F has an inverse g. Find g' (a). f(x) = √x⁵+ 4x³ + 3x + 1, a = a = 3

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asked Jun 8, 2024 49.8k views

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Eatdoku · Answer 1 · 2024-06-12T19:41:27+0000

To find the derivative of the inverse function g'(a) at a specific point (a = 3) when you know the function f(x) and its inverse g(x), you can use the following relationship:

F has an inverse g. Find g' (a). f(x) = √x⁵+ 4x³ + 3x + 1, a = a = 3

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F has an inverse g. Find g' (a). f(x) = √x⁵+ 4x³ + 3x + 1, a = a = 3​

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F has an inverse g. Find g' (a). f(x) = √x⁵+ 4x³ + 3x + 1, a = a = 3