-- ikamva.uwc.ac.za/porta MVVA Hide Time: Find \( k^{\prime}(s) \) if \[ k(s)=\frac{\ln (s)}{s^{2}} \] A. \[ \frac{1}{2 s^{2}} \] B. \[ -\frac{2}{s^{4}} \] c. \[ \frac{1}{s^{3}}+\frac{2 \ln (s)}{s^{3}} \] D. -ralime.
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To do this, we will use the quotient rule and the chain rule of differentiation. The quotient rule is given by \( \left( \frac{f}{g} \right)' = \frac{f'g - fg'}{g^2} \), where \( f \) and \( g \) are functions of \( s \). Show more…
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