Exercise 2.3 on page 42 of this book by Boyd & Vandenberghe gives the following hint.
Hint: $$s'(t) = s'(0) + \int_0^tF(\tau) \,\mathrm d \tau$$
In this context what is $\tau$?
Exercise 2.3 on page 42 of this book by Boyd & Vandenberghe gives the following hint.
Hint: $$s'(t) = s'(0) + \int_0^tF(\tau) \,\mathrm d \tau$$
In this context what is $\tau$?
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In that context, $\tau$ is just a dummy variable. The author might as well have written that$$s'(t)=s'(0)+\int_0^tF(x)\,\mathrm dx.$$