5 cm Figure 6 a) A long straight wire carrying a current of 3 A touches a circular coil of radius 5 cm as shown in Figure 6. The coil has 3 turns and carries a current of 6 A. Calculate the resultant of the magnetic field at the centre of the coil. Explain your answer. The circular coil is now replaced with a straight wire that carries a current of 15 A so that both wires experienced a force. Suggest the new condition for the resultant of the magnetic field at any point other than the point between first wire and second wire, to be zero. Explain your answer.

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Please answer all the questions correctly and in details. 1.Pleaseee EXPLAIN your answer why after you got the value of the resultant of the magnetic field at the centre of the coil. 2. SUGGEST the new condition for the resultant of the magnetic field at any point other than the point between first wire and second wire, to be zero and EXPLAIN YOUR ANSWER.
€ 5 cm
Figure 6
a) A long straight wire carrying a current of 3 A touches a circular coil of radius 5 cm as shown
in Figure 6. The coil has 3 turns and carries a current of 6 A.
Calculate the resultant of the magnetic field at the centre of the coil. Explain your answer.
The circular coil is now replaced with a straight wire that carries a current of 15 A so that both
wires experienced a force.
Suggest the new condition for the resultant of the magnetic field at any point other than the point
between first wire and second wire, to be zero. Explain your answer.
Transcribed Image Text:€ 5 cm Figure 6 a) A long straight wire carrying a current of 3 A touches a circular coil of radius 5 cm as shown in Figure 6. The coil has 3 turns and carries a current of 6 A. Calculate the resultant of the magnetic field at the centre of the coil. Explain your answer. The circular coil is now replaced with a straight wire that carries a current of 15 A so that both wires experienced a force. Suggest the new condition for the resultant of the magnetic field at any point other than the point between first wire and second wire, to be zero. Explain your answer.
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