Explanation Given information: A statement that there is function P defined in term of t then the relative rate of change is given by ( 1 P ) ( d P d t ) . Consider the statement that there is function P defined in term of t then the relative rate of change is given by ( 1 P ) ( d P d t ) . Begin with the definition of the relative rate of change. The relative rate of change of a function f ( x ) is given by the ratio of the first derivative f ' ( x ) of the function to the function f ( x ) . Mathematically, Relative Rate of Change = f ′ ( x ) f ( x ) In the case that P is defined in the terms of t then the first derivative of P ( t ) can be written as below

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ISBN: 9781119399353

Author: DA

Publisher: JOHN WILEY+SONS,INC.-CONSIGNMENT

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Chapter 2, Problem 51SYU

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If the statement, “When P is a function defined in terms of t then the relative rage to change is given by (1P)(dPdt).

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Chapter 2, Problem 50SYU

Chapter 2, Problem 52SYU

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If the statement, “When P is a function defined in terms of t then the relative rage to change is given by ( 1 P ) ( d P d t ) .

Solution Summary: The author explains that the relative rate of change for a function P defined in terms of t is given by the ratio of the first derivative of '(x) to the function.

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If the statement, “When P is a function defined in terms of t then the relative rage to change is given by (1P)(dPdt).

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Chapter 2 Solutions