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Find: integral (5e^x + 1/x)dx
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\(\LARGE \int \frac{5e^x + 1}{x} dx\)??
\[\int\limits_{}^{}(5e ^{x}+1/x)dx\]
\[=\int 5e^x+\frac1 x \text d x=5e^x+\ln x+c\]
@UnkleRhaukus are you sure of this answer?
it's like \(\int 5e^x dx + \int \frac{1}{x} dx\)
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the integral of e^x is e^x the integral of 1/x is ln|x|
you could put absolute value signs around the x in the logarithm \[=5e^x+\ln|x|+c \qquad c \in R\]
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