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if y-sin^-1(5x), then dy/dx = ??
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$$y = \sin^{-1}(5x)$$ What is the derivative of \(5x\), and what is the derivative of \(\sin x\)?
5 and cosx?
but it is the inverse of sin
\[\arcsin(x) \neq (\sin(x))^{-1}\]
\[\frac{ d }{ dx }\arcsin(x) = \frac{ 1 }{ \sqrt{1 - x^2} }\] \[\frac{ d }{ dx }\arcsin(5x) = \frac{ 1 }{ \sqrt{1 - (5x)^2} }\left( \frac{ d }{ dx }(5x) \right) = \frac{ 5 }{ \sqrt{1 - 25x^2} }\]
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ooh, thanks :)
remember that chain rule is ALWAYS used. except sometimes, you just end up multiplying by one.
okay
i'll remember
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