Solve 02*05*(w+x)^05+08*05*w^05-2geq20

$$02 * 05 * ( w + x ) ^ { 05 } + 08 * 05 * w ^ { 05 } - 2 \geq 20$$

Evaluate (complex solution)

Solution Steps

Do the multiplications.

$$0\times 0\times 5\left(w+x\right)^{0\times 5}+0\times 0\times 5w^{0\times 5}-2\geq 20$$

Multiply 0 and 0 to get 0.

$$0\times 5\left(w+x\right)^{0\times 5}+0\times 0\times 5w^{0\times 5}-2\geq 20$$

Multiply 0 and 5 to get 0.

$$0\left(w+x\right)^{0\times 5}+0\times 0\times 5w^{0\times 5}-2\geq 20$$

Multiply 0 and 5 to get 0.

$$0\left(w+x\right)^{0}+0\times 0\times 5w^{0\times 5}-2\geq 20$$

Calculate w+x to the power of 0 and get 1.

$$0\times 1+0\times 0\times 5w^{0\times 5}-2\geq 20$$

Multiply 0 and 1 to get 0.

$$0+0\times 0\times 5w^{0\times 5}-2\geq 20$$

Multiply 0 and 0 to get 0.

$$0+0\times 5w^{0\times 5}-2\geq 20$$

Multiply 0 and 5 to get 0.

$$0+0w^{0\times 5}-2\geq 20$$

Multiply 0 and 5 to get 0.

$$0+0w^{0}-2\geq 20$$

Calculate w to the power of 0 and get 1.

$$0+0\times 1-2\geq 20$$

Multiply 0 and 1 to get 0.

$$0+0-2\geq 20$$

Add 0 and 0 to get 0.

$$-2\geq 20$$

Compare -2 and 20.

$$\text{false}$$