Question: Given the linear function y = f() = 5 - 5. df a. Find at = 1. f'(1 ) = 5 b. Find a formula

 Given the linear function y = f() = 5 - 5.

Given the linear function y = f() = 5 - 5. df a. Find at = 1. f'(1 ) = 5 b. Find a formula for = = f (y). f-'(y) = 5y - 5 X df -1 c. Find dy at y = f(1). ( f - 1 ) ' (f (1 ) ) = 5 X Given the function y = f(x) = - 3x* +5. df a, Find - ate = 10. f' (10) = -900 b. Find a formula for = f '(y). f (y) = df c. Find dy at y = f(10). (f-1)'(f(10)) = df -1 Given f(I) = 1' - 1 + 7, where r > 0.5. Find dy y=7 df ly=7 = dy 4 Given the function y = f(x) = = 1+ 12 Find the slope of the line tangent to its inverse function at the point P(2, 1). Slope is Find the equation of the line tangent to the inverse function at the point P(2, 1). Equation of Tangent Line is

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