Solve ((5+3.6+3.6+3.8+4+4.5)*3+4.5-3.6+3.6+1.9*13.5)div(22+13.5=

$$((5+3.6+3.6+3.8+4+4.5) \times 3+4.5-3.6+3.6+1.9 \times 13.5) \div (22+13.5=$$

Evaluate

$$\frac{2073}{710}\approx 2.91971831$$

Solution Steps

Add 5 and 3.6 to get 8.6.

$$\frac{\left(8.6+3.6+3.8+4+4.5\right)\times 3+4.5-3.6+3.6+1.9\times 13.5}{22+13.5}$$

Add 8.6 and 3.6 to get 12.2.

$$\frac{\left(12.2+3.8+4+4.5\right)\times 3+4.5-3.6+3.6+1.9\times 13.5}{22+13.5}$$

Add 12.2 and 3.8 to get 16.

$$\frac{\left(16+4+4.5\right)\times 3+4.5-3.6+3.6+1.9\times 13.5}{22+13.5}$$

Add 16 and 4 to get 20.

$$\frac{\left(20+4.5\right)\times 3+4.5-3.6+3.6+1.9\times 13.5}{22+13.5}$$

Add 20 and 4.5 to get 24.5.

$$\frac{24.5\times 3+4.5-3.6+3.6+1.9\times 13.5}{22+13.5}$$

Multiply 24.5 and 3 to get 73.5.

$$\frac{73.5+4.5-3.6+3.6+1.9\times 13.5}{22+13.5}$$

Add 73.5 and 4.5 to get 78.

$$\frac{78-3.6+3.6+1.9\times 13.5}{22+13.5}$$

Subtract 3.6 from 78 to get 74.4.

$$\frac{74.4+3.6+1.9\times 13.5}{22+13.5}$$

Add 74.4 and 3.6 to get 78.

$$\frac{78+1.9\times 13.5}{22+13.5}$$

Multiply 1.9 and 13.5 to get 25.65.

$$\frac{78+25.65}{22+13.5}$$

Add 78 and 25.65 to get 103.65.

$$\frac{103.65}{22+13.5}$$

Add 22 and 13.5 to get 35.5.

$$\frac{103.65}{35.5}$$

Expand \frac{103.65}{35.5} by multiplying both numerator and the denominator by 100.

$$\frac{10365}{3550}$$

Reduce the fraction \frac{10365}{3550} to lowest terms by extracting and canceling out 5.

$$\frac{2073}{710}$$

Factor

$$\frac{3 \cdot 691}{2 \cdot 5 \cdot 71} = 2\frac{653}{710} = 2.919718309859155$$