Solve 7*7*7*8^2+8*76^3*33+17*102

$$7 \cdot 7 \cdot 7 \cdot 8 ^ { 2 } + 8 \cdot 76 ^ { 3 } \cdot 33 + 17 \cdot 102$$

Evaluate

$$115913350$$

Solution Steps

Multiply 7 and 7 to get 49. Multiply 17 and 102 to get 1734.

$$49\times 7\times 8^{2}+8\times 76^{3}\times 33+1734$$

Multiply 49 and 7 to get 343.

$$343\times 8^{2}+8\times 76^{3}\times 33+1734$$

Calculate 8 to the power of 2 and get 64.

$$343\times 64+8\times 76^{3}\times 33+1734$$

Multiply 343 and 64 to get 21952.

$$21952+8\times 76^{3}\times 33+1734$$

Calculate 76 to the power of 3 and get 438976.

$$21952+8\times 438976\times 33+1734$$

Multiply 8 and 438976 to get 3511808.

$$21952+3511808\times 33+1734$$

Multiply 3511808 and 33 to get 115889664.

$$21952+115889664+1734$$

Add 21952 and 115889664 to get 115911616.

$$115911616+1734$$

Add 115911616 and 1734 to get 115913350.

$$115913350$$

Factor

$$2\times 5^{2}\times 7\times 67\times 4943$$