A car accelerates from rest at a constant rate \ddot{q} for some time, after which it decelerates at a constant rate j^{j} and comes to rest. If the total time elapsed is t, then the maximum velocity acquired by the car is
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Let the car accelerate at rate \ddot{q} for time t. then maximum velocity attained, \(\nu' \quad 0 + r \epsilon. \quad ct_1\)
Now, the car decelerates at a rate j j' for time \(\{\tau - \epsilon\}\) and finally comes to rest. Then,
\(0 \quad v - f(t - t_1)\) ⇒ ⇒ \(0 \quad r t_{1} - r^{x} + j t_{1}\)
⇒ ⇒ \(\zeta = \frac{\beta}{\alpha + \beta}\)
\ \ \(\mathbf{v} = \frac{\mathbf{r} \times \mathbf{p}}{r^2 + \beta}\)
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