Solve ((6+6+6+6+6+6)*100+300-5*10-50+150*3)div3=

$$((6+6+6+6+6+6) \times 100+300-5 \times 10-50+150 \times 3) \div 3=$$

Evaluate

$$\frac{4250}{3}\approx 1416.666666667$$

Solution Steps

Add 6 and 6 to get 12.

$$\frac{\left(12+6+6+6+6\right)\times 100+300-5\times 10-50+150\times 3}{3}$$

Add 12 and 6 to get 18.

$$\frac{\left(18+6+6+6\right)\times 100+300-5\times 10-50+150\times 3}{3}$$

Add 18 and 6 to get 24.

$$\frac{\left(24+6+6\right)\times 100+300-5\times 10-50+150\times 3}{3}$$

Add 24 and 6 to get 30.

$$\frac{\left(30+6\right)\times 100+300-5\times 10-50+150\times 3}{3}$$

Add 30 and 6 to get 36.

$$\frac{36\times 100+300-5\times 10-50+150\times 3}{3}$$

Multiply 36 and 100 to get 3600.

$$\frac{3600+300-5\times 10-50+150\times 3}{3}$$

Add 3600 and 300 to get 3900.

$$\frac{3900-5\times 10-50+150\times 3}{3}$$

Multiply 5 and 10 to get 50.

$$\frac{3900-50-50+150\times 3}{3}$$

Subtract 50 from 3900 to get 3850.

$$\frac{3850-50+150\times 3}{3}$$

Subtract 50 from 3850 to get 3800.

$$\frac{3800+150\times 3}{3}$$

Multiply 150 and 3 to get 450.

$$\frac{3800+450}{3}$$

Add 3800 and 450 to get 4250.

$$\frac{4250}{3}$$

Factor

$$\frac{2 \cdot 5 ^ {3} \cdot 17}{3} = 1416\frac{2}{3} = 1416.6666666666667$$