What is 8563014*2718^{-(847*40)} ?

The solution to 8563014*2718^{-(847*40)} is (475723)/(18^{33879)*151^{33880}}

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simplify 85630142718^{-(84740)}

simplify

8563014 \cdot 271 8^{- (847 \cdot 40)}

\frac{475723}{1 8 ^{33879} \cdot 15 1 ^{33880}}

Solution steps

8563014 \cdot 271 8^{- (847 \cdot 40)}

Apply rule:

- (a) = - a

- (847 \cdot 40) = - 847 \cdot 40

= 8563014 \cdot 271 8^{- 847 \cdot 40}

Apply exponent rule:

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

271 8^{- 847 \cdot 40} = \frac{1}{271 8 ^{847 \cdot 40}}

= 8563014 \cdot \frac{1}{271 8 ^{847 \cdot 40}}

Multiply the numbers:

847 \cdot 40 = 33880

= 8563014 \cdot \frac{1}{271 8 ^{33880}}

8563014 \cdot \frac{1}{271 8 ^{33880}} = \frac{475723}{1 8 ^{33879} \cdot 15 1 ^{33880}}

= \frac{475723}{1 8 ^{33879} \cdot 15 1 ^{33880}}

e^{- 2} \cdot 10

200 (5.2 \cdot 1 0^{- 5}) (0.0012)

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

17430.42 (1 + 0.15 \cdot \frac{70}{180})^{- 1}

- (8315 \cdot 1 0^{- 3}) (298) lo g_{10} (0.5)

What is 8563014*2718^{-(847*40)} ?
The solution to 8563014*2718^{-(847*40)} is (475723)/(18^{33879)*151^{33880}}