Composite Inverse-Trigonometric Derivative
For:
$$y=\sin^{-1}u(x)$$
$$\frac{dy}{dx}=\frac{u'(x)}{\sqrt{1-u^2(x)}}$$
Usage
- Used when the argument of an inverse sine is a function of $$x$$.
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Composite Inverse-Trigonometric Derivative
Composite Inverse-Trigonometric Derivative
For:
$$y=\sin^{-1}u(x)$$
$$\frac{dy}{dx}=\frac{u'(x)}{\sqrt{1-u^2(x)}}$$
Usage
- Used when the argument of an inverse sine is a function of $$x$$.
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