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(a) Consider the curve y = e dx 6x + 6). (c) This function is always differentiable. Its derivative is zero = dy dx (Give your answers as a comma separated list, for example: a, b, ...) (d) y is increasing on (e) The curve has a local maximum at (x, y) = The curve has a local minimum at (x, y) = ( | y is decreasing on (Give your answers in interval notation, for example: [a,b) U (c,d]. If needed enter - as infinity and as infinity.) 1 0 when x = 1.0

(a) Consider the curve y = e dx 6x + 6). (c) This function is always differentiable. Its derivative is zero = dy dx (Give your answers as a comma separated list, for example: a, b, ...) (d) y is increasing on (e) The curve has a local maximum at (x, y) = The curve has a local minimum at (x, y) = ( | y is decreasing on (Give your answers in interval notation, for example: [a,b) U (c,d]. If needed enter - as infinity and as infinity.) 1 0 when x = 1.0

Calculus For The Life Sciences
Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter4: Calculating The Derivative
Section4.CR: Chapter 4 Review
Problem 4CR: Determine whether each of the following statements is true or false, and explain why. The derivative...
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(a) Consider the curve y = e(x² - 6x + 6). dx (c) This function is always differentiable. Its derivative is zero dy dx = 0 when x = (Give your answers as a comma separated list, for example: a, b, ...) (d) y is increasing on y is decreasing on (Give your answers in interval notation, for example: [a,b) U (c,d]. If needed enter - as infinity and as infinity.) (e) The curve has a local maximum at (x, y) = ( The curve has a local minimum at (x, y) = ( [
Transcribed Image Text:(a) Consider the curve y = e(x² - 6x + 6). dx (c) This function is always differentiable. Its derivative is zero dy dx = 0 when x = (Give your answers as a comma separated list, for example: a, b, ...) (d) y is increasing on y is decreasing on (Give your answers in interval notation, for example: [a,b) U (c,d]. If needed enter - as infinity and as infinity.) (e) The curve has a local maximum at (x, y) = ( The curve has a local minimum at (x, y) = ( [
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