Explanation From the given statement y = f ( x ) which states that y is function of x , where x is a independent variable and y is a dependent variable which depend upon x and given that f is a differentiable function. As given Δ x is an increment in x , therefore the differential d x of x is d x = Δ x , and the differential d y of y is d y = f ′ ( x ) d x as y being the function of x

APPLIED CALCULUS FOR MGRL, LIFE, SOC SCI

10th Edition

ISBN: 9780357465400

Author: Tan

Publisher: CENGAGE L

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Differential Equations

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Chapter 3, Problem 10CRQ

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To fill: The statement “If y=f(x) , where f is a differentiable function, then the differential dx of x is dx= _, where __ is an increment in _, and the differential dy of y is dy= ____________”.

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APPLIED CALCULUS FOR MGRL, LIFE, SOC SCI

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The statement “If y = f ( x ) , where f is a differentiable function, then the differential d x of x is d x = _, where __ is an increment in _ , and the differential d y of y is d y = ____________”.

Solution Summary: The author explains that if y=f(x), where f is a differentiable function, then the differential dx of x is

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To fill: The statement “If y=f(x) , where f is a differentiable function, then the differential dx of x is dx= _, where __ is an increment in _, and the differential dy of y is dy= ____________”.

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Chapter 3 Solutions

The statement “If y = f ( x ) , where f is a differentiable function, then the differential d x of x is d x = _____, where ________ is an increment in ___ , and the differential d y of y is d y = ____________”.

Solution Summary: The author explains that if y=f(x), where f is a differentiable function, then the differential dx of x is

Concept explainers

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To fill: The statement “If y=f(x) , where f is a differentiable function, then the differential dx of x is dx= _____, where ________ is an increment in ___, and the differential dy of y is dy= ____________”.

Want to see the full answer?

Chapter 3 Solutions

The statement “If y = f ( x ) , where f is a differentiable function, then the differential d x of x is d x = _, where __ is an increment in _ , and the differential d y of y is d y = ____________”.

To fill: The statement “If y=f(x) , where f is a differentiable function, then the differential dx of x is dx= _, where __ is an increment in _, and the differential dy of y is dy= ____________”.