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The solution of the differential equation ` (dy)/(dx)= x log x ` isA. ` y=x^(2)logx-(x^(2))/2 +C`B. `y=(x^(2))/x log x-(x^(2))/4+C`C. `y = (x^(2))/2+(x^(2))/2 log x +C`D. None of these |
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Answer» Correct Answer - c Given `dy = x log x dx` On integrating both sides , we get ` rArr y = (x^(2))/2 log x - int x/2 dx ` ` rArr y = (x^(2))/2 logx - (x^(2))/4 +C` |
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