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marysya [2.9K]
3 years ago
9

What affects the strength of electric and magnetic forces?

Physics
1 answer:
Yuliya22 [10]3 years ago
5 0

Answer:

Factors Affecting the Strength of the Magnetic Field of an Electromagnet: Factors that affect the strength of electromagnets are the nature of the core material, strength of the current passing through the core, the number of turns of wire on the core and the shape and size of the core

Explanation:

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The period is the temporal difference between two same points in consecutive waves
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How high is an object lifted if the total work done on it is 125 J and the force required to lift the object is 25 N? Use the eq
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The answer would be C. 5m
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Why are some forces considered to be noncontact forces? A. Objects must be far apart in order to exert a force. B. Objects do no
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B. Objects do not have to touch each other to experience a force.

Explanation:

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If you travel 450 meters in 40 seconds, what is your average speed in meters per
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Read 2 more answers
A wire of arbitrary shape, which is confined to the x-y plane, carries a current i from point a to point b in the plane. show th
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Answer:

See explanation

Explanation:

Solution:-

- A wire of arbitrary shape,which is confined to the x-y plane,carries a current I from point A to point B in the x-y plane.

- See diagram (attached) for clarity.

- Let’s assume that the horizontal distance between A and B is "s" and the vertical distance between A and B is "d". Then for the straight line path vector ( L ):

                    L = s i^ + d j^

- The force on the straight wire with current I is then:

                    F = I * ( L x B )

Where,  L: The path vector between points A and B

             B: The magnetic field strength vector

For the curved wire vector "ds = dx i^ + dy j^" and the force on the wire is:

                   F = ∫ [ I (ds x B) = I ∫ (dx i^ + dy j^) x B

When current "I" and magnetic field "B" are uniform then we can pull both of them out of the integral. Separate the integral and calculate each differential separately:

                  F = I ∫ (dx i^) x B + I ∫ (dy j^) x B

                     = I (s i^ x B) + I ( d j^ x B ) = I ( L x B )

- The force of curved and straight line have the same force:

                 F = I ( L x B ) acting on them.

                   

                     

4 0
3 years ago
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