Solve 2^2+sqrt{64}-(sqrt{169}-1^4)

$$2 ^ { 2 } + \sqrt { 64 } - ( \sqrt { 169 } - 1 ^ { 4 } )$$

Evaluate

$$0$$

Solution Steps

Calculate 2 to the power of 2 and get 4.

$$4+\sqrt{64}-\left(\sqrt{169}-1^{4}\right)$$

Calculate the square root of 64 and get 8.

$$4+8-\left(\sqrt{169}-1^{4}\right)$$

Add 4 and 8 to get 12.

$$12-\left(\sqrt{169}-1^{4}\right)$$

Calculate the square root of 169 and get 13.

$$12-\left(13-1^{4}\right)$$

Calculate 1 to the power of 4 and get 1.

$$12-\left(13-1\right)$$

Subtract 1 from 13 to get 12.

$$12-12$$

Subtract 12 from 12 to get 0.

$$0$$

Factor

$$0$$