Solution: 0.948 as a fraction is 237/250
Methods
Converting 0.948 to a fraction, Step-by-Step
Step 1:
The first step to converting 0.948 to a fraction is to re-write 0.948 in the form p/q where p and q are both positive integers. To start with, 0.948 can be written as simply 0.948/1 to technically be written as a fraction.
Step 2:
Next, we will count the number of fractional digits after the decimal point in 0.948, which in this case is 3. For however many digits after the decimal point there are, we will multiply the numerator and denominator of 0.948/1 each by 10 to the power of that many digits. For instance, for 0.45, there are 2 fractional digits so we would multiply by 100; or for 0.324, since there are 3 fractional digits, we would multiply by 1000. So, in this case, we will multiply the numerator and denominator of 0.948/1 each by 1000:
0.948
×
1000
1
×
1000
=
948
1000
\frac{0.948 × 1000}{1 × 1000} = \frac{948}{1000}
1 × 1000 0.948 × 1000 = 1000 948
Step 3:
Now the last step is to simplify the fraction (if possible) by finding similar factors and cancelling them out, which leads to the following answer:
948
1000
=
237
250
\frac{948}{1000} = \frac{237}{250}
1000 948 = 250 237
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