dy/dx of cosinverse (x^2-1)/(x^2+1)
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I think the problem is √(cos^-1 t)
Take y= √(cos^-1 t)
Let y = √u where u = cos^-1 t
Then dy/dt = (dy/du)(du/dt)
dy/dt = (1/2√u) {-1/√(1-t^2)}
= (1/2√cos^-1 t) {-1/√(1-t^2)}
= -1/2{√cos^-1 t) {√(1-t^2)}
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