The general solution to the DE, (x^2+y^2-5)dx = (y+xy)dy, is * -0.5y^2/((x+1)^2) + 2/(x+1) + 2/((x+1)^2) + 2ln(x+1) = c -0.5y^2/((x+1)^2) + 2/((x+1)^2) + 2ln(x+1) = c -0.5y^2/((x+1)^2) + In(x+1) +2/(x+1) + 2/((x+1)^2) = c -0.5y^2/((x+1)^2) + 2/((x+1)^2) + 2ln(x+1)+ 1/(x+1) = c
The general solution to the DE, (x^2+y^2-5)dx = (y+xy)dy, is * -0.5y^2/((x+1)^2) + 2/(x+1) + 2/((x+1)^2) + 2ln(x+1) = c -0.5y^2/((x+1)^2) + 2/((x+1)^2) + 2ln(x+1) = c -0.5y^2/((x+1)^2) + In(x+1) +2/(x+1) + 2/((x+1)^2) = c -0.5y^2/((x+1)^2) + 2/((x+1)^2) + 2ln(x+1)+ 1/(x+1) = c
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section1.2: Exponents And Radicals
Problem 23E
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