What is 1.58*(573)^{-0.085} ?

The solution to 1.58*(573)^{-0.085} is (79)/(50*573^{0.085)}

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simplify 1.58*(573)^{-0.085}

simplify

1.58 \cdot (573)^{- 0.085}

\frac{79}{50 \cdot 57 3 ^{0.085}}

Decimal Notation

0.92090 \dots

Solution steps

1.58 \cdot 57 3^{- 0.085}

Apply exponent rule:

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

57 3^{- 0.085} = \frac{1}{57 3 ^{0.085}}

= 1.58 \cdot \frac{1}{57 3 ^{0.085}}

1.58 \cdot \frac{1}{57 3 ^{0.085}} = \frac{1.58}{57 3 ^{0.085}}

= \frac{1.58}{57 3 ^{0.085}}

\frac{1.58}{57 3 ^{0.085}} = \frac{158}{100 \cdot 57 3 ^{0.085}}

= \frac{158}{100 \cdot 57 3 ^{0.085}}

Factor the number:

158 = 2 \cdot 79

= \frac{2 \cdot 79}{100 \cdot 57 3 ^{0.085}}

Factor the number:

100 = 2 \cdot 50

= \frac{2 \cdot 79}{2 \cdot 50 \cdot 57 3 ^{0.085}}

Cancel the common factor:

2

= \frac{79}{50 \cdot 57 3 ^{0.085}}

\frac{0.0 1 ^{2}}{0.0 6 ^{2}}

170 e^{- 1.58}

[(\frac{8}{5})^{3}]^{4}

(2^{x l n (x)})^{3}

9 e^{- 0.7 t}

What is 1.58*(573)^{-0.085} ?
The solution to 1.58*(573)^{-0.085} is (79)/(50*573^{0.085)}