Suppose p(x) is a twice-differentiable

  1. Suppose f is a one-to-one, differentiable function and its inverse function f−1 is also differentiable. One can show,
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  2. Suppose f is a one-to-one, differentiable function and its inverse function f^−1 is also differentiable. One can show, using
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  3. Suppose f is a one-to-one, differentiable function and its inverse function f−1 is also differentiable. One can show, using
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  4. In the following problem, suppose f(x) is continuous (and differentiable) function on the interval (0,1). Suppose also that for
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  5. Suppose f(x) is a differentiable function with f(-1)=2 and f(2)=-1. The differentiable function g(x) is defined by the formula
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  6. On a graph what ways can it not be differentiable? I know at cusps it's not differentiable but are there other instances where
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  7. Suppose f(x)= |x^(2)+2x−63|.Where is f(x) not differentiable?
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  8. Suppose f(x)= |x^(2)+2x−63|.Where is f(x) not differentiable?
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  9. suppose that f(x) = x^3 x<=1ax+b x>1 is differentiable at x=1 then a=?, b=?
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    2. jul asked by jul
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  10. Where are the functions f1(x)=|sin(x)| and f2(x) = sin(|x|) differentiable? Use n as an arbitrary integer constant.)f1(x) =
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    2. Selma asked by Selma
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