In writing your final answer, follow the format 2x^5y-3x^3y^5+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. Equate the solution to zero. Do not use grouping symbols for the product or multiplication symbol. Use the symbol (^) caret to denote the exponent of the variable. All letters are small letters. Using the method of Integrating Factors Found by Inspection, find what is the particular solution of the differential equation x^2y^2(3-xy^6+y^2)dx - x^3 y(2+xy^6)dy = 0 when y(1)=1
In writing your final answer, follow the format 2x^5y-3x^3y^5+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. Equate the solution to zero. Do not use grouping symbols for the product or multiplication symbol. Use the symbol (^) caret to denote the exponent of the variable. All letters are small letters. Using the method of Integrating Factors Found by Inspection, find what is the particular solution of the differential equation x^2y^2(3-xy^6+y^2)dx - x^3 y(2+xy^6)dy = 0 when y(1)=1
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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In writing your final answer, follow the format 2x^5y-3x^3y^5+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. Equate the solution to zero. Do not use grouping symbols for the product or multiplication symbol. Use the symbol (^) caret to denote the exponent of the variable. All letters are small letters.
Using the method of Integrating Factors Found by Inspection, find what is the particular solution of the differential equation x^2y^2(3-xy^6+y^2)dx - x^3 y(2+xy^6)dy = 0 when y(1)=1
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