Solve (-1)^2987(0)^2(-12)^25-(-1)^142(111)=

$$( - 1 ) ^ { 2987 } ( 0 ) ^ { 2 } ( - 12 ) ^ { 25 } - ( - 1 ) ^ { 142 } ( 111 ) =$$

Evaluate

$$-111$$

Solution Steps

Calculate -1 to the power of 2987 and get -1.

$$-0^{2}\left(-12\right)^{25}-\left(-1\right)^{142}\times 111$$

Calculate 0 to the power of 2 and get 0.

$$-0\left(-12\right)^{25}-\left(-1\right)^{142}\times 111$$

Multiply -1 and 0 to get 0.

$$0\left(-12\right)^{25}-\left(-1\right)^{142}\times 111$$

Calculate -12 to the power of 25 and get -953962166440690129601298432.

$$0\left(-953962166440690129601298432\right)-\left(-1\right)^{142}\times 111$$

Multiply 0 and -953962166440690129601298432 to get 0.

$$0-\left(-1\right)^{142}\times 111$$

Calculate -1 to the power of 142 and get 1.

$$0-1\times 111$$

Multiply 1 and 111 to get 111.

$$0-111$$

Subtract 111 from 0 to get -111.

$$-111$$

Factor

$$-111$$