Solve 2-200*60,1^2+2*0,1*0,08+0,08^2

$$2 - 200 \cdot 60,1 ^ { 2 } + 2 \cdot 0,1 \cdot 0,08 + 0,08 ^ { 2 }$$

Evaluate

$$-11997,984$$

Solution Steps

Multiply 200 and 60 to get 12000.

$$2-12000\times 1^{2}+2\times 0,1\times 0,08+0\times 8^{2}$$

Calculate 1 to the power of 2 and get 1.

$$2-12000\times 1+2\times 0,1\times 0,08+0\times 8^{2}$$

Multiply 12000 and 1 to get 12000.

$$2-12000+2\times 0,1\times 0,08+0\times 8^{2}$$

Subtract 12000 from 2 to get -11998.

$$-11998+2\times 0,1\times 0,08+0\times 8^{2}$$

Multiply 2 and 0,1 to get 0,2.

$$-11998+0,2\times 0,08+0\times 8^{2}$$

Multiply 0,2 and 0,08 to get 0,016.

$$-11998+0,016+0\times 8^{2}$$

Add -11998 and 0,016 to get -11997,984.

$$-11997,984+0\times 8^{2}$$

Calculate 8 to the power of 2 and get 64.

$$-11997,984+0\times 64$$

Multiply 0 and 64 to get 0.

$$-11997,984+0$$

Add -11997,984 and 0 to get -11997,984.

$$-11997,984$$

Factor

$$-11997,984$$