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An integrating factor of the differential equation: , where is a function of , , is , then is:
An integrating factor of the differential equation: $x \frac{dy}{dx} + y \cdot P = x \cdot e^x \cdot x^{-1/2} \log x$, where $P$ is a function of $x$, $x > 0$, is $(\sqrt{e})^{(\log x)^2}$, then $P$ is:
- (a)$(\log x)^2$
- (b)$\frac{1}{\log x}$
- (c)$\log x$
- (d)$e^{\log x}$
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From ISC 2025 Practice Mathematics, question 11.