Solve 77*7*8^2+8-16^3*33+17*102

$$77 \cdot 7 \cdot 8 ^ { 2 } + 8 - 16 ^ { 3 } \cdot 33 + 17 \cdot 102$$

Evaluate

$$-98930$$

Solution Steps

Multiply 77 and 7 to get 539.

$$539\times 8^{2}+8-16^{3}\times 33+17\times 102$$

Calculate 8 to the power of 2 and get 64.

$$539\times 64+8-16^{3}\times 33+17\times 102$$

Multiply 539 and 64 to get 34496.

$$34496+8-16^{3}\times 33+17\times 102$$

Add 34496 and 8 to get 34504.

$$34504-16^{3}\times 33+17\times 102$$

Calculate 16 to the power of 3 and get 4096.

$$34504-4096\times 33+17\times 102$$

Multiply 4096 and 33 to get 135168.

$$34504-135168+17\times 102$$

Subtract 135168 from 34504 to get -100664.

$$-100664+17\times 102$$

Multiply 17 and 102 to get 1734.

$$-100664+1734$$

Add -100664 and 1734 to get -98930.

$$-98930$$

Factor

$$-98930$$