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| Determining weather these functions satisfy the differential equation: ...? This is the differential equation: y' + xy = x These are the two functions: y_1(x) = e^[-(x^2)/(2)] y_2(x) = 1 + Ce^[-(x^2)/(2)] We need to know if these two functions (individually) satisfy the differential equation. Show your work. Thank you! |
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| y=e^(-x^2/2) y'=e^(-x^2/2) (-2x/2) y'=-xe^(-x^2/2) y'+xy = -xe^(-x^2/2)+xe^(-x^2/2) = 0 Doesn't satisfy. y=1+Ce^(-x^2/2) y'=-Cxe^(-x^2/2) y'+xy = -Cxe^(-x^2/2)+x(1+Ce^(-x^2/2) y'+xy =-Cxe^(-x^2/2)+x+xCe^(-x^2/2) = x y'+xy=x satisfies |
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