A particle executes linear SHM of amplitude A along x− axis. At t=0 the position of the particle is x=A2 and it moves along +x direction. Find the phase constant (δ) if the equation is written as x=A sin(ωt+δ)

A particle executes linear SHM of amplitude A along x− axis. At t=0

1.	A particle executes linear SHM of amplitude A along x− axis. At t=0 the position of the particle is x=A2 and it moves along +x direction. Find the phase constant (δ) if the equation is written as x=A sin(ωt+δ)
Answer» A particle executes linear $SHM$ of amplitude $A$ along $x -$ axis. At $t = 0$ the position of the particle is $x = \frac{A}{2}$ and it moves along $+ x$ direction. Find the phase constant $(δ)$ if the equation is written as $x = A sin (ω t + δ)$

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A particle executes linear SHM of amplitude A along x− axis. At t=0 the position of the particle is x=A2 and it moves along +x direction. Find the phase constant (δ) if the equation is written as x=A sin(ωt+δ)

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