What is 25000*((1-(1.0106)^{-54})/(0.0106))^{-1} ?

The solution to 25000*((1-(1.0106)^{-54})/(0.0106))^{-1} is (1.95127E16)/(3.1966E13)

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simplify 25000*((1-(1.0106)^{-54})/(0.0106))^{-1}

simplify

25000 \cdot (\frac{1 - ( 1.0106 ) ^{- 54}}{0.0106})^{- 1}

\frac{1.95127 E 16}{3.1966 E 13}

Decimal Notation

610.41890 \dots

Solution steps

25000 (\frac{1 - 1.010 6 ^{- 54}}{0.0106})^{- 1}

Apply exponent rule:

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

(\frac{1 - 1.010 6 ^{- 54}}{0.0106})^{- 1} = \frac{1}{\frac{1 - 1.010 6 ^{- 54}}{0.0106}}

= 25000 \cdot \frac{1}{\frac{1 - 1.010 6 ^{- 54}}{0.0106}}

\frac{1}{\frac{1 - 1.010 6 ^{- 54}}{0.0106}} = \frac{0.01873 \dots}{0.76718 \dots}

= 25000 \cdot \frac{0.01873 \dots}{0.76718 \dots}

\frac{0.01873 \dots}{0.76718 \dots} = \frac{1.87322 E 15}{7.67184 E 16}

= 25000 \cdot \frac{1.87322 E 15}{7.67184 E 16}

25000 \cdot \frac{1.87322 E 15}{7.67184 E 16} = \frac{1.95127 E 16}{3.1966 E 13}

= \frac{1.95127 E 16}{3.1966 E 13}

100 (1.1)^{- 2}

50 \cdot e^{- 525 \cdot 10}

{253695037500 - \frac{15}{4} (510)^{4}} (510)^{- 4}

(0.8 w z^{3} y) (2.8 w^{4} y^{2} z^{5})

What is 25000*((1-(1.0106)^{-54})/(0.0106))^{-1} ?
The solution to 25000*((1-(1.0106)^{-54})/(0.0106))^{-1} is (1.95127E16)/(3.1966E13)