What is the answer to 1.7565=2pisqrt((0.81)/g) ?

The answer to 1.7565=2pisqrt((0.81)/g) is g=(3.24pi^2)/(3.08529225)

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1.7565=2pisqrt((0.81)/g)

1.7565 = 2 π \frac{0.81}{g}

g = \frac{3.24 π ^{2}}{3.08529225}

Decimal Notation

g = 10.36450 \dots

Solution steps

1.7565 = 2 π \frac{0.81}{g}

Switch sides

2 π \frac{0.81}{g} = 1.7565

Divide both sides by

2 π

\frac{0.81}{g} = \frac{1.7565}{2 π}

Square both sides:

\frac{0.81}{g} = \frac{3.08529225}{4 π ^{2}}

\frac{0.81}{g} = \frac{3.08529225}{4 π ^{2}}

Solve

\frac{0.81}{g} = \frac{3.08529225}{4 π ^{2}} : g = \frac{3.24 π ^{2}}{3.08529225}

g = \frac{3.24 π ^{2}}{3.08529225}

Verify Solutions:

g = \frac{3.24 π ^{2}}{3.08529225}

True

The solution is

g = \frac{3.24 π ^{2}}{3.08529225}

w = 7 w - 12

(2 x + 1) (x - 2) = 7

x^{\frac{2}{3}} = 11

2 x + 4 - 4 = - x

9 - 4 x = 3 - x

What is the answer to 1.7565=2pisqrt((0.81)/g) ?
The answer to 1.7565=2pisqrt((0.81)/g) is g=(3.24pi^2)/(3.08529225)