Resolver 1/20(1+2(10049+10198+10440+10770+11180+11661+12206+12806+13453+14142))

$$\frac{ 1 }{ 20 } (1+2(10049+10198+10440+10770+11180+11661+12206+12806+13453+14142))$$

Avaliar

$$\frac{233811}{20}=11690,55$$

Passos Para a Resolução

Some 10049 e 10198 para obter 20247.

$$\frac{1}{20}\left(1+2\left(20247+10440+10770+11180+11661+12206+12806+13453+14142\right)\right)$$

Some 20247 e 10440 para obter 30687.

$$\frac{1}{20}\left(1+2\left(30687+10770+11180+11661+12206+12806+13453+14142\right)\right)$$

Some 30687 e 10770 para obter 41457.

$$\frac{1}{20}\left(1+2\left(41457+11180+11661+12206+12806+13453+14142\right)\right)$$

Some 41457 e 11180 para obter 52637.

$$\frac{1}{20}\left(1+2\left(52637+11661+12206+12806+13453+14142\right)\right)$$

Some 52637 e 11661 para obter 64298.

$$\frac{1}{20}\left(1+2\left(64298+12206+12806+13453+14142\right)\right)$$

Some 64298 e 12206 para obter 76504.

$$\frac{1}{20}\left(1+2\left(76504+12806+13453+14142\right)\right)$$

Some 76504 e 12806 para obter 89310.

$$\frac{1}{20}\left(1+2\left(89310+13453+14142\right)\right)$$

Some 89310 e 13453 para obter 102763.

$$\frac{1}{20}\left(1+2\left(102763+14142\right)\right)$$

Some 102763 e 14142 para obter 116905.

$$\frac{1}{20}\left(1+2\times 116905\right)$$

Multiplique 2 e 116905 para obter 233810.

$$\frac{1}{20}\left(1+233810\right)$$

Some 1 e 233810 para obter 233811.

$$\frac{1}{20}\times 233811$$

Multiplique \frac{1}{20} e 233811 para obter \frac{233811}{20}.

$$\frac{233811}{20}$$

Fatorizar

$$\frac{3 ^ {2} \cdot 83 \cdot 313}{2 ^ {2} \cdot 5} = 11690\frac{11}{20} = 11690,55$$