Solve (9*16^3)+(11*16^2)+(2*16)+12

$$( 9 \cdot 16 ^ { 3 } ) + ( 11 \cdot 16 ^ { 2 } ) + ( 2 \cdot 16 ) + 12$$

Evaluate

$$39724$$

Solution Steps

Calculate 16 to the power of 3 and get 4096.

$$9\times 4096+11\times 16^{2}+2\times 16+12$$

Multiply 9 and 4096 to get 36864.

$$36864+11\times 16^{2}+2\times 16+12$$

Calculate 16 to the power of 2 and get 256.

$$36864+11\times 256+2\times 16+12$$

Multiply 11 and 256 to get 2816.

$$36864+2816+2\times 16+12$$

Add 36864 and 2816 to get 39680.

$$39680+2\times 16+12$$

Multiply 2 and 16 to get 32.

$$39680+32+12$$

Add 39680 and 32 to get 39712.

$$39712+12$$

Add 39712 and 12 to get 39724.

$$39724$$

Factor

$$2^{2}\times 9931$$