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Mrac [35]
3 years ago
9

A point charge of 5.7 µC moves at 4.5 × 105 m/s in a magnetic field that has a field strength of 3.2 mT, as shown in the diagram

.
What is the magnitude of the magnetic force acting on the charge?

A) 6.6 × 10–3 N
B) 4.9 × 10–3 N
C) 4.9 × 103 N
D) 6.6 × 103 N

Physics
2 answers:
vfiekz [6]3 years ago
7 0

The magnitude of the magnetic force acting on the charge is A) 6.6 × 10–3 N.

agasfer [191]3 years ago
6 0

Answer:

A) 6.6 × 10–3 N

Explanation:

Given

Charge q = 5.7 \mu C = 5.7 \times 10^{-6} C

Velocity v = 4.5 \times 10^5 m/s

Field strength B = 3.2 mT = 3.2 \times 10^{-3} T

Angle made with vertical \phi = 37^o

Solution

Angle between the field and velocity

\theta  = 90 - \phi\\\\\theta = 90 - 37\\\\\theta = 53^o

Force on a charged particle in a magnetic field

F = qvBsin\theta\\\\F = 5.7 \times 10^{-6} \times 4.5 \times 10^5 \times 3.2 \times 10^{-3} \times sin53\\\\F = 6.6 \times 10^{-3} N

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Answer:

Initial velocity, u = 23.33 m/s

Explanation:

Given the following data;

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To find the initial velocity, we would use the second equation of motion;

S = ut + \frac {1}{2}at^{2}

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u represents the initial velocity measured in meters per seconds.

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Substituting into the equation, we have;

4000 = u*48 + ½*2.5*48²

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3 years ago
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Naddik [55]

Answer:

The magnitude of the sum of the two vectors is approximately 169.34 m

Explanation:

The given vectors are;

Vector B;

Magnitude = 101 m

Direction = 60.0°  (30.0° west of north)

Resolving the vector into its x and y component vectors gives;

\underset{B}{\rightarrow} = 101 × cos(60.0°)·i + 101 × sin(60.0°)·j = 55·i + 55·√3·j

∴ \underset{B}{\rightarrow} = 55·i + 55·√3·j

Vector A;

Magnitude = 85.0 m

Direction = West

Resolving the vector into its x and y component vectors gives;

\underset{A}{\rightarrow} = 85.0 × cos(0.0°)·i + 85.0 × sin(0.0°)·j = 85.0·i + 0·j

∴ \underset{A}{\rightarrow} = 85.0·i

The sum of the two vectors is \underset{B}{\rightarrow} + \underset{A}{\rightarrow} = 55·i + 55·√3·j + 85.0·i = 140.0·i + 55·√3·j

The direction of the sum of the two vectors, θ = arctan(y-component of the vector)/(x-component of the vector))

Therefore, θ = arctan((55·√3)/140) ≈ 34.23° north of west or 55.77° west of north

The magnitude of the sum of the two vectors, R is R = √(140² + (55·√3)²) ≈ 169.34 m.

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