What is 248(150)^{-0.61}(50) ?

The solution to 248(150)^{-0.61}(50) is (12400)/(150^{0.61)}

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simplify 248(150)^{-0.61}(50)

simplify

248 (150)^{- 0.61} (50)

\frac{12400}{15 0 ^{0.61}}

Solution steps

248 \cdot 15 0^{- 0.61} (50)

Apply rule:

(a) = a

(50) = 50

= 248 \cdot 15 0^{- 0.61} \cdot 50

Multiply the numbers:

248 \cdot 50 = 12400

= 12400 \cdot 15 0^{- 0.61}

= 15 0^{- 0.61} \cdot 12400

Apply exponent rule:

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

15 0^{- 0.61} = \frac{1}{15 0 ^{0.61}}

= \frac{1}{15 0 ^{0.61}} \cdot 12400

\frac{1}{15 0 ^{0.61}} \cdot 12400 = \frac{12400}{15 0 ^{0.61}}

= \frac{12400}{15 0 ^{0.61}}

t e^{- 2 t} e^{- s t}

- 1.415 e^{- 0.5 \cdot 2}

(ln (x - 3))^{- 1}

What is 248(150)^{-0.61}(50) ?
The solution to 248(150)^{-0.61}(50) is (12400)/(150^{0.61)}