A particle executing simple harmonic motion with amplitude \(A\) has the same potential and kinetic energies at the displacement:
1. \(2\sqrt{A}\) 2. \(\dfrac{A}{2}\)
3. \(\dfrac{\mathrm{A}}{\sqrt{2}}\) 4. \(A\sqrt{2}\)
Subtopic:  Energy of SHM |
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During simple harmonic motion of a body, the energy at the extreme position is:

1.  both kinetic and potential
2. is always zero
3. purely kinetic
4. purely potential
Subtopic:  Energy of SHM |
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Match List-I with List-II.
List-I
(\(x \text{-}y\) graphs)
List-II
(Situations)
(a) (i) Total mechanical energy is conserved
(b)   (ii) Bob of a pendulum is oscillating under negligible air friction
(c)   (iii) Restoring force of a spring
(d)   (iv) Bob of a pendulum is oscillating along with air friction

Choose the correct answer from the options given below:
(a) (b) (c) (d)
1. (iv) (ii) (iii) (i)
2. (iv) (iii) (ii) (i)
3. (i) (iv) (iii) (ii)
4. (iii) (ii) (i) (iv)
Subtopic:  Energy of SHM |
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If a body is executing simple harmonic motion with frequency \(n\), then the frequency of its potential energy is:
1. \(3n\) 2. \(4n\)
3. \(n\) 4. \(2n\)
Subtopic:  Energy of SHM |
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