The exact location of the peak concentration of the pollutant described by the function c ( x , y ) = 7.9 + 0.13 x + 0.21 y − 0.05 x 2 − 0.016 y 2 − 0.007 x y .

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Answer 1

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Chapter 16, Problem 18P

To determine

To calculate: The exact location of the peak concentration of the pollutant described by the function c(x,y)=7.9+0.13x+0.21y−0.05x2−0.016y2−0.007xy.

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Answer 2

Question

Chapter 16, Problem 18P

To determine

To calculate: The exact location of the peak concentration of the pollutant described by the function c(x,y)=7.9+0.13x+0.21y−0.05x2−0.016y2−0.007xy.

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Answer 3

Question

Chapter 16, Problem 18P

To determine

To calculate: The exact location of the peak concentration of the pollutant described by the function c(x,y)=7.9+0.13x+0.21y−0.05x2−0.016y2−0.007xy.

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Answer 4

Question

Chapter 16, Problem 18P

To determine

To calculate: The exact location of the peak concentration of the pollutant described by the function c(x,y)=7.9+0.13x+0.21y−0.05x2−0.016y2−0.007xy.

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Answer 5

Chapter 16, Problem 18P

To determine

To calculate: The exact location of the peak concentration of the pollutant described by the function c(x,y)=7.9+0.13x+0.21y−0.05x2−0.016y2−0.007xy.

Answer 6

Chapter 16, Problem 18P

To determine

To calculate: The exact location of the peak concentration of the pollutant described by the function c(x,y)=7.9+0.13x+0.21y−0.05x2−0.016y2−0.007xy.

Answer 7

Chapter 16, Problem 18P

To determine

To calculate: The exact location of the peak concentration of the pollutant described by the function c(x,y)=7.9+0.13x+0.21y−0.05x2−0.016y2−0.007xy.

Answer 8

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Answer 9

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Answer 10

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Answer 11

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The exact location of the peak concentration of the pollutant described by the function c ( x , y ) = 7.9 + 0.13 x + 0.21 y − 0.05 x 2 − 0.016 y 2 − 0.007 x y .

Solution Summary: The author explains how the function c(x,y) is differentiated with respect to x to maximize the value of the concentration function.

To calculate: The exact location of the peak concentration of the pollutant described by the function c(x,y)=7.9+0.13x+0.21y−0.05x2−0.016y2−0.007xy.

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Chapter 16 Solutions