Solve 4^3-4+5+sqrt{144}+2*-7-(5+2)

$$4 ^ { 3 } - 4 + 5 + \sqrt { 144 } + 2 * - 7 - ( 5 + 2 )$$

Evaluate

$$56$$

Solution Steps

Calculate 4 to the power of 3 and get 64.

$$64-4+5+\sqrt{144}+2\left(-7\right)-\left(5+2\right)$$

Subtract 4 from 64 to get 60.

$$60+5+\sqrt{144}+2\left(-7\right)-\left(5+2\right)$$

Add 60 and 5 to get 65.

$$65+\sqrt{144}+2\left(-7\right)-\left(5+2\right)$$

Calculate the square root of 144 and get 12.

$$65+12+2\left(-7\right)-\left(5+2\right)$$

Add 65 and 12 to get 77.

$$77+2\left(-7\right)-\left(5+2\right)$$

Multiply 2 and -7 to get -14.

$$77-14-\left(5+2\right)$$

Subtract 14 from 77 to get 63.

$$63-\left(5+2\right)$$

Add 5 and 2 to get 7.

$$63-7$$

Subtract 7 from 63 to get 56.

$$56$$

Factor

$$2^{3}\times 7$$