The time period of small oscillations of a magnet of moment of inertia I in field B is
A2π√(mB/I)
B2π√(B/mI)
C2π√(mI/B)
D2π√(I/mB)
Answer & Solution
Correct answer: D. 2π√(I/mB)
I d2theta/dt2 = -mB theta gives omega squared = mB/I, so T = 2π√(I/mB).
Keep practising Magnetic Materials
Browse all Magnetic Materials questions for MHT-CET, or explore more Physics topics.
Related questions
Sensitive instruments are protected from stray fields by enclosing them in a case ofElectromagnet cores are made of soft iron because it hasMaterials used for permanent magnets should haveThe reverse field H needed to bring B to zero in a hysteresis cycle is calledThe value of B left in a ferromagnet when H is reduced to zero is calledOn heating a ferromagnet, its domain structure distorts because exchange couplingThe temperature above which a ferromagnet behaves as a paramagnet is itsA region of a ferromagnet with all atomic moments aligned the same way is a