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Popular >

xe^a=e^{aln(x)}

Solution

x e^{a} = e^{a l n (x)}

Solution

x = e^{- \frac{a}{1 - a}}

Solution steps

x e^{a} = e^{a l n (x)}

Apply log rules

x = e^{- \frac{a}{1 - a}}

Verify Solutions:

x = e^{- \frac{a}{1 - a}}

True

The solution is

x = e^{- \frac{a}{1 - a}}

Popular Examples

solvefor x,2xln(x)+x=0 solve for

x, 2 x ln (x) + x = 0

log_{4}(x+5)-log_{4}(x-5)=2

lo g_{4} (x + 5) - lo g_{4} (x - 5) = 2

2*x^{1+log_{2}(x)}=x^3

2 \cdot x^{1 + l o g_{2} (x)} = x^{3}

solvefor x,e^2=ln(x)solve for

x, e^{2} = ln (x)

- 2 = ln ∣ x ∣

Frequently Asked Questions (FAQ)

What is the answer to xe^a=e^{aln(x)} ?
The answer to xe^a=e^{aln(x)} is x=e^{-a/(1-a)}