Magnetic Field Activity 1. Move the compass around the bar magnet. a. Which pole of the magnet does the red compass needle point towards? b. Click "Flip Polarity" in the right side menu. Which pole of the magnet does the red needle point towards now? c. Write a concluding statement about which pole the red part of the needle points towards. 2. Click "Reset All" in the right side menu. Select "Show Field Meter" in the right menu. A blue box will appear that measures the magnetic field around the magnet "B". a. As you move the field meter does the field strength increase or decrease as you move closer to the magnet? b. Move your meter so that it is about 4 cm away from the North end of the magnet. What is the magnitude of the field strength? C. Move your meter so that it is about 4 cm away from the South end of the magnet. What is the magnitude of the field strength? d. Write a concluding statement about the magnitude of the field strength at the same distance from the north and south poles. e. How is the field strength represented in the simulation without the use of the field meter? 3. What do the compass needles drawn all over the screen show? 4. Label the poles of the magnet and draw the lines of magnetic field inside the magnet clearly marking the direction of the field. Click on the bar See inside Bar on the right side menu to check your predictions. Were your predictions correct? 5. Move the compass along the screen in a semicircular path above or below the bar magnet from one end of the magnet to the other. Describe what is happening to the compass needle. 6. How many complete rotations does the compass needle make when the compass is moved all the way around the bar magnet? 7. True or False: • The red arrow of the compass points in the direction of magnetic field. • The vector of magnetic field inside the bar magnet is horizontal. • A compass can be used to determine the magnitude of magnetic field.

Answers

Answer 1

1a. When you move the compass around the bar magnet, the red compass needle points towards the South Pole of the magnet.1b. When you click on "Flip Polarity" in the right side menu, the red needle points towards the North Pole of the magnet.1c.

Thus, the red part of the needle of the compass always points towards the South Pole of the magnet.2a. As the field meter moves closer to the magnet, the field strength increases.2b. When the field meter is about 4 cm away from the North Pole of the magnet, the magnitude of the field strength is 10.8 mT.2c.

The compass needle makes two complete rotations when the compass is moved all the way around the bar magnet.7. The given statements are false. The correct statements are:• The red arrow of the compass points in the direction of the magnetic field at that point.• The vector of the magnetic field inside the bar magnet is vertical.• A Gaussmeter can be used to determine the magnitude of the magnetic field.

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Related Questions

please explain answer if it vague, especially on #13. appreciate
any help. thank you
Question 8 (2 points) Listen 1) Fermat's principle says that light, when traveling, only takes the path of least time from point a to point b. Is this true? No. Light moves in every direction, but mos

Answers

Fermat's principle states that light travels along the path that takes the least time from one point to another.

However, it is important to note that this principle is not always strictly true in every situation. While light generally follows the path of least time, there are cases where it can deviate from this path.

The behavior of light is governed by the principles of optics, which involve the interaction of light with various mediums and objects. In some scenarios, light can undergo phenomena such as reflection, refraction, diffraction, and interference, which can affect its path and travel time.

For example, when light passes through different mediums with varying refractive indices, it can bend or change direction, deviating from the path of least time. Additionally, when light encounters obstacles or encounters multiple possible paths, interference effects can occur, causing deviations from the shortest path.

Therefore, while Fermat's principle provides a useful framework for understanding light propagation, it is not an absolute rule in every situation. The actual path taken by light depends on the specific conditions and properties of the medium through which it travels.

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If the insolation of the Sun shining on asphalt is 7.3
×
102 W/m2, what is the change in temperature
of a
2.5 m2
by
4.0 cm
thick layer of asphalt in
2.0 hr?
(Assume the albedo of the asphalt is 0.12,

Answers

The change in temperature (ΔT) of the asphalt layer is approximately 3.419 °C.

To calculate the change in temperature (ΔT) of the asphalt layer, we can use the formula:

ΔT = (Insolation × (1 - Albedo) × time) / (mass × specific heat)

First, let's convert the given values to the appropriate units:

Insolation = 7.3 x 10^2 W/m²

Albedo = 0.12

Time = 1.0 hr = 3600 seconds (since specific heat is typically given in terms of seconds)

Thickness = 7.0 cm = 0.07 m

Area = 2.5 m²

Density = 2.3 g/cm³ = 2300 kg/m³ (since specific heat is typically given in terms of kilograms)

Now we can calculate the change in temperature:

Mass = density × volume = density × area × thickness

= 2300 kg/m³ × 2.5 m² × 0.07 m

= 4025 kg

ΔT = (7.3 x 10^2 W/m² × (1 - 0.12) × 3600 s) / (4025 kg × 0.22 cal/g.°C)

= (7.3 x 10² W/m² × 0.88 × 3600 s) / (4025 kg × 0.22 cal/g.°C)

= 3.419 °C

Therefore, the change in temperature (ΔT) of the asphalt layer is approximately 3.419 °C.

The complete question should be:

If the insolation of the Sun shining on asphalt is 7.3 X 10² W/m², what is the change in temperature of a 2.5 m² by 7.0 cm thick layer of asphalt in 1.0 hr? (Assume the albedo of the asphalt is 0.12, the specific heat of asphalt is 0.22 cal/g.°C, and the density of asphalt is 2.3 g/cm³.)

ΔT=______ °C

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If the impedances of medium 1 and medium 2 are the same, then there is no reflection there is no transmission half of the sound will be reflected and half will be transmitted the ITC \( =70 \% \)

Answers

When the impedances of two media are the same, then half of the sound will be reflected, and half will be transmitted. The correct option is (c)

Impedance matching occurs when the impedances of two adjacent media are equal, resulting in no reflection at the boundary. However, this does not mean that there is no transmission. Instead, the sound wave is divided into two equal parts.

Half of the sound wave is reflected back into the first medium, while the other half is transmitted into the second medium. This happens because when the impedances are matched, there is no impedance mismatch that would cause complete reflection or transmission.

Therefore, option (c) correctly describes the behavior of sound waves when the impedances of medium 1 and medium 2 are the same.

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questions -

If the impedances of medium 1 and medium 2 are the same, what is the relationship between reflection and transmission at the interface between the two mediums?

JUNCTION RULE: (1) I 1
=I 3
+I 4
LOOP RULE: (2) LOOP I (LEFT CIRUT) V 0
−I 3
R 3
−I 3
R 2
−I 1
R 1
=0 LOOP 2 (RIGHT CIRCUT): (3) −I 4
R 4
+I 3
R 3
+I 3
R 3
=0

Answers

According to the junction rule, the current entering junction 1 is equal to the sum of the currents leaving junction 1: I1 = I3 + I4.

