Solve (\pi ^(2)⋅ log_(e) (10)^(2))/((x/( log_(e) (10)

Evaluate

\frac{π ^{2} ln ( 1 0 ^{2} )}{( \frac{x}{l n ( 10 ) - l o g _{π} ( 10 )} ) \times ln ( π )}

Remove the unnecessary parentheses

\frac{π ^{2} ln ( 1 0 ^{2} )}{\frac{x}{l n ( 10 ) - l o g _{π} ( 10 )} \times ln ( π )}

Simplify

\frac{π ^{2} \times 2 ln ( 10 )}{\frac{x}{l n ( 10 ) - l o g _{π} ( 10 )} \times ln ( π )}

Use the commutative property to reorder the terms

\frac{2 π ^{2} ln ( 10 )}{\frac{x}{l n ( 10 ) - l o g _{π} ( 10 )} \times ln ( π )}

Multiply the terms

More Steps

\frac{2 π ^{2} ln ( 10 )}{\frac{l n ( π ) \times x}{l n ( 10 ) - l o g _{π} ( 10 )}}

Multiply by the reciprocal

2 π^{2} ln (10) \times \frac{ln ( 10 ) - lo g _{π} ( 10 )}{ln ( π ) \times x}

Multiply the terms

\frac{2 π ^{2} ln ( 10 ) \times ( ln ( 10 ) - lo g _{π} ( 10 ) )}{ln ( π ) \times x}

Solution

More Steps

\frac{2 ( ln ( 10 ) ) ^{2} π ^{2} - 2 π ^{2} lo g _{π} ( 10 ) \times ln ( 10 )}{ln ( π ) \times x}

Simplify the expression