What is the answer to -(1^3)/(3*3^3)+ln(3)=x ?

The answer to -(1^3)/(3*3^3)+ln(3)=x is x=-1/81+ln(3)

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-(1^3)/(3*3^3)+ln(3)=x

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

x = - \frac{1}{81} + ln (3)

Decimal Notation

x = 1.08626 \dots

Solution steps

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

Switch sides

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

Simplify

- \frac{1 ^{3}}{3 \cdot 3 ^{3}} + ln (3) : - \frac{1}{81} + ln (3)

x = - \frac{1}{81} + ln (3)

x^{2} - 8 x = 33

\frac{1}{1 - \frac{e}{10}}

11 = 2 b + 17

1250 x^{4} - 2 y^{4}

p^{2} - 1 - 4 q^{2} - 4 q

What is the answer to -(1^3)/(3*3^3)+ln(3)=x ?
The answer to -(1^3)/(3*3^3)+ln(3)=x is x=-1/81+ln(3)
Solve for x: -(1^3)/(3*3^3)+ln(3)=x
The solution is x=-1/81+ln(3)