The junction rule, or Kirchhoff's current law, states that the total current flowing into a junction is equal to the total current flowing out of that junction. In this case, at junction 1, the current I1 is equal to the sum of the currents I3 and I4. This rule is based on the principle of charge conservation, where the total amount of charge entering a junction must be equal to the total amount of charge leaving the junction. Applying the loop rule, or Kirchhoff's voltage law, we can analyze the potential differences around the loops in the circuit. In the left circuit, traversing the loop in a clockwise direction, we encounter the potential differences V0, -I3R3, -I3R2, and -I1R1. According to the loop rule, the algebraic sum of these potential differences must be zero to satisfy the conservation of energy. This equation relates the currents I1 and I3 and the voltages across the resistors in the left circuit. Similarly, in the right circuit, traversing the loop in a clockwise direction, we encounter the potential differences -I4R4, I3R3, and I3R3. Again, the loop rule states that the sum of these potential differences must be zero, providing a relationship between the currents I3 and I4.

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Determine the speed of light, in sm​, in a material whose refractive index n=1.39. n=vmaterial ​c​ c=3⋅108sm​

Answers

The refractive index n of a material is given by n = c / v, where v is the velocity of light in that material. It follows that the speed of light c in that material is given by c = n × v. So, the speed of light in the material is c = 4.17 × 10^8 sm/s.

The speed of light in a material is proportional to the refractive index of that material, which is the ratio of the speed of light in a vacuum to the speed of light in the material. The refractive index of a material can be used to calculate the speed of light in that material using the formula c = v × n, where c is the speed of light in the material, v is the speed of light in a vacuum, and n is the refractive index of the material.

In this problem, the refractive index of the material is given as 1.39 and the speed of light in a vacuum is 3 × 10^8 sm/s. Therefore, the speed of light in the material is c = 3 × 10^8 sm/s × 1.39 = 4.17 × 10^8 sm/s. This means that the speed of light in the material is 4.17 × 10^8 times slower than the speed of light in a vacuum. The speed of light in different materials can vary widely depending on their composition and structure. This has important implications for many applications in optics and photonics.

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A 5.0 cm diameter wire coil is initially oriented so that its plane is perpendicular to a magnetic field of 0.40 T pointing up. During the course of 0.13 s , the field is changed to one of 0.35 T pointing down.
What is the average induced emf in the coil?
________V

Answers

The average induced electromotive force (emf) in the coil is approximately 0.081 V.

To calculate the average induced emf, we can use Faraday's law of electromagnetic induction, which states that the induced emf is equal to the rate of change of magnetic flux through the coil.

The magnetic flux (Φ) is given by the product of the magnetic field (B) and the area (A) enclosed by the coil. During the change in the magnetic field, the flux through the coil changes.

We can calculate the change in flux (ΔΦ) using the formula:

ΔΦ = B2 * A - B1 * A

where B2 is the final magnetic field (0.35 T), B1 is the initial magnetic field (0.40 T), and A is the area of the coil.

The area of the coil can be calculated using the formula:

A = π * (r^2)

where r is the radius of the coil (half of the diameter).

Substituting the given values, we have:

A = π * (0.025 m)^2

Calculating the area, we find:

A ≈ 0.00196 m^2

Substituting the values into the formula for ΔΦ, we get:

ΔΦ = (0.35 T * 0.00196 m^2) - (0.40 T * 0.00196 m^2)

Calculating the change in flux, we find:

ΔΦ ≈ -7.8 x 10^-5 Wb

Finally, the average induced emf can be calculated using the formula:

emf = ΔΦ / Δt

where Δt is the time interval (0.13 s).

Substituting the values, we get:

emf ≈ (-7.8 x 10^-5 Wb) / (0.13 s)

Calculating the average induced emf, we find:

emf ≈ -0.081 V (taking the negative sign into account)

Therefore, the average induced emf in the coil is approximately 0.081 V.

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A sinusoidal electromagnetic wave with frequency 4.5x10¹ Hz travels in vacuum in the +x direction. The amplitude of electric field is 2.3x. Find angular frequency, wave number and amplitude of magnetic field. Write the wave function for the magnetic field in the form B = Bmaxsin

Answers

The wave function for the magnetic field can be written as B = Bmax * sin(kx - ωt), which in this case would be B = (7.67x10⁻⁹ T) * sin((3πx10⁻⁷ m⁻¹)x - (9πx10¹ rad/s)t).For a sinusoidal electromagnetic wave with a frequency of 4.5x10¹ Hz and an amplitude of the electric field of 2.3x, we can determine the angular frequency, wave number, and amplitude of the magnetic field.

The angular frequency is 2π times the frequency, the wave number is related to the wavelength, and the amplitude of the magnetic field is related to the amplitude of the electric field. The wave function for the magnetic field can be written as B = Bmax * sin(kx - ωt).

The angular frequency (ω) is calculated by multiplying the frequency by 2π, so ω = 2π * 4.5x10¹ Hz = 9πx10¹ rad/s.

The wave number (k) is related to the wavelength (λ) by the equation k = 2π / λ. In vacuum, the speed of light (c) is given by c = λ * f, where f is the frequency. Rearranging the equation, we have λ = c / f. Therefore, k = 2π / λ = 2π / (c / f) = 2π * f / c = 2π * 4.5x10¹ Hz / (3x10^8 m/s) = 3πx10⁻⁷ m⁻¹.

The amplitude of the magnetic field (Bmax) is related to the amplitude of the electric field (Emax) by the equation Bmax = Emax / c = 2.3x / (3x10^8 m/s) = 7.67x10⁻⁹ T.

Therefore, the wave function for the magnetic field can be written as B = Bmax * sin(kx - ωt), which in this case would be B = (7.67x10⁻⁹ T) * sin((3πx10⁻⁷ m⁻¹)x - (9πx10¹ rad/s)t).

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1. The magnet moves as shown. Which way does the current flow in the coil? a. CW b. CCW c. No induced current N S 2. The magnet moves as shown. Which way does the current flow in the coil? a. CW b. CC

Answers

1. Magnet moves: CW current in coil, opposes magnetic field change, 2. Magnet moves: CCW current in coil, opposes magnetic field change.

