Solve 11+2^6+2^10+2^11=

$$11 + 2 ^ { 6 } + 2 ^ { 10 } + 2 ^ { 11 } =$$

Evaluate

$$3147$$

Solution Steps

Calculate 2 to the power of 6 and get 64.

$$11+64+2^{10}+2^{11}$$

Add 11 and 64 to get 75.

$$75+2^{10}+2^{11}$$

Calculate 2 to the power of 10 and get 1024.

$$75+1024+2^{11}$$

Add 75 and 1024 to get 1099.

$$1099+2^{11}$$

Calculate 2 to the power of 11 and get 2048.

$$1099+2048$$

Add 1099 and 2048 to get 3147.

$$3147$$

Factor

$$3\times 1049$$