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Question
The following fraction represents just three different numbers. Separate them into three groups of equivalent fractions, by changing each one to its simplest form.
- `2/12`
- `3/15`
- `8/50`
- `16/100`
- `10/60`
- `15/75`
- `12/60`
- `16/96`
- `12/75`
- `12/72`
- `3/18`
- `4/25`
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Solution
- `2/12 = ((1 × 2))/((6 × 2))`
= `1/6` - `3/15 = ((1 × 3))/((5 × 3))`
= `1/5` - `8/50 = ((4 × 2))/((25 × 2))`
= `4/25` - `16/100 = ((4 × 4))/((25 × 4))`
= `4/25` - `10/60 = ((1 × 10))/((6 × 10))`
= `1/6` - `15/75 = ((1 × 15))/((5 × 15))`
= `1/5` -
`12/60 = ((1 × 12)) /((5 × 12))`
= `1/5` -
`16 / 96 = ((1 × 16))/((6 × 16))`
= `1/6` -
`12/75 = ((4 × 3))/((25 × 3))`
= `4/25` - `12/72 = ((1 × 12))/((6 × 12))`
= `1/6` - `3/18 = ((1 × 3))/((6 × 3))`
= `1/6` - `4/25`
Totally there are 3 groups of equivalent fractions.
`1/6` = (a), (e), (h), (j), (k)
`1/5` = (b), (f), (g)
`4/25` = (c), (d), (i), (l)
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To obtain an equivalent fraction of `3/5`, which of the following operations should be performed?
