Question
Asked Nov 14, 2019
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Question 7 of 18
Find the point (xo, yo) on the graph of y
x39x2 3x - 5, at which the slope of the tangent line has its minimum value
(Enter your answer as a coordinate point in the form (*, *).)
(xo, yo)=
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Question 7 of 18 Find the point (xo, yo) on the graph of y x39x2 3x - 5, at which the slope of the tangent line has its minimum value (Enter your answer as a coordinate point in the form (*, *).) (xo, yo)=

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Expert Answer

Step 1

Given:

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+3x-5 y

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Step 2

To find the point (x0,y0) on the graph where slope of tangent has its minimum point , first calculate the slope of tangent line.

Slope of tangent line is given by the first derivative of the function.

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음미음여가음메음이 )()(3x)) d (9x* )+ dx d (5) dy d d dx d d apply power rule that is (x*) =, 3x 18x +3 -1

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Step 3

Let tangent of line define...

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dy f(x) 3x 18x+3 dx

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Tagged in

Math

Calculus