Question: f ( x + h) - f(x) Limits of the form lim h occur frequently in calculus. Evaluate this limit for the given value of

 f ( x + h) - f(x) Limits of the formlim h occur frequently in calculus. Evaluate this limit for the givenvalue of x and function f. h -0 f ( x) =X, x= - 8 . . . The value of the limitis . (Simplify your answer.)\f> Find the total area of the shadedregions. The total area of the shaded regions is D. (Simplify youranswer.) 4 Find the slope of the curve y = 6x2 at(2,24). Dr\\ The slope of the curve y = 6x2 at (2,24)is D. (Simplify your answer.) dy Write the function in the formy = f(u) and u = g(x). Then find a as afunction of x. y=e-15x Which of the following has the function inthe form y = f(u) and u = 900? U {:3 A.y=e ,u= 15x in) B. y= -e\\fFind the average rate of Change
of the function over the given interval. R(8) = J49 +1 ;[2,12] TIL AR 3 E = D (Simplify your answer.) Use adefinite integral to find the area of the region between the givencurve and the x-axis on the interval [0, b]. ii) y=9x2 Thearea is D. \fFind the value of the derivative. dy 12 ify = 5 - 6x2 dx Ix= - 2 dy (Simplify youranswer.) dx x= - 2image text in transcribedimage text in transcribedimage text in transcribedimage text in transcribedimage text in transcribedimage text in transcribed

f ( x + h) - f(x) Limits of the form lim h occur frequently in calculus. Evaluate this limit for the given value of x and function f. h -0 f ( x) = X, x= - 8 . . . The value of the limit is . (Simplify your answer.)\f> Find the total area of the shaded regions. The total area of the shaded regions is D. (Simplify your answer.) 4 Find the slope of the curve y = 6x2 at (2,24). Dr\\ The slope of the curve y = 6x2 at (2,24) is D. (Simplify your answer.) dy Write the function in the form y = f(u) and u = g(x). Then find a as a function of x. y=e-15x Which of the following has the function in the form y = f(u) and u = 900? U {:3 A. y=e ,u= 15x in) B. y= -e\\fFind the average rate of Change of the function over the given interval. R(8) = J49 +1 ; [2,12] TIL AR 3 E = D (Simplify your answer.) Use a definite integral to find the area of the region between the given curve and the x-axis on the interval [0, b]. ii) y=9x2 The area is D. \fFind the value of the derivative. dy 12 if y = 5 - 6x2 dx Ix= - 2 dy (Simplify your answer.) dx x= - 2

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