What is 0.1^{3n^2+n+1003}*10^{3n^2+n+1003} ?

The solution to 0.1^{3n^2+n+1003}*10^{3n^2+n+1003} is 1^{3n^2+n+1003}

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simplify 0.1^{3n^2+n+1003}*10^{3n^2+n+1003}

simplify

0. 1^{3 n^{2} + n + 1003} \cdot 1 0^{3 n^{2} + n + 1003}

1^{3 n^{2} + n + 1003}

Solution steps

0. 1^{3 n^{2} + n + 1003} \cdot 1 0^{3 n^{2} + n + 1003}

Apply exponent rule:

a^{n} b^{n} = (a \cdot b)^{n}

0. 1^{3 n^{2} + n + 1003} \cdot 1 0^{3 n^{2} + n + 1003} = (0.1 \cdot 10)^{3 n^{2} + n + 1003}

= (0.1 \cdot 10)^{3 n^{2} + n + 1003}

Multiply the numbers:

0.1 \cdot 10 = 1

= 1^{3 n^{2} + n + 1003}

\frac{12 \cdot 9}{1.1811} 10.2 \cdot 8.8541878 \cdot 1 0^{- 12}

e^{- 2 t} (e^{t} - 1)

8.854 \cdot 1 0^{- 12} (\frac{0.00037}{- 0.0014})

((- 1) + 3)^{2} \cdot e^{- (- 1)}

What is 0.1^{3n^2+n+1003}*10^{3n^2+n+1003} ?
The solution to 0.1^{3n^2+n+1003}*10^{3n^2+n+1003} is 1^{3n^2+n+1003}