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Solve the following differential equation: x * dt/dx = x+t |
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Answer» \(x\frac{dt}{dx}\) = x + t ⇒ \(\frac{dt}{dx}-\frac{t}x=1\) I.F. = e∫pdx = e ∫-\(\frac1x\)dx = e-logx = \(\frac1x\) It's complete solutions y x I.F = ∫(I.F) x Q dx ⇒ \(\frac{y}x\) = \(\int\frac1x\) x 1 dx = log x + c ⇒ y = x log x + cx |
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