[Step-by-Step] Given that y=A x^3+B ln (x)+C where A, B and C are constants show that (d^3 y)/(d x^3)=(2x^2 fracd y)/(d
Question: Given that \(y=A x^{3}+B \ln (x)+C\) where A, B and \(C\) are constants show that \(\frac{d^{3} y}{d x^{3}}=\frac{2}{x^{2}} \frac{d y}{d x}\)
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[See Solution] Find (d y)/(d x) in terms of x and y when ln y=y
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[See Solution] Find (d y)/(d x) in terms of x and y when ; a.) x^2+3
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