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Answer :
To determine which group of fractions are all equivalent, we need to simplify each fraction in the sets provided and check if all fractions in any set simplify to the same value. Here's how we can do this manually:
### Set 1:
- [tex]\(\frac{12}{87}\)[/tex]
- [tex]\(\frac{35}{73}\)[/tex]
- [tex]\(\frac{3}{6}\)[/tex]
Simplifying:
- [tex]\(\frac{12}{87}\)[/tex] cannot be simplified further since the greatest common divisor (GCD) is 3, resulting in [tex]\(\frac{4}{29}\)[/tex].
- [tex]\(\frac{35}{73}\)[/tex] is already in its simplest form.
- [tex]\(\frac{3}{6} = \frac{1}{2}\)[/tex].
These fractions are not equivalent to each other.
### Set 2:
- [tex]\(\frac{27}{82}\)[/tex]
- [tex]\(\frac{8}{8}\)[/tex]
- [tex]\(\frac{15}{18}\)[/tex]
Simplifying:
- [tex]\(\frac{27}{82}\)[/tex] is already in its simplest form.
- [tex]\(\frac{8}{8} = 1\)[/tex].
- [tex]\(\frac{15}{18}\)[/tex] simplifies to [tex]\(\frac{5}{6}\)[/tex].
These fractions are not equivalent to each other.
### Set 3:
- [tex]\(\frac{9}{50}\)[/tex]
- [tex]\(\frac{3}{10}\)[/tex]
- [tex]\(\frac{12}{10}\)[/tex]
Simplifying:
- [tex]\(\frac{9}{50}\)[/tex] is already in its simplest form.
- [tex]\(\frac{3}{10}\)[/tex] is already in its simplest form.
- [tex]\(\frac{12}{10}\)[/tex] simplifies to [tex]\(\frac{6}{5}\)[/tex].
These fractions are not equivalent to each other.
### Set 4:
- [tex]\(\frac{18}{20}\)[/tex]
- [tex]\(\frac{14}{18}\)[/tex]
- [tex]\(\frac{18}{50}\)[/tex]
Simplifying:
- [tex]\(\frac{18}{20} = \frac{9}{10}\)[/tex].
- [tex]\(\frac{14}{18}\)[/tex] simplifies to [tex]\(\frac{7}{9}\)[/tex].
- [tex]\(\frac{18}{50}\)[/tex] simplifies to [tex]\(\frac{9}{25}\)[/tex].
These fractions are not equivalent to each other.
After examining each set of fractions, we see that none of the sets consist fully of equivalent fractions. It appears there might have been an error in the initial setup, as none of the options provided result in a set of equivalent fractions.
### Set 1:
- [tex]\(\frac{12}{87}\)[/tex]
- [tex]\(\frac{35}{73}\)[/tex]
- [tex]\(\frac{3}{6}\)[/tex]
Simplifying:
- [tex]\(\frac{12}{87}\)[/tex] cannot be simplified further since the greatest common divisor (GCD) is 3, resulting in [tex]\(\frac{4}{29}\)[/tex].
- [tex]\(\frac{35}{73}\)[/tex] is already in its simplest form.
- [tex]\(\frac{3}{6} = \frac{1}{2}\)[/tex].
These fractions are not equivalent to each other.
### Set 2:
- [tex]\(\frac{27}{82}\)[/tex]
- [tex]\(\frac{8}{8}\)[/tex]
- [tex]\(\frac{15}{18}\)[/tex]
Simplifying:
- [tex]\(\frac{27}{82}\)[/tex] is already in its simplest form.
- [tex]\(\frac{8}{8} = 1\)[/tex].
- [tex]\(\frac{15}{18}\)[/tex] simplifies to [tex]\(\frac{5}{6}\)[/tex].
These fractions are not equivalent to each other.
### Set 3:
- [tex]\(\frac{9}{50}\)[/tex]
- [tex]\(\frac{3}{10}\)[/tex]
- [tex]\(\frac{12}{10}\)[/tex]
Simplifying:
- [tex]\(\frac{9}{50}\)[/tex] is already in its simplest form.
- [tex]\(\frac{3}{10}\)[/tex] is already in its simplest form.
- [tex]\(\frac{12}{10}\)[/tex] simplifies to [tex]\(\frac{6}{5}\)[/tex].
These fractions are not equivalent to each other.
### Set 4:
- [tex]\(\frac{18}{20}\)[/tex]
- [tex]\(\frac{14}{18}\)[/tex]
- [tex]\(\frac{18}{50}\)[/tex]
Simplifying:
- [tex]\(\frac{18}{20} = \frac{9}{10}\)[/tex].
- [tex]\(\frac{14}{18}\)[/tex] simplifies to [tex]\(\frac{7}{9}\)[/tex].
- [tex]\(\frac{18}{50}\)[/tex] simplifies to [tex]\(\frac{9}{25}\)[/tex].
These fractions are not equivalent to each other.
After examining each set of fractions, we see that none of the sets consist fully of equivalent fractions. It appears there might have been an error in the initial setup, as none of the options provided result in a set of equivalent fractions.
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