Solve 15*16^circ+14*16^1+11*16^2+2*16^3

$$15 \cdot 16 ^ { \circ } + 14 \cdot 16 ^ { 1 } + 11 \cdot 16 ^ { 2 } + 2 \cdot 16 ^ { 3 }$$

Evaluate

$$11472$$

Solution Steps

Multiply 15 and 16 to get 240.

$$240+14\times 16^{1}+11\times 16^{2}+2\times 16^{3}$$

Calculate 16 to the power of 1 and get 16.

$$240+14\times 16+11\times 16^{2}+2\times 16^{3}$$

Multiply 14 and 16 to get 224.

$$240+224+11\times 16^{2}+2\times 16^{3}$$

Add 240 and 224 to get 464.

$$464+11\times 16^{2}+2\times 16^{3}$$

Calculate 16 to the power of 2 and get 256.

$$464+11\times 256+2\times 16^{3}$$

Multiply 11 and 256 to get 2816.

$$464+2816+2\times 16^{3}$$

Add 464 and 2816 to get 3280.

$$3280+2\times 16^{3}$$

Calculate 16 to the power of 3 and get 4096.

$$3280+2\times 4096$$

Multiply 2 and 4096 to get 8192.

$$3280+8192$$

Add 3280 and 8192 to get 11472.

$$11472$$

Factor

$$2^{4}\times 3\times 239$$