What is the answer to 1/8 log^3_{2}(x)=36 ?

The answer to 1/8 log^3_{2}(x)=36 is x=4^{\sqrt[3]{36}}

Solve for x: 1/8 log^3_{2}(x)=36

The solution is x=4^{\sqrt[3]{36}}

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\frac{1}{8} lo g_{2}^{3} (x) = 36

Decimal Notation

x = 97.26538 \dots

Solution steps

\frac{1}{8} lo g_{2}^{3} (x) = 36

Rewrite the equation with

lo g_{2} (x) = u

\frac{1}{8} u^{3} = 36

Solve

Substitute back

u = lo g_{2} (x),

solve for

x

Solve

Verify Solutions:

True

The solution is

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

ln (x) = 3.5

2 lo g_{e} (k) = lo g_{e} (9)

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

5000 = ln (x)

What is the answer to 1/8 log^3_{2}(x)=36 ?
The answer to 1/8 log^3_{2}(x)=36 is x=4^{\sqrt[3]{36}}
Solve for x: 1/8 log^3_{2}(x)=36
The solution is x=4^{\sqrt[3]{36}}