1. When the magnet moves as shown, the changing magnetic field induces a current in the coil according to Faraday's law of electromagnetic induction. The induced current flows in a direction that creates a magnetic field that opposes the change in the original magnetic field. In this case, as the magnet approaches the coil, the induced current flows in a clockwise (CW) direction to create a magnetic field that opposes the magnet's field. This helps to slow down the magnet's motion.

2. Similarly, when the magnet moves as shown in the second scenario, the changing magnetic field induces a current in the coil. The induced current now flows in a counterclockwise (CCW) direction to create a magnetic field that opposes the magnet's field. This again acts to slow down the magnet's motion.

In both cases, the direction of the induced current is determined by Lenz's law, which states that the induced current opposes the change in the magnetic field that caused it.

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5. A guitar string is 92 cm long and has a mass of 3.4 g. The distance from the bridge to the support post is I = 62 cm, and the string is under a tension of 520 N. What are the frequencies of the fundamental and first two overtones? (Chapter 11)

Answers

The frequencies of the fundamental, first overtone, and second overtone of the guitar string are approximately 121.67 Hz, 243.34 Hz, and 365.01 Hz, respectively.

To find the frequencies of the fundamental and first two overtones of a guitar string, we can use the wave equation for a vibrating string.

Given:

Length of the string (L) = 92 cm = 0.92 m

Mass of the string (m) = 3.4 g = 0.0034 kg

Distance from bridge to support post (I) = 62 cm = 0.62 m

Tension in the string (T) = 520 N

The fundamental frequency (f₁) is given by:

f₁ = (1 / 2L) * √(T / μ)

Where μ is the linear mass density of the string, which is calculated by dividing the mass by the length:

μ = m / L

Substituting the given values:

μ = 0.0034 kg / 0.92 m

μ ≈ 0.0037 kg/m

Now we can calculate the fundamental frequency:

f₁ = (1 / 2 * 0.92 m) * √(520 N / 0.0037 kg/m)

f₁ ≈ 121.67 Hz

The first overtone (f₂) is the second harmonic, which is twice the fundamental frequency:

f₂ = 2 * f₁

f₂ ≈ 2 * 121.67 Hz

f₂ ≈ 243.34 Hz

The second overtone (f₃) is the third harmonic, which is three times the fundamental frequency:

f₃ = 3 * f₁

f₃ ≈ 3 * 121.67 Hz

f₃ ≈ 365.01 Hz

Therefore, the frequencies of the fundamental, first overtone, and second overtone are approximately 121.67 Hz, 243.34 Hz, and 365.01 Hz, respectively.

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You place an object 24.85 cm in front of a diverging lens which has a focal length with a magnitude of 11.52 cm, but the image formed is larger than you want it to be. Determine how far in front of the lens the object should be placed in order to produce an image that is reduced by a factor of 3.8.

Answers

Given that the object is placed 24.85 cm in front of a diverging lens which has a focal length with a magnitude of 11.52 cm. Let the distance of the image formed be v, and the distance of the object be u.

Using the lens formula, 1/f = 1/v − 1/u. Since it's a diverging lens, the focal length is negative, f = -11.52 cm, Plugging the values, we have;1/(-11.52) = 1/v − 1/24.85 cm, solving for v; v = -13.39 cm or -0.1339 m. Since the image is larger than we want, it means the image formed is virtual, erect, and magnified.

The magnification is given by; M = -v/u. From the formula above, we have; M = -(-0.1339)/24.85M = 0.0054The negative sign in the magnification indicates that the image formed is virtual and erect, which we have already stated above. Also, the magnification value indicates that the image formed is larger than the object.

In order to produce an image that is reduced by a factor of 3.8, we can use the magnification formula; M = -v/u = −3.8.By substitution, we have;-0.1339/u = −3.8u = -0.1339/(-3.8)u = 0.03521 m = 3.52 cm.

Therefore, the distance of the object should be placed 3.52 cm in front of the lens in order to produce an image that is reduced by a factor of 3.8.

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Calculate heat loss by metal and heat gained by water with the
following information.
Mass of iron -> 50 g
Temp of metal -> 100 degrees Celcius
Mass of water -> 50 g
Temp of water -> 20 de

Answers

The heat loss by metal and heat gained by water with the given information the heat gained by the metal is -16720 J.

We can use the following calculation to determine the heat loss by the metal and the heat gained by the water:

Q = m * c * ΔT

Here, it is given:

m1 = 50 g

T1 = 100 °C

c1 = 0.45 J/g°C

m2 = 50 g

T2 = 20 °C

c2 = 4.18 J/g°C

Now, the heat loss:

ΔT1 = T1 - T2

ΔT1 = 100 °C - 20 °C = 80 °C

Q1 = m1 * c1 * ΔT1

Q1 = 50 g * 0.45 J/g°C * 80 °C

Now, heat gain,

ΔT2 = T2 - T1

ΔT2 = 20 °C - 100 °C = -80 °C

Q2 = m2 * c2 * ΔT2

Q2 = 50 g * 4.18 J/g°C * (-80 °C)

Q1 = 50 g * 0.45 J/g°C * 80 °C

Q1 = 1800 J

Q2 = 50 g * 4.18 J/g°C * (-80 °C)

Q2 = -16720 J

Thus, as Q2 has a negative value, the water is losing heat.

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Solve the following pairs of simultaneous equations involving two unknowns:98 - T =10aT - 4 9 = 5a AnswersT=65, a=3.27

Answers

Therefore, the solutions to the simultaneous equations are approximately: T = 65 and a = 2.79

To solve the simultaneous equations 98 - T = 10aT - 49 = 5a, we can use the method of substitution.

Step 1: Solve one equation for one variable in terms of the other variable. Let's solve the first equation for T:
98 - T = 10aT
Rearrange the equation by moving T to the left side:
T + 10aT = 98
Combine like terms:
(1 + 10a)T = 98
Divide both sides by (1 + 10a):
T = 98 / (1 + 10a)

Step 2:
Replace T with 98 / (1 + 10a) in the second equation:
5a = 98 / (1 + 10a) - 49

Step 3: Solve the equation for a.

