What is 0.365*0.125^{-0.95} ?

The solution to 0.365*0.125^{-0.95} is (73)/(200*0.125^{0.95)}

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simplify 0.365*0.125^{-0.95}

simplify

0.365 \cdot 0.12 5^{- 0.95}

\frac{73}{200 \cdot 0.12 5 ^{0.95}}

Decimal Notation

2.63165 \dots

Solution steps

0.365 \cdot 0.12 5^{- 0.95}

Apply exponent rule:

a^{- b} = \frac{1}{a ^{b}}

0.12 5^{- 0.95} = \frac{1}{0.12 5 ^{0.95}}

= 0.365 \cdot \frac{1}{0.12 5 ^{0.95}}

0.365 \cdot \frac{1}{0.12 5 ^{0.95}} = \frac{0.365}{0.12 5 ^{0.95}}

= \frac{0.365}{0.12 5 ^{0.95}}

\frac{0.365}{0.12 5 ^{0.95}} = \frac{365}{1000 \cdot 0.12 5 ^{0.95}}

= \frac{365}{1000 \cdot 0.12 5 ^{0.95}}

Factor the number:

365 = 5 \cdot 73

= \frac{5 \cdot 73}{1000 \cdot 0.12 5 ^{0.95}}

Factor the number:

1000 = 5 \cdot 200

= \frac{5 \cdot 73}{5 \cdot 200 \cdot 0.12 5 ^{0.95}}

Cancel the common factor:

5

= \frac{73}{200 \cdot 0.12 5 ^{0.95}}

(2 x^{3}) (2 x^{5})

13.1901^{13.19 1}

1.15 \cdot 1 0^{- 7}

(7 C^{3}) \cdot (4 C^{2})

What is 0.365*0.125^{-0.95} ?
The solution to 0.365*0.125^{-0.95} is (73)/(200*0.125^{0.95)}