Solve 102^12+(2*102^9)+(2*10)

$$102 ^ { 12 } + ( 2 \cdot 102 ^ { 9 } ) + ( 2 \cdot 10 )$$

Evaluate

$$1268244184747682562923540$$

Solution Steps

Calculate 102 to the power of 12 and get 1268241794562545318301696.

$$1268241794562545318301696+2\times 102^{9}+2\times 10$$

Calculate 102 to the power of 9 and get 1195092568622310912.

$$1268241794562545318301696+2\times 1195092568622310912+2\times 10$$

Multiply 2 and 1195092568622310912 to get 2390185137244621824.

$$1268241794562545318301696+2390185137244621824+2\times 10$$

Add 1268241794562545318301696 and 2390185137244621824 to get 1268244184747682562923520.

$$1268244184747682562923520+2\times 10$$

Multiply 2 and 10 to get 20.

$$1268244184747682562923520+20$$

Add 1268244184747682562923520 and 20 to get 1268244184747682562923540.

$$1268244184747682562923540$$

Factor

$$2^{2}\times 5\times 541\times 117212956076495615797$$