Two identical short bar magnets are placed at 120° as shown in the figure. The magnetic moment of each magnet is M. Then the magnetic field at the point P on the angle bisector is given by
(1) µ04π·Md3 (2) µ04π·2Md3 (3) µ04π·2√2Md3 (4) Zero
Answers
Answered by
37
Suppose P is at the axial line of the bar magnet at a distance r ,
Therefore,
B on the axial line,
B = u.•/4π(2M/r³)
atul221965:
cant understand
Answered by
30
Welcome dear,
● Answer -
B = (μ0/4π) M/d^3
● Explaination -
# Given -
θ = 120°
# Solution -
Dipole moment at angle bisector is -
M' = √[M^2 + M^2 + 2M.M.cosθ]
M' = M √[2(1-0.5)]
M' = M
Magnetic field at angle bisector is calculated by -
B = (μ0/4π) M'/d^3
B = (μ0/4π) M/d^3
Hope this helps you ...
● Answer -
B = (μ0/4π) M/d^3
● Explaination -
# Given -
θ = 120°
# Solution -
Dipole moment at angle bisector is -
M' = √[M^2 + M^2 + 2M.M.cosθ]
M' = M √[2(1-0.5)]
M' = M
Magnetic field at angle bisector is calculated by -
B = (μ0/4π) M'/d^3
B = (μ0/4π) M/d^3
Hope this helps you ...
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