In S-H-M- let the time period of variation of potential energy be T1 and time period of variation of position be T2- then relation between T1 and T2 is - -1- T1 - T2 nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- -2- T1 - 2T2 nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- -3- 2T1 - T2 nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- nbsp- -4- None

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Standard XII

Physics

Understanding Electrostatic Potential Energy

In S.H.M., le...

Question

In S.H.M., let the time period of variation of potential energy be T₁ and time period of variation of position be T₂, then relation between T₁ and T₂ is : -
(1) T₁ = T₂₍₂₎T₁ = 2T₂ (3) 2T₁ = T₂ (4) None

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Solution

$D e a r S t u d e n t, t h e t i m e p e r i o d o f t h e p o t e n t i a l e n e r g y i s h a l f o f t h e t i m e p e r i o d o f t h e v a r i a t i o n o f p o s i t i o n . U = \frac{m ω^{2} A^{2}}{2} \sin^{2} (ω t + δ) t i m e p e r i o d T_{1} = \frac{T_{2}}{2} x = A \sin ω t t i m e p e r i o d T_{2} 2 T_{1} = T_{2} R e g a r d s$

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In S.H.M., let the time period of variation of potential energy be T1 and time period of variation of position be T2, then relation between T1 and T2 is : - (1) T1 = T2 (2) T1 = 2T2 (3) 2T1 = T2 (4) None

Dear Student,the time period of the potential energy is half of the time period of the variation of position .U=mω2A22sin2ωt+δ time period T1=T22x=Asinωt time period T22T1=T2Regards

In S.H.M., let the time period of variation of potential energy be T₁ and time period of variation of position be T₂, then relation between T₁ and T₂ is : -
(1) T₁ = T₂₍₂₎T₁ = 2T₂ (3) 2T₁ = T₂ (4) None