Solve (\pi ^(2)⋅ ln (72^(2)))/((x/( ln (72)- log_(\pi

Evaluate

(π^{2} l n \times 7 2^{2}) \div ((x \div (l n \times 72 - l o g_{π} \times 72)) l nπ) = 56

Simplify

More Steps

\frac{5184 π ( 72 l n - 72 l o g _{π} )}{x} = 56

Rewrite the expression

\frac{373248 π l n - 373248 π l o g _{π}}{x} = 56

Cross multiply

373248 π l n - 373248 π l o g_{π} = x \times 56

Simplify the equation

373248 π l n - 373248 π l o g_{π} = 56 x

Rewrite the expression

8 (46656 πn l - 46656 π o g_{π} l) = 8 \times 7 x

Evaluate

46656 πn l - 46656 π o g_{π} l = 7 x

Swap the sides of the equation

7 x = 46656 πn l - 46656 π o g_{π} l

Divide both sides

\frac{7 x}{7} = \frac{46656 πn l - 46656 π o g _{π} l}{7}

Solution

x = \frac{46656 πn l - 46656 π o g _{π} l}{7}

Solve the equation