How to find tangent line calc
[DOC File]New Chapter 3
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Find the equation of the line tangent to the graph of at x = 1. Sketch the graph of f(x) and the tangent line on the same axes. (Solutions . When x = 1, we can get the y coordinate by finding f(1):. By taking the derivative, we can find a formula for the slope of a line tangent to any point of f :
[DOC File]AP Calc AB
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Find the equation of the line tangent to 3xy3 – 4x2 + 2y = -25 at the point (3,1) 17. Find the equation of the line orthogonal to the expression in #16. 18. If, find 19. 20. 21. Title: AP Calc AB Author: Teacher Last modified by: ROBINSON, JENNIFER Created Date: 12/22/2014 2:49:00 PM Other titles: AP Calc AB ...
[DOC File]gshscalcab.weebly.com
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Below is the graph of . has a vertical tangent line at and a horizontal tangent line at . Determine the x-values where the function is continuous but not differentiable. Justify your answers. 7. Below is the graph of . has a vertical tangent line at and a horizontal tangent line at .
[DOC File]New Chapter 3
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Figure 6.1 below shows the graph of some tangent lines for . (Figure 6.2 . Graph of and tangent lines at various x values. Notice that when the tangent line has a positive slope, the graph of is increasing as shown in figures (a) and (e) above. When the tangent line has a negative slope, the graph of is decreasing as shown in figure (c) above.
[DOC File]AP REVIEW 5 - AB
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has a horizontal tangent line at x = 6. Let (a) Find (b) On what intervals is g decreasing? Justify your . answer. (c) On what intervals is the graph of g concave down? Justify your answer. (d) Find a trapezoidal approximation of using six subintervals of length . _____ 55.
[DOC File]1
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21) Find the equation of the line tangent to at x = 2. 22) If f(x) = , find the slope of the line tangent to f(x) at the point ((1, 36). 23) Find the slope of the line tangent to the curve at the point (1, 4). 24) For the curve, find the slope of the tangent line at the point where x = 1. 25) Find an equation of the tangent line to at the point ...
[DOC File]Calculus 1 Lecture Notes, Section 3.1
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Here is a graph of the function y = f(x) = x3 –3x2 + 2x + 1 and its tangent line at the point (2,1). The equation of the tangent line is y = 2x – 3. Here is the same function and tangent line in the range of –1.9 < x < 2.1. Note how close they are.
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