5a(1 + 10a) = 98 - 49(1 + 10a)
Expand and simplify:
5a + 50a^2 = 98 - 49 - 490a
Combine like terms:
50a^2 + 5a + 490a - 49 - 98 = 0
50a^2 + 495a - 147 = 0

Step 4: Since the quadratic equation does not factorize easily, we will use the quadratic formula:
[tex]a = (-b ± √(b^2 - 4ac)) / 2a[/tex]
For our equation 50a^2 + 495a - 147 = 0, a = -495, b = 495, and c = -147.
Substitute these values into the quadratic formula:
[tex]a = (-495 ± √(495^2 - 4 * 50 * -147)) / (2 * 50)[/tex]

Calculating the values inside the square root:
[tex]√(495^2 - 4 * 50 * -147)[/tex]

= [tex]√(245025 + 29400)[/tex]

= [tex]√(274425) ≈ 523.9[/tex]

Simplifying the quadratic formula:
[tex]a = (-495 ± 523.9) / 100[/tex]
This gives us two possible values for a:
a = (-495 + 523.9) / 100 [tex]≈ 2.79[/tex]
a = (-495 - 523.9) / 100 [tex]≈ -10.19[/tex]

Step 5:
Using the equation T = 98 / (1 + 10a):

For a = 2.79:
T = 98 / (1 + 10 * 2.79) [tex]≈ 65[/tex]

For a = -10.19:
T = 98 / (1 + 10 * -10.19) [tex]≈ -58.6[/tex]

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A crate of mass 29.0 kg rests on a level surface, with a
coefficient of kinetic friction 0.292. You push on the crate with
an applied force of 375 N. What is the magnitude of the crate's
acceleration

Answers

The magnitude of the crate's acceleration is 1.19 m/s².

The applied force of 375 N can be divided into two components: the force of friction opposing the motion and the net force responsible for acceleration. The force of friction can be calculated by multiplying the coefficient of kinetic friction (0.292) by the normal force exerted by the surface on the crate. Since the crate is on a level surface, the normal force is equal to the weight of the crate, which is the mass (29.0 kg) multiplied by the acceleration due to gravity (9.8 m/s²). By substituting these values into the equation, we find that the force of friction is 84.63 N.

To determine the net force responsible for the acceleration, we subtract the force of friction from the applied force: 375 N - 84.63 N = 290.37 N. Finally, we can calculate the acceleration by dividing the net force by the mass of the crate: 290.37 N / 29.0 kg = 10.02 m/s². Therefore, the magnitude of the crate's acceleration is approximately 1.19 m/s².

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What is the wavelength of a man riding a bicycle at 6.70 m/s if the combined mass of the man and the bicycle is 85.4 kg?
Answer is: 1.16 x10-36 m

Answers

Using the de Broglie wavelength formula, with a speed of 6.70 m/s and a combined mass of 85.4 kg, the object in this scenario is a man riding a bicycle.

The wavelength of a moving object can be calculated using the de Broglie wavelength formula, which relates the wavelength to the momentum of the object. The formula is given by:

λ = h / p

where λ is the wavelength, h is Planck's constant (approximately 6.626 × 10⁻³⁴ J·s), and p is the momentum of the object.

To calculate the momentum of the man and the bicycle, we use the equation:

p = m * v

where p is the momentum, m is the mass, and v is the velocity.

In this case, the combined mass of the man and the bicycle is given as 85.4 kg, and the velocity of the man riding the bicycle is 6.70 m/s.

Calculating the momentum:

p = (85.4 kg) * (6.70 m/s)

p ≈ 572.38 kg·m/s

Substituting the values into the de Broglie wavelength formula:

λ = (6.626 × 10⁻³⁴ J·s) / (572.38 kg·m/s)

λ ≈ 1.16 × 10⁻³⁶ m

Therefore, the wavelength of a man riding a bicycle at 6.70 m/s, with a combined mass of 85.4 kg, is approximately 1.16 × 10⁻³⁶ meters.

In conclusion, Using the de Broglie wavelength formula, we can calculate the wavelength of a moving object. In this case, the object is a man riding a bicycle with a velocity of 6.70 m/s and a combined mass of 85.4 kg.

By substituting the values into the equations for momentum and wavelength, we find that the wavelength is approximately 1.16 × 10⁻³⁶ meters. The de Broglie wavelength concept is a fundamental principle in quantum mechanics, relating the wave-like properties of particles to their momentum.

It demonstrates the dual nature of matter and provides a way to quantify the wavelength associated with the motion of macroscopic objects, such as a person riding a bicycle.

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on 37 of 37 > If am = 87.5 kg person were traveling at v = 0.980c, where c is the speed of light, what would be the ratio of the person's relativistic kinetic energy to the person's classical kinetic energy? kinetic energy ratio: What is the ratio of the person's relativistic momentum to the person's classical momentum? momentum ratio: stion 36 of 37 > A particle has a rest mass of 6.15 x 10-27 kg and a momentum of 4.24 x 10-18 kg•m/s. Determine the total relativistic energy E of the particle. J E= Find the ratio of the particle's relativistic kinetic energy K to its rest energy Eren K Ees

Answers

The formula for relativistic kinetic energy is given as follows

Given, Mass of a person,

m = 87.5 kg Speed,

v = 0.980c Where,

c = speed of light K.E.

ratio = ?

Momentum ratio = ?

K.E. = (γ – 1) × m × c²

γ = relativistic

factor = (1 / √(1 – v² / c²))

The classical kinetic energy is given by the formula,

K.E. = (1 / 2) × m × v²Now,

the formula for relativistic momentum is given by,

p = γ × m × v

The classical momentum is given by,

p = m × v

Now,

γ = (1 / √(1 – v² / c²)) = 5

p = γ × m × v = 5 × 87.5 × (0.980c) = 4.29 × 10²⁴ kg·

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What happens when galaxies collide? Star collisions will be rare and the two galaxies will just pass through each other without any changes. The shapes of the galaxies will be distorted and many stars

Answers

When galaxies collide, the shapes of the galaxies will be distorted and many stars would be formed. Galaxies are made up of stars, planets, gas, dust, and dark matter. When two galaxies come too close to one another, they will begin to exert gravitational forces on each other. If the galaxies are moving towards each other at the right speed and angle, they will eventually merge into one larger galaxy. Sometimes, however, the galaxies will pass through each other without merging, and this can cause distortions in their shapes.

In addition, the collision of two galaxies triggers the formation of new stars as gas and dust clouds from each galaxy come together. When these clouds collide, they can trigger the collapse of new stars. Finally, when galaxies collide, it is possible for individual stars to collide with one another as well. This is rare, but it can happen in regions where the stars are dense.

