What is 39.9(101.53)^{-0.995} ?

The solution to 39.9(101.53)^{-0.995} is (399)/(10*101.53^{0.995)}

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simplify 39.9(101.53)^{-0.995}

simplify

39.9 (101.53)^{- 0.995}

\frac{399}{10 \cdot 101.5 3 ^{0.995}}

Decimal Notation

0.40217 \dots

Solution steps

39.9 \cdot 101.5 3^{- 0.995}

Apply exponent rule:

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

101.5 3^{- 0.995} = \frac{1}{101.5 3 ^{0.995}}

= 39.9 \cdot \frac{1}{101.5 3 ^{0.995}}

39.9 \cdot \frac{1}{101.5 3 ^{0.995}} = \frac{39.9}{101.5 3 ^{0.995}}

= \frac{39.9}{101.5 3 ^{0.995}}

\frac{39.9}{101.5 3 ^{0.995}} = \frac{399}{10 \cdot 101.5 3 ^{0.995}}

= \frac{399}{10 \cdot 101.5 3 ^{0.995}}

100 y^{0.33} \cdot 0.67 x^{- 0.33}

(e^{3 x}) e^{x}

(5.08 \cdot 1 0^{- 3}) \cdot 136

2 (1 - 2 x^{2})^{- 1}

What is 39.9(101.53)^{-0.995} ?
The solution to 39.9(101.53)^{-0.995} is (399)/(10*101.53^{0.995)}