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The solution of the differential equation `(dy)/(dx) = e^(3x-2y) +x^(2)e^(-2y)`,isA. ` e^(2y) +e^(3x) +x^(3) +C`B. ` 1/2 e^(2y) =1/3 (e^(3x)+x^(3))+C`C. ` 1/2 e^(2y) = 1/3 (e^(3x)+x^(3))+C `D. ` e ^(2y)= e^(3x) + x^(2) +C` |
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Answer» Correct Answer - d Given differential equation can be rewritten as , ` e^(2y)dy = (e^(3x)+x^(2))dx` On integrating , we get ` rArr (e^(2y))/2 = (e^(3x))/3 +x^(3)/3 + C` |
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