What is the answer to 0.8=(1/(0.018))[(1.63)]^{0.67}(s)^{1/2} ?

The answer to 0.8=(1/(0.018))[(1.63)]^{0.67}(s)^{1/2} is s=(81)/(390625*1.63^{1.34)}

Solve for s: 0.8=(1/(0.018))[(1.63)]^{0.67}(s)^{1/2}

The solution is s=(81)/(390625*1.63^{1.34)}

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0.8 = (\frac{1}{0.018}) [(1.63)]^{0.67} (s)^{\frac{1}{2}}

s = \frac{81}{390625 \cdot 1.6 3 ^{1.34}}

Decimal Notation

s = 0.00010 \dots

Solution steps

0.8 = (\frac{1}{0.018}) [(1.63)]^{0.67} s^{\frac{1}{2}}

Multiply both sides by

0.018

0.8 \cdot 0.018 = \frac{1}{0.018} [1.63]^{0.67} s^{\frac{1}{2}} \cdot 0.018

Simplify

0.0144 = 1.6 3^{0.67} s^{\frac{1}{2}}

Switch sides

1.6 3^{0.67} s^{\frac{1}{2}} = 0.0144

Divide both sides by

1.6 3^{0.67}

s^{\frac{1}{2}} = \frac{9}{625 \cdot 1.6 3 ^{0.67}}

Square both sides:

s = \frac{81}{390625 \cdot 1.6 3 ^{1.34}}

s = \frac{81}{390625 \cdot 1.6 3 ^{1.34}}

Verify Solutions:

s = \frac{81}{390625 \cdot 1.6 3 ^{1.34}}

True

The solution is

s = \frac{81}{390625 \cdot 1.6 3 ^{1.34}}

32 - x \cdot 15 = 27 + 5

x, r + s - 2 t = (2 x + y)^{\frac{1}{2}}

x + 4 + 3 = 5 x + 11

x - 6 = 10

4 x + 1 + x + 2 = 1

What is the answer to 0.8=(1/(0.018))[(1.63)]^{0.67}(s)^{1/2} ?
The answer to 0.8=(1/(0.018))[(1.63)]^{0.67}(s)^{1/2} is s=(81)/(390625*1.63^{1.34)}
Solve for s: 0.8=(1/(0.018))[(1.63)]^{0.67}(s)^{1/2}
The solution is s=(81)/(390625*1.63^{1.34)}