CALCULUS+ITS APPLICATIONS (LL)
CALCULUS+ITS APPLICATIONS (LL)
12th Edition
ISBN: 9780135165928
Author: BITTINGER
Publisher: PEARSON
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Chapter PSDT, Problem 6AP

Write an equivalent expression for each of the following without a negative exponent.

6. x 5

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Which of the following is an equivalent expression to 7
In writing your final answer, follow the format 2x^5y-3x^3ye^(x)+x^3-2y^2=0. Strictly no spaces between symbols. If it involved x and y, write x(with the higher exponent) first followed by y whatever the exponent be. If it involve x alone and y alone, write first the term with x alone then the term with y alone. If the term involved an "e", write first the variable followed by the exponential "e" with the exponent enclosed by ( ).Write the constant of integration in the right side of the equation. Do not use grouping symbols for the product or multiplication symbol. Use the symbol (^) caret to denote the exponent of the variable.   Using the Determination of Integrating Factor, find the general solution of the differential equation. 2y(x^2-y+x)dx + (x^2-2y)dy=0
In writing your final answer, follow the format 2x^5y-3x^3ye^(x)+x^3-2y^2=0. Strictly no spaces between symbols. If it involved x and y, write x(with the higher exponent) first followed by y whatever the exponent be. If it involve x alone and y alone, write first the term with x alone then the term with y alone. If the term involved an "e", write first the variable followed by the exponential "e" with the exponent enclosed by ( ).Write the constant of integration in the right side of the equation. Do not use grouping symbols for the product or multiplication symbol. Use the symbol (^) caret to denote the exponent of the variable. All letters should be in small letter. Using the method of the Determination of Integrating Factors, what will be the function M(x,y) when the integrating factor is multiplied to make it exact equation when finding the particular solution of the differential equation [3x^2e^(y)-2]dx + [e^(y)+2x]dy = 0 when y(-1)=1

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CALCULUS+ITS APPLICATIONS (LL)

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