The motion of a body is described by the equation dv(t)dt=6−3v(t) where v(t) is the speed (in ms−1) at time t (in s). If the body was at rest at t = 0, the magnitude of the initial acceleration is

The motion of a body is described by the equation dv(t)dt=6−3v(t) wh

1.	The motion of a body is described by the equation dv(t)dt=6−3v(t) where v(t) is the speed (in ms−1) at time t (in s). If the body was at rest at t = 0, the magnitude of the initial acceleration is
Answer» The motion of a body is described by the equation $\frac{d v (t)}{d t} = 6 - 3 v (t)$ where $v (t)$ is the speed (in $m s^{- 1}$ ) at time t (in s). If the body was at rest at t = 0, the magnitude of the initial acceleration is

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The motion of a body is described by the equation dv(t)dt=6−3v(t) where v(t) is the speed (in ms−1) at time t (in s). If the body was at rest at t = 0, the magnitude of the initial acceleration is

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