The force per unit length between two long parallel wires with currents I1, I2 at distance d is:
Amu0 I1 I2 d/(2 pi)
Bmu0 I1 I2/(2 pi d)
Cmu0 I1 I2/(2 d)
Dmu0 (I1 + I2)/(2 pi d)
Answer & Solution
Correct answer: B. mu0 I1 I2/(2 pi d)
The field of wire 1 at wire 2 is mu0 I1/(2 pi d), and the force per length on wire 2 is I2 times this.
Keep practising Magnetic Fields due to Electric Current
Browse all Magnetic Fields due to Electric Current questions for MHT-CET, or explore more Physics topics.
Related questions
The net field of a current-carrying wire at a point is found from the Biot-Savart law usinA solenoid with a core of relative permeability mu_r has its field multiplied by:The field inside an infinitely long solenoid does not depend on its:A solenoid is a helical coil whose length is:Who coined the term solenoid in 1823?Who discovered in 1820 that an electric current produces a magnetic field?Field lines around a long straight current-carrying wire are:The right hand rule for a straight current-carrying wire: the thumb shows the: