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Four long, straight wires, each carrying a current of 5.0A, are placed in a plane as shown in figure (35-E3). The points of intersection form a square of side 5.0cm. (a) Find the magnetic field at the centre P of the square. (b) Q1, Q2, Q3 and Q4 are points situated on the diagonals of the square and at a distance from P that is equal to the length of the diagonal of the square. Find the magnetic fields at these points.

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(a) For each of the wire

Magnitude of magnetic field

For AB ⊙ for BC⊙ For CD ⊗ and for DA ⊗.

The two ⊙ and 2⊗ fields cancel each other. Thus Bnet = 0

(b) At point Q1

due to (1)B

= 4 × 10–5

due to (2)B

= (4/3) × 10–5

due to (3)B

= (4/3) × 10–5

due to (4) B =

= 4 × 10–5

Bnet = [4 + 4 + (4/3) + (4/3)] × 10–5 = 32/3 × 10–5 = 10.6 × 10–5 ≈ 1.1 × 10–4T

At point Q2

At point Q3

Bnet = [4 + 4 + (4/3) + (4/3)] × 10–5 = 32/3 × 10–5 = 10.6 × 10–5 ≈ 1.1 × 10–4T

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