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xz_007 [3.2K]
3 years ago
12

A closely wound, circular coil with radius 2.50 cmcm has 740 turns. Part A What must the current in the coil be if the magnetic

field at the center of the coil is 0.0760 TT?
Physics
1 answer:
Vika [28.1K]3 years ago
3 0

Answer:

The current in the coil is 4.086 A

Explanation:

Given;

radius of the circular coil, R = 2.5 cm = 0.025 m

number of turns of the circular coil, N = 740 turns

magnetic field at the center of the coil, B = 0.076 T

The magnetic field at the center of the coil is given by;

B = \frac{N\mu_o I}{2R}

where;

μ₀ is permeability of free space = 4 x 10⁻⁷ m/A

I is the current in the coil

R is radius of the coil

N is the number of turns of the coil

The current in the circular coil is given by

B = \frac{N\mu_o I}{2R} \\\\I = \frac{2BR}{N\mu_o} \\\\I =\frac{2*0.076*0.025}{740*4\pi*10^{-7}} \\\\I = 4.086 \ A

Therefore, the current in the coil is 4.086 A

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The change in gravitational potential energy is A) 15.68 J

Explanation:

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In this problem, we have

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Substituting,  we find:

\Delta U = (2)(9.8)(0.8)=15.68 J

Learn more about potential energy:

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3 years ago
How long does it take a car to go 1000 m if it is going at 50 m/sec?
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The car would take 20 seconds to go 1000 meters. This can be found by dividing 1000 by 50.

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3 years ago
A 1500-kg sedan goes through a wide intersection traveling from north to south when it is hit by a 2200-kg SUV traveling from ea
astra-53 [7]

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As we know that deceleration due to friction force is given as

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a = -(0.75)(9.81)

a = -7.36 m/s^2

now the two cars comes to rest at a point which is at position of 5.39 m West and 6.43 m South

so net displacement of the car is given as

d = \sqrt{5.39^2 + 6.43^2}

d = 8.39 m

now the velocity of the two cars just after the impact is given as

v^2 - v_i^2 = 2a d

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direction of the motion is given as

tan\theta = \frac{6.43}{5.39}

\theta = 50 degree South of West

now we can use momentum conservation as there is no external force on it

Momentum conservation in North to south direction

m_1 v_1 = (m_1 + m_2) vsin\theta

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v_1 = 21 m/s

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m_2 v_2 = (m_1 + m_2) vsin\theta

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Answer:

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v = 500m/s

Hence the speed at which the wave travels on this string is 500m/s

3 0
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