What is the answer to solvefor L,Q=25L^{0.5} ?

The answer to solvefor L,Q=25L^{0.5} is L=(Q^2)/(625) {Q>= 0}

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solvefor L,Q=25L^{0.5}

solve for

L, Q = 25 L^{0.5}

L = \frac{Q ^{2}}{625} {Q \geq 0}

Solution steps

Q = 25 L^{0.5}

Switch sides

25 L^{0.5} = Q

Divide both sides by

25

L^{0.5} = \frac{Q}{25}

Square both sides:

L = \frac{Q ^{2}}{625}

L = \frac{Q ^{2}}{625}

Verify Solutions:

L = \frac{Q ^{2}}{625} {Q \geq 0}

The solution is

L = \frac{Q ^{2}}{625} {Q \geq 0}

4 x - 1 = 7 x - 6

2 n - 7 = 3 n - 15

5 = x + 4

\frac{x}{x + 3} = x - 1

5 = x + 9

What is the answer to solvefor L,Q=25L^{0.5} ?
The answer to solvefor L,Q=25L^{0.5} is L=(Q^2)/(625) {Q>= 0}