Question: 32 + 16+ X -10 5 10 -16+ -32 LY 32 + 32 16+ 16- X X O -10 10 O -10 10 16. -16+

 32 + 16+ X -10 5 10 -16+ -32 LY 32+ 32 16+ 16- X X O -10 10 O -10 1016. -16+ -32 -32 Created with a trial version of Advanced Grapher- http://www.alentum.com/agr LY 32 + 32 + 16+ 16+ X O -10-5 5 10 O -10 -5 10 -16+ -16 32 32Find theequation of the tangent line to the curvef(:1:) : m2 3:1: ata: : 1. Enter the answer in the box. T(m) : EFind the equation of the tangent line to the curve f (ac)= a + 3 at x = 1. Enter the answer inthe box. T(a) =Find the equation of the tangent line to the

curvef(:c) : $2 + 1 at x = 0. Use a tangentline approximation to estimate the value of 4.2. Enter the answer inthe box. Round the answer to two decimal places. Find the equationof the tangent line to the curve f(ac) = -2x3 + 3at x = 1. O T(x) = 1+6(x -1) O T(a) =1-6(x + 1) O T(a) = -1+6(x -1) O T(x) = 1-6(x - 1)Use a tangent line approximation to estimate the value ofx/ 8.8. Enter the answer in the box. Round the answer tofour decimal places. A differentiable function has the value y(2) = 4and the derivative value y'(2) = -3. Approximate the value of y(2.

32 + 16+ X -10 5 10 -16+ -32 LY 32 + 32 16+ 16- X X O -10 10 O -10 10 16. -16+ -32 -32 Created with a trial version of Advanced Grapher - http://www.alentum.com/agr LY 32 + 32 + 16+ 16+ X O -10 -5 5 10 O -10 -5 10 -16+ -16 32 32Find the equation of the tangent line to the curvef(:1:) : m2 3:1: at a: : 1. Enter the answer in the box. T(m) : E Find the equation of the tangent line to the curve f (ac) = a + 3 at x = 1. Enter the answer in the box. T(a) =Find the equation of the tangent line to the curvef(:c) : $2 + 1 at x = 0. Use a tangent line approximation to estimate the value of 4.2. Enter the answer in the box. Round the answer to two decimal places. Find the equation of the tangent line to the curve f(ac) = -2x3 + 3 at x = 1. O T(x) = 1+6(x -1) O T(a) =1 -6(x + 1) O T(a) = -1+6(x -1) O T(x) = 1 -6(x - 1)Use a tangent line approximation to estimate the value of x/ 8.8. Enter the answer in the box. Round the answer to four decimal places. A differentiable function has the value y(2) = 4 and the derivative value y'(2) = -3. Approximate the value of y(2. 1). O 3.7 O 3.75 O 3.8 O 3.85\fUse the graph of f (x) shown to find the graph of f'(x). -2 X -2- O -2 X N O X 2- O -2 2- Not O -2 X Not

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