What is the answer to log_{3}(2*x)=10 ?

The answer to log_{3}(2*x)=10 is x= 59049/2

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log_{3}(2*x)=10

lo g_{3} (2 \cdot x) = 10

x = \frac{59049}{2}

Decimal Notation

x = 29524.5

Solution steps

lo g_{3} (2 x) = 10

Apply log rules

2 x = 59049

Solve

2 x = 59049 : x = \frac{59049}{2}

x = \frac{59049}{2}

(2 x)^{l n (2 x)} = e^{2} (2 x)

lo g_{a} (y) + lo g_{a} (5) = 7

lo g_{10} (4 x + 8) = 2 + lo g_{10} (3)

ln (3) + ln (6 - x) = 2 ln (x)

0 = \frac{1 - 3 ln ( x )}{x ^{3}}

What is the answer to log_{3}(2*x)=10 ?
The answer to log_{3}(2*x)=10 is x= 59049/2
Solve for x: log_{3}(2*x)=10
The solution is x= 59049/2