Question

Write 1.12 repeating as a mixed number

Answer 1

Firstly we write 1.12 in fraction form instead of decimal, therefore, it becomes:\ 1 12/10 ( One whole number, 12 over one hundred) Next we simplify the denominator and numerator, in this case, we divide both by four (4). Therefore we now have 1 3/25 ( also described as one whole number three over twenty five ) This is our final answer, the mixed fraction equals 1 3/25 .

Answer 2

A repeating mixed number is a mixed fraction, which after converted to decimal; the numbers after the decimal point repeat without end.

1.12 as a repeating mixed number is $1\frac{13}{99}$

Given that

$Number = 1.12$

First, we represent as a fraction

$Number = \frac{112}{100}$

To represent the number as a repeating mixed number, we simply subtract 1 from the numerator

$Number = \frac{112}{100 - 1}$

$Number = \frac{112}{99}$

Represent as a mixed number

$Number = 1\frac{13}{99}$

Hence, 1.12 as a repeating mixed number is $1\frac{13}{99}$

Read more about repeating mixed numbers at:

https://brainly.com/question/4693336