?Find $d y / d x \text { and } d^{2} y / d x^{2}$.$x=1+t^{2}, y=t-t^{3}$Equation

Chapter 10, Problem 28

(choose chapter or problem)

Find $d y / d x \text { and } d^{2} y / d x^{2}$.

$x=1+t^{2}, y=t-t^{3}$

Equation Transcription:

$dy/dx\ and\ {d}^{2}y/d{x}^{2}$

$x=1+{t}^{2},\ y=t-{t}^{3}$

Text Transcription:

dy/dx and d^2 y/dx^2

x=1+t^2 , y=t-t^3

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?Find \(d y / d x \text { and } d^{2} y / d x^{2}\).\(x=1+t^{2}, y=t-t^{3}\)Equation