Step 1: The velocity in simple harmonic motion is expressed as: \[ v = \omega \sqrt{A^2 - x^2} \] where \( A = 10 \) cm, \( x = 6 \) cm, and \( \omega = \frac{2\pi}{T} = \pi \) rad/s.
Step 2: Substituting the given values: \[ v = \pi \sqrt{(10)^2 - (6)^2} = \pi \sqrt{100 - 36} = \pi \sqrt{64} = 8\pi. \] \bigskip
Derive an expression for maximum speed of a vehicle moving along a horizontal circular track.
Predict the type of cubic lattice of a solid element having edge length of 400 pm and density of 6.25 g/ml.
(Atomic mass of element = 60)