Equivalent Fractions Write a fraction equivalent to each fraction. \( \begin{array}{llll}\text { 13. } \frac{6}{18} & \text { 14. } \frac{12}{22} & \text { 15. } \frac{15}{25} & \text { 16. } \frac{8}{26} \\ \begin{array}{llll}\text { 17. } \frac{14}{35} & \text { 18. } \frac{4}{18} & \text { 19. } \frac{1}{7} & \text { 20. } \frac{4}{