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Suppose f(x) = sin( cos x). On any interval where the inverse function y= f(x) exists, the derivative of f1(x) with respect to x
Suppose f(x) = sin( cos x). On any interval where the inverse function y= f(x) exists, the derivative of f1(x) with respect to x is: A. B. C. D. E. -1 COS(T COS y) where x and y are related by the equation x = sin( cos y). -1 sin y cos( cos y) where x and y are related by the equation x = sin( cos y). -1 sin y cos( cos y)' where x and y are related by the equation x = sin( cos y). -1 COS ( COS X)' where x and y are related by the equation (satisfy the equation) x = -1 sin x cos( cos x) x = sin( cos y). where x and y are related by the equation sin( cos y).
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