An object starts from rest from a point \(O\).
Its velocity, \(v\) cm/s, \(t\) seconds after leaving \(O\), is such that \(\frac{dv}{dt}=10\).
After 5 seconds, the object reaches a point \(A\).
On reaching \(A\), the object enters a second stage of motion in which its velocity \(V\) cm/s, \(T\) seconds after leaving \(A\), is such that \(\frac{dV}{dT}=10-k\sqrt{T}\), where \(k\) is a constant.
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