Solve 35^{2}+55^2+74^2+93^2+117^2

$$35 ^ { 2 } + 55 ^ { 2 } + 74 ^ { 2 } + 93 ^ { 2 } + 117 ^ { 2 }$$

Evaluate

$$32064$$

Solution Steps

Calculate 35 to the power of 2 and get 1225.

$$1225+55^{2}+74^{2}+93^{2}+117^{2}$$

Calculate 55 to the power of 2 and get 3025.

$$1225+3025+74^{2}+93^{2}+117^{2}$$

Add 1225 and 3025 to get 4250.

$$4250+74^{2}+93^{2}+117^{2}$$

Calculate 74 to the power of 2 and get 5476.

$$4250+5476+93^{2}+117^{2}$$

Add 4250 and 5476 to get 9726.

$$9726+93^{2}+117^{2}$$

Calculate 93 to the power of 2 and get 8649.

$$9726+8649+117^{2}$$

Add 9726 and 8649 to get 18375.

$$18375+117^{2}$$

Calculate 117 to the power of 2 and get 13689.

$$18375+13689$$

Add 18375 and 13689 to get 32064.

$$32064$$

Factor

$$2^{6}\times 3\times 167$$