Solve (1.13+1.24+1.19+1.27+1.23+1.26+1.1+1.12)div8

$$(1.13+1.24+1.19+1.27+1.23+1.26+1.1+1.12) \div 8$$

Evaluate

$$1.1925$$

Solution Steps

Add 1.13 and 1.24 to get 2.37.

$$\frac{2.37+1.19+1.27+1.23+1.26+1.1+1.12}{8}$$

Add 2.37 and 1.19 to get 3.56.

$$\frac{3.56+1.27+1.23+1.26+1.1+1.12}{8}$$

Add 3.56 and 1.27 to get 4.83.

$$\frac{4.83+1.23+1.26+1.1+1.12}{8}$$

Add 4.83 and 1.23 to get 6.06.

$$\frac{6.06+1.26+1.1+1.12}{8}$$

Add 6.06 and 1.26 to get 7.32.

$$\frac{7.32+1.1+1.12}{8}$$

Add 7.32 and 1.1 to get 8.42.

$$\frac{8.42+1.12}{8}$$

Add 8.42 and 1.12 to get 9.54.

$$\frac{9.54}{8}$$

Expand \frac{9.54}{8} by multiplying both numerator and the denominator by 100.

$$\frac{954}{800}$$

Reduce the fraction \frac{954}{800} to lowest terms by extracting and canceling out 2.

$$\frac{477}{400}$$

Factor

$$\frac{53 \cdot 3 ^ {2}}{2 ^ {4} \cdot 5 ^ {2}} = 1\frac{77}{400} = 1.1925$$