the x − value at which the line tangent to f x = x 3 − 2 x 2 has a slope of − 1 .

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Answer 1

Question

Chapter CR, Problem 26CR

To determine

To find: the $x−$ value at which the line tangent to $fx=x3−2x2$ has a slope of $−1$ .

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Answer 2

Question

Chapter CR, Problem 26CR

To determine

To find: the $x−$ value at which the line tangent to $fx=x3−2x2$ has a slope of $−1$ .

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Answer 3

Question

Chapter CR, Problem 26CR

To determine

To find: the $x−$ value at which the line tangent to $fx=x3−2x2$ has a slope of $−1$ .

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Answer 4

Question

Chapter CR, Problem 26CR

To determine

To find: the $x−$ value at which the line tangent to $fx=x3−2x2$ has a slope of $−1$ .

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Answer 5

Chapter CR, Problem 26CR

To determine

To find: the $x−$ value at which the line tangent to $fx=x3−2x2$ has a slope of $−1$ .

Answer 6

Chapter CR, Problem 26CR

To determine

To find: the $x−$ value at which the line tangent to $fx=x3−2x2$ has a slope of $−1$ .

Answer 7

Chapter CR, Problem 26CR

To determine

To find: the $x−$ value at which the line tangent to $fx=x3−2x2$ has a slope of $−1$ .

Answer 8

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Answer 9

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Answer 10

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Answer 11

Ch. CR - Prob. 1CR Ch. CR - Prob. 2CR Ch. CR - Prob. 3CR Ch. CR - Prob. 4CR Ch. CR - Prob. 5CR Ch. CR - Prob. 6CR Ch. CR - Prob. 7CR Ch. CR - Prob. 8CR Ch. CR - Prob. 9CR Ch. CR - Prob. 10CR

the x − value at which the line tangent to f x = x 3 − 2 x 2 has a slope of − 1 .

Solution Summary: The author explains that the value of x is 1,13.

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To find: the $x−$ value at which the line tangent to $fx=x3−2x2$ has a slope of $−1$ .

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Chapter CR Solutions