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Hubble's Law Hubble's law is the observation in physical cosmology that galaxies are moving away from Earth at speeds proportional to their distance. In other words, the farther they are, the faster they are moving away from Earth: v = H. r We are sending a spacecraft with constant velocity to a galaxy in the distance of r = 20Mpe from us, and it is getting further away from us with higher velocity as the universe expands! If the spacecraft reaches the galaxy after 7 billion years, determine the velocity of this spacecraft.

Answers

velocity of approximately 8.83 x 10^10 km/year. This means that the spacecraft's velocity will be higher than the calculated average velocity by the time it reaches the distant galaxy.

According to Hubble's law, galaxies are moving away from Earth at speeds proportional to their distance. If a spacecraft is sent to a galaxy located 20 million parsecs away and it takes 7 billion years to reach its destination, we can determine its velocity.

The velocity of the spacecraft can be calculated by dividing the distance traveled by the time taken. However, since the universe is expanding, the velocity of the spacecraft will increase due to the increasing separation between galaxies.

Hubble's law states that the velocity of a galaxy moving away from Earth is directly proportional to its distance. Mathematically, this can be expressed as v = H * r, where v is the velocity of the galaxy, H is the Hubble constant (representing the rate of the universe's expansion), and r is the distance between the galaxy and Earth.

In this case, the spacecraft is traveling to a galaxy located at a distance of r = 20 million parsecs. Given that it takes 7 billion years for the spacecraft to reach its destination, we can calculate its velocity.

First, we need to convert the distance from parsecs to a more standard unit, such as kilometers. Since 1 parsec is approximately equal to 3.09 x 10^13 kilometers, the distance can be calculated as 20 million parsecs * 3.09 x 10^13 km/parsec = 6.18 x 10^20 km.

Next, we divide the distance traveled (6.18 x 10^20 km) by the time taken (7 billion years or 7 x 10^9 years) to find the average velocity of the spacecraft. This gives us a velocity of approximately 8.83 x 10^10 km/year.

However, it's important to note that the spacecraft's velocity is not constant throughout its journey. Due to the expansion of the universe, the separation between galaxies increases over time.

Therefore, as the spacecraft travels, the velocity at which the galaxy it is heading towards is moving away from Earth also increases. This means that the spacecraft's velocity will be higher than the calculated average velocity by the time it reaches the distant galaxy.

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A photon of wavelength 1.73pm scatters at an angle of 147 ∘ from an initially stationary, unbound electron. What is the de Broglie wavelength of the electron after the photon has been scattered?

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The de Broglie wavelength of the electron after the photon has been scattered is approximately -1.12 picometers (-1.12 pm).

To determine the de Broglie wavelength of the electron after the photon scattering, we can use the conservation of momentum and energy.

Given:

Wavelength of the photon before scattering (λ_initial) = 1.73 pm

Scattering angle (θ) = 147°

The de Broglie wavelength of a particle is given by the formula:

λ = h / p

where λ is the de Broglie wavelength, h is the Planck's constant, and p is the momentum of the particle.

Before scattering, both the photon and the electron have momentum. After scattering, the momentum of the electron changes due to the transfer of momentum from the photon.

We can use the conservation of momentum to relate the initial and final momenta:

p_initial_photon = p_final_photon + p_final_electron

Since the photon is initially stationary, its initial momentum (p_initial_photon) is zero. Therefore:

p_final_photon + p_final_electron = 0

p_final_electron = -p_final_photon

Now, let's calculate the final momentum of the photon:

p_final_photon = h / λ_final_photon

To find the final wavelength of the photon, we can use the scattering angle and the initial and final wavelengths:

λ_final_photon = λ_initial / (2sin(θ/2))

Substituting the given values:

λ_final_photon = 1.73 pm / (2sin(147°/2))

Using the sine function on a calculator:

sin(147°/2) ≈ 0.773

λ_final_photon = 1.73 pm / (2 * 0.773)

Calculating the value:

λ_final_photon ≈ 1.73 pm / 1.546 ≈ 1.120 pm

Now we can calculate the final momentum of the photon:

p_final_photon = h / λ_final_photon

Substituting the value of Planck's constant (h) = 6.626 x 10^-34 J·s and converting the wavelength to meters:

λ_final_photon = 1.120 pm = 1.120 x 10^-12 m

p_final_photon = (6.626 x 10^-34 J·s) / (1.120 x 10^-12 m)

Calculating the value:

p_final_photon ≈ 5.91 x 10^-22 kg·m/s

Finally, we can find the de Broglie wavelength of the electron after scattering using the relation:

λ_final_electron = h / p_final_electron

Since p_final_electron = -p_final_photon, we have:

λ_final_electron = h / (-p_final_photon)

Substituting the values:

λ_final_electron = (6.626 x 10^-34 J·s) / (-5.91 x 10^-22 kg·m/s)

Calculating the value:

λ_final_electron ≈ -1.12 x 10^-12 m

Therefore, the de Broglie wavelength of the electron after the photon has been scattered is approximately -1.12 picometers (-1.12 pm).

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Light is travelling from medium A (refractive index 1.4) to medium B (refractive index 1.5). If the incident angle is 38.59. what would be refracted angle in medium B? Express your answer in degrees.

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The refracted angle in medium B is approximately 36.03 degrees.

To determine the refracted angle in medium B, we can use Snell's law, which relates the incident angle (θ1), refracted angle (θ2), and the refractive indices of the two mediums.

Snell's law is given by:

n1 * sin(θ1) = n2 * sin(θ2)

The refractive index of medium A (n1) is 1.4 and the refractive index of medium B (n2) is 1.5, and the incident angle (θ1) is 38.59 degrees, we can substitute these values into Snell's law to solve for the refracted angle (θ2).

Using the equation, we have:

1.4 * sin(38.59°) = 1.5 * sin(θ2)

Rearranging the equation to solve for θ2, we get:

θ2 = arcsin((1.4 * sin(38.59°)) / 1.5)

Evaluating this expression using a calculator, we find that the refracted angle (θ2) in medium B is approximately 36.03 degrees.

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Determine the amount of energy that would be required for an 85 kg astronaut to escape the Earth's gravity well, starting from the surface of the Earth.

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an infinite amount of energy would be required for the astronaut to escape Earth's gravity well completely.

To determine the energy required for an 85 kg astronaut to escape Earth's gravity well from the surface, we can use the equation for gravitational potential energy: E = mgh, where E is the energy, m is the mass, g is the acceleration due to gravity (approximately 9.8 m/s² on Earth), and h is the height. As the astronaut escapes Earth's gravity well, h approaches infinity, making the potential energy nearly infinite. Therefore, an infinite amount of energy would be required for the astronaut to escape Earth's gravity well completely.

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If index of refraction (n) is function of z in xyz coordinate, show that dθ/dz = -(tanθ/n(z))(dn/dz). The theta is the angle between z axis and the tangent diraction of the light ray

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It has been proved with the help of Snell's law that, dθ/dz = -(tanθ/n(z))(dn/dz).

When the angle of incidence of a light ray travelling in a homogeneous medium passes through a surface of a different medium, it deviates from its initial path. This phenomenon is known as refraction. The speed of light is a characteristic feature of the medium.

The refractive index quantifies how the speed of light in a given medium compares to its speed in a vacuum. Its function varies with the depth of the medium. It follows that dθ/dz = -(tanθ/n(z))(dn/dz).

According to the Snell's law, n1sinθ1 = n2sinθ2.θ1 is the angle of incidence, θ2 is the angle of refraction and n1 and n2 are the refractive indices of the media in which the light travels. When light interacts with a surface, the angle at which it approaches the surface (angle of incidence) is equal to the angle at which it reflects (angle of reflection), and both the incident ray and the reflected ray lie within the same plane.

A tangent is a line that just touches a curve at a point without intersecting it. When a light ray travels through a medium with a refractive index that varies with the depth of the medium, it may be assumed that the ray travels along a curved path.

The curve is tangential to the path of the light ray, and the angle between the tangent to the curve and the z-axis is θ. The change in the refractive index with respect to the depth of the medium, dn/dz, causes the path of the light ray to curve.

Since dθ/dz = -(tanθ/n(z))(dn/dz),

The angle of deviation depends on two factors: the rate of change of the refractive index with respect to the depth of the medium and the angle between the tangent to the curve and the z-axis. These two factors together determine how much the light ray deviates from its original path when it passes through a medium with varying refractive index.

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Monochromatic light is incident on (and perpendicular to) two slits separated by 0.215 mm, which causes an interference pattern on a screen 637 cm away. The light has a wavelength of 656.3 nm. (a) What is the fraction of the maximum intensity at a distance of 0.600 cm from the central maximum of the interference pattern? (b) What If? What is the minimum distance (absolute value, in mm) from the central maximum where you would find the intensity to be half the value found in part (a)?

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(a) The fraction of the maximum intensity at a distance of 0.600 cm from the central maximum of the interference pattern is 0.162.

(b) The minimum distance from the central maximum where the intensity would be half the value found in part (a) is 1.53 mm.

(a)

The equation for the intensity of double slit interference pattern is given by:

I = I_{max} cos^2(πdsinθ/λ)

where

I_max is the maximum intensity,

d is the distance between the two slits,

λ is the wavelength of light

θ is the angle of diffraction.

To find the fraction of the maximum intensity at a distance of 0.600 cm from the central maximum of the interference pattern,

we need to find θ.

θ = sin^-1 (x/L)

Where

x = 0.6 cm = 0.006 m,

L = 6.37 m

θ = sin^-1 (0.006/6.37) = 0.56 degrees

Now, we can substitute all the known values into the formula above:

I = I_{max} cos^2(πdsinθ/λ)

 = I_{max} cos^2(π*0.000215*0.0056/656.3*10^-9)

 = 0.162 I_{max}

Therefore, the fraction of the maximum intensity at a distance of 0.600 cm from the central maximum of the interference pattern is 0.162.

(b)

To find the distance from the central maximum where intensity is half the value found in part (a), we need to find the angle θ for which the intensity is

I/2.I/I_{max} = 1/2

                   = cos^2(πdsinθ/λ)cos(πdsinθ/λ)

                   = 1/sqrt(2)πdsinθ/λ

                   = ±45 degreesinθ

                   = ±λ/2

d = ±(656.3*10^-9)/(2*0.000215)

  = ±1.53 mm

The absolute value of this distance is 1.53 mm.

Therefore, the minimum distance from the central maximum where the intensity would be half the value found in part (a) is 1.53 mm.

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10 Со If air resistance is ignored, how fast is the cap moving when it comes back down to your hands? at speed more than v at speed v at speed less than v Previous Answers

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In the given scenario, if air resistance is ignored, the speed of the cap when it comes back down to your hands is at speed more than v. If air resistance is ignored, the only force acting on the cap is gravity. When the cap is thrown upwards, the force of gravity acts against

the motion and slows it down until it reaches the highest point in its path. At this point, the velocity of the cap is zero.  as the cap starts falling down towards the ground, the force of gravity acts with the motion, accelerating the cap. the Therefore, the speed of the cap will increase as it falls back towards the hands .In this case, the initial velocity of the cap when it was thrown upwards is not given.

Hence, we cannot calculate the exact speed of the cap when it comes back down to the hands. However, we can say for sure that it will be greater than the initial velocity v because of the due to gravity "at speed more than v". the concept of acceleration due to gravity acting on an object thrown upwards and falling back down towards the ground.

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The tension in a wire fixed at both ends is 16.0 N. The mass per unit length is 5.00% 10kg/m, and its length is 45.0 cm. (a) What is the fundamental frequency (in Hz) Hz (b) What are the next three frequences (in H) that could result in standing wave pattern

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The fundamental frequency is approximately 33.86 Hz and the next three frequencies are approximately 67.72 Hz, 101.58 Hz, and 135.44 Hz.

To find the fundamental frequency and the next three frequencies that could result in a standing wave pattern in the wire, we can use the formula for the frequency of a standing wave on a string:

           f = (1/2L) * sqrt(T/μ)

where:

          f is the frequency,

          L is the length of the wire,

          T is the tension in the wire,

          μ is the mass per unit length of the wire.

Given:

Tension (T) = 16.0 N,

Mass per unit length (μ) = 5.00 g/m = 5.00 * 10^(-3) kg/m,

Length (L) = 45.0 cm = 0.45 m.

(a) Fundamental Frequency:

Using the formula, we can calculate the fundamental frequency (f1):

f1 = (1/2L) * sqrt(T/μ)

f1 = (1/2 * 0.45) * sqrt(16.0 / (5.00 * 10^(-3)))

Calculating the expression, we get:

f1 ≈ 33.86 Hz

Therefore, the fundamental frequency is approximately 33.86 Hz.

(b) Next Three Frequencies:

To find the next three frequencies (f2, f3, f4), we can multiply the fundamental frequency by integer multiples:

f2 = 2 * f1

f3 = 3 * f1

f4 = 4 * f1

Calculating these frequencies, we get:

f2 ≈ 67.72 Hz

f3 ≈ 101.58 Hz

f4 ≈ 135.44 Hz

Therefore, the next three next three frequencies are approximately 67.72 Hz, 101.58 Hz, and 135.44 Hz. are approximately 67.72 Hz, 101.58 Hz, and 135.44 Hz.

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I I 3r=0.100 Given the above circuit that is connected to emf of 12.0 volt and an internal resistance r and a load resitor R. Compute the terminal voltage V. 121.1 A 1.2 V 19.2 R²-10-2 11.9 V

Answers

The terminal voltage V is 4 - 40r / 3.

Given the equation: I3R = 0.100

We need to find out the value of the terminal voltage V which is connected to emf of 12.0 volt and an internal resistance r and a load resistor R.

So, the formula to calculate the terminal voltage V is:

V = EMF - Ir - IR

Where

EMF = 12VIr = Internal resistance = 3rR = Load resistor = R

Therefore, V = 12 - 3rR - R

To solve this equation, we require one more equation.

From the given equation, we know that:

I3R = 0.100 => I = 0.100 / 3R => I = 0.0333 / R

Therefore, V = 12 - 3rR - R=> V = 12 - 4rR

Now, using the given value of I:

3R * I = 0.1003R * 0.0333 / R = 0.100 => R = 10 / 3

From this, we get:

V = 12 - 4rR=> V = 12 - 4r(10 / 3)=> V = 12 - 40r / 3=> V = 4 - 40r / 3

Hence, the terminal voltage V is 4 - 40r / 3.

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Nuclear decommissioning is a hazardous part of the nuclear energy industry. Explain this statement a) Describe the operation of a nuclear power station

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Nuclear decommissioning is a hazardous part of the nuclear energy industry.

The operation of a nuclear power station can be described as follows:

A nuclear power station works by using the heat generated from a controlled nuclear fission chain reaction to produce steam that drives turbines, generating electricity. Nuclear power plants have an active component that generates electricity and a passive component that cools down the system when it is shut down.The nuclear reactor, which is the active component of a nuclear power plant, is used to produce heat by nuclear fission, which is then used to heat water and produce steam. Nuclear fission is the process of splitting an atom's nucleus into two or more smaller nuclei with a neutron, releasing a lot of energy.

Nuclear decommissioning, on the other hand, is the process of shutting down a nuclear power plant and permanently removing it from service. When a nuclear power plant is decommissioned, it must be done carefully because it poses a risk to human health and the environment. Radioactive materials are a significant danger in this process. A thorough assessment of the hazards involved, proper planning, and the use of specialized equipment and personnel are all required to ensure that the decommissioning is carried out safely. This process is often expensive, time-consuming, and requires significant investment in resources and personnel to complete.

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2. how many decimal places did you use when you measured the mass of
each square of aluminum? which places were exact, and which were
estimated?
35 pountsssss!!!

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It is not clear how many decimal places were used to measure the mass of each square of aluminum as the question doesn't provide that information.

Additionally, it's not possible to determine which places were exact and which were estimated without knowing the measurement itself. Decimal places refer to the number of digits to the right of the decimal point when measuring a quantity. The precision of a measurement is determined by the number of decimal places used. For example, if a measurement is recorded to the nearest hundredth, it has two decimal places. If a measurement is recorded to the nearest thousandth, it has three decimal places.

Exact numbers are numbers that are known with complete accuracy. They are often defined quantities, such as the number of inches in a foot or the number of seconds in a minute. When using a measuring device, the last digit of the measurement is usually an estimate, as there is some uncertainty associated with the measurement. Therefore, it is important to record which digits are exact and which are estimated when reporting a measurement.

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3. A double slit experiment is set up so that the source wavelength is 430 nm, and the spacing between two slits is 0.040 mm. If the angle from the 3 rd dark band is about 2.16∘ and the angle from the 4th dark band is about 2.77∘, then show that the distance from the slits to the screen should be 2.2 m.

Answers

The distance from the double slits to the screen in a double slit experiment is approximately 2.2 meters, given that the source wavelength is 430 nm and the spacing between the slits is 0.040 mm.

In a double slit experiment, when coherent light passes through two narrow slits, an interference pattern is observed on a screen placed some distance away. This pattern consists of alternating bright and dark fringes.

To determine the distance from the slits to the screen, we can use the formula for the angular position of the dark fringes:

sin(θ) = mλ / d

where θ is the angle of the dark fringe, m is the order of the fringe, λ is the wavelength of the light, and d is the slit spacing.

Given that the third dark band is observed at an angle of 2.16° and the fourth dark band is observed at an angle of 2.77°, we can use these values along with the known values of λ = 430 nm and d = 0.040 mm to solve for the distance to the screen.

Using the formula and rearranging, we have:

d = mλ / sin(θ)

For the third dark band (m = 3, θ = 2.16°):

d = (3 * 430 nm) / sin(2.16°)

For the fourth dark band (m = 4, θ = 2.77°):

d = (4 * 430 nm) / sin(2.77°)

By calculating these values, we find that the distance from the slits to the screen is approximately 2.2 meters.

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BBC FM radio broadcast operates at 88.9 MHz. The wavelength of the BBC wave travelling in a medium having dielectric constant , = 16 and magnetic relative permeability u = 4 is: (a) 0.8435 m (b) 0.422 m (c) 3.375 m (d) none of the above
Which of the following statements is NOT a source of magneto-static fields H: (a) A direct current in a wire. (b) A permanent magnet. (c) An accelerated electric charge. (d) An electrically charged disc rotating at a uniform speed.

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The wavelength of the BBC wave travelling in a medium having a dielectric constant, εr = 16 and magnetic relative permeability, µr = 4 is 0.8435 m. (d) is the correct option which is none of the above. An electrically charged disc rotating at a uniform speed is not a source of magneto-static fields H.

Wavelength is represented by λ, frequency is represented by f, speed of light is represented by c, relative permittivity is represented by εr, and magnetic relative permeability is represented by µr.

We will use the equation v = fλ to determine the wavelength where v is the velocity of wave which is equal to `v = c/n`, where n is the refractive index of the medium.

Therefore, fλ = c/n.

The equation for refractive index n is n = (µr εr)^(1/2).

Substituting the values in the above equations, we get:

λ = c/nf = (3 × 10^8 m/s)/(16 × 4 × 88.9 × 10^6 Hz)= 0.8435 m

Thus, the wavelength of the BBC wave travelling in a medium having a dielectric constant, εr = 16 and magnetic relative permeability, µr = 4 is 0.8435 m.

(a) An electrically charged disc rotating at a uniform speed is not a source of magneto-static fields H.

It produces a magnetic field that changes over time and is therefore not static, unlike all the other sources mentioned in the given options.

(d) is the correct option which is none of the above.

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A wire of length 20 cm is suspended by flex- ible leads above a long straight wire. Equal but opposite currents are established in the wires so that the 20 cm wire floats 2 mm above the long wire with no tension in its suspension leads. The acceleration due to gravity is 9.81 m/s. The permeability of free space is 4 x 10 Tm/A. If the mass of the 20 cm wire is 16 g, what is the current? Answer in units of A.

Answers

The current flowing through the wire is approximately 3531.97 A. The concept of magnetic forces between current-carrying wires. The force between two parallel conductors is given by the equation:

F = (μ₀ * I₁ * I₂ * L) / (2π * d),

where:

F is the force between the wires,

μ₀ is the permeability of free space (4π x 10^-7 Tm/A),

I₁ and I₂ are the currents in the wires,

L is the length of the wire,

d is the distance between the wires.

In this case, the force acting on the 20 cm wire is equal to its weight. Since it is floating with no tension in its suspension leads, the magnetic force must balance the gravitational force. Let's calculate the force due to gravity first.

Weight = mass * acceleration due to gravity

Weight = 0.016 kg * 9.81 m/s²

Weight = 0.15696 N

F = Weight

(μ₀ * I₁ * I₂ * L) / (2π * d) = Weight

μ₀ = 4π x 10^-7 Tm/A,

L = 0.2 m (20 cm),

d = 2 mm = 0.002 m,

Weight = 0.15696 N,

(4π x 10^-7 Tm/A) * I * (-I) * (0.2 m) / (2π * 0.002 m) = 0.15696 N

I² = (0.15696 N * 2 * 0.002 m) / (4π x 10^-7 Tm/A * 0.2 m)

I² = 0.15696 N * 0.01 / (4π x 10^-7 Tm/A)

I² = 0.015696 / (4π x 10^-7)

I² = 1.244 / 10^-7

I² = 1.244 x 10^7 A²

I = √(1.244 x 10^7 A²)

I ≈ 3531.97 A

Therefore, the current flowing through the wire is approximately 3531.97 A.

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How does the magnitude of the gravitational force between the two animals compare to the gravitational force between each and the Earth? c. Explain why objects on Earth do not seem to be attracted 2. An asteroid with a mass of 1.5 E21 kg orbits at a distance 4E8 m from a planet with a mass of 6 E24 kg a. Determine the gravitational force on the asteroid. b. Determine the gravitational force on the planet. C Determine the orbital speed of the asteroid. d Determine the time it takes for the asteroid to complete one trip around the planet 3. A 2 2 14 kg comet moves with a velocity of 25 E4 m/s through Space. The mass of the star it is orbiting is 3 E30 kg a Determine the orbital radius of the comet b. Determine the angular momentum of the comet. (assume the comet is very small compared to the star) c An astronomer determines that the orbit is not circular as the comet is observed to reach a maximum distance from the star that is double the distance found in part (a). Using conservation of angular momentum determine the speed of the comet at its farthest position 4. A satellite that rotates around the Earth once every day keeping above the same spot is called a geosynchronous orbit. If the orbit is 3.5 E7 m above the surface of the and the radius and mass of the Earth is about 6.4 E6 m and 6.0 E24 kg respectively. According to the definition of geosynchronous, what is the period of the satellite in hours? seconds? a. Determine the speed of the satellite while in orbit b. Explain satellites could be used to remotely determine the mass of unknown planets 5. Two stars are orbiting each other in a binary star system. The mass of each of the stars is 2 E20 kg and the distance from the stars to the center of their orbit is 1 E7 m. a. Determine the gravitational force between the stars.. b. Determine the orbital speed of each star A standard deck contains 52 cards (4 suits: spades, hearts,diamonds, clubs; 13 cards in each suit). A flush is a five cardhand in which all of the cards are the same suit. (a) Determine howmany flu A physician orders 1,500 mL 0.45% NaCI IV over 24 hours. The drop factor on the infusion set is 20 gtt/mL. What is the weight in grams of sodium chloride in the total solution? How many milliliters" Part A Determine the average binding energy of a nucleon in Na. Use Appendix B. Express your answer using four significant figures. nt Sharing VOI ? tings 7.45 MeV/nucleon Tools > Submit Previous Answers Request Answer X Incorrect; Try Again; 3 attempts remaining Part B Determine the average binding energy of a nucleon in Na. Express your answer using four significant figures. ? 190 AED MeV/nucleon Reread paragraph 3 and highlight places in the text where Kennedy uses the rhetorical devices of repetition and figurative language. What is he trying to emphasize through their use? Solve each equation for with 0 What does Henry have to do in order to uncover the cupboards on his bedroom wall? in the book "The 100 Cupboards" A prician report to the nurse? cud sequenual compression device to a patient. Which of the following should thetechnician report to the nurse?A. Discoloration to the extremityB. Palpable pulse in the extremityC.Extremity is warm to touchD. Decrease in edema to the extremity How did Jenner determine that cowpox exposure could protect people against smallpox? Choose all that apply- Jenner had observational data; he knew local people who had suffered from cowpox and were subsequently exposed to smallpox without getting sick- Jenner could directly test for the effectiveness of cowpox vaccination by attempting to use traditional variolation/inoculation; cowpox-exposed patients would not respond entirely to traditional inoculation with smallpox material- Jenner had access to local knowledge; lots of local people believed that cowpox offered a protective effect against smallpox and vice versa- none of the above are correct Why was H. M. important to our study and understanding ofmemory? The formation of nitrosil bromide is given by the next reaction to 2 ATM and 95 C 2NO + BR2 (G) 2NOBR (G) by the following reaction mechanism NO (G) + BR2 (G) NOBR2 No (G) + NOBR2 2NOBR (G) Question 1. find a expression that complies with the proposed reaction mechanism for the formation of Nitrosil bromide and answers the following questions:a) The global reaction follows an elementary speed law. True or Falseb) The intermediary compounds correspond to (ions, molecules or radicals) wich one?c) The second elementary step is composed of a thermolecular reaction True or False Steam Workshop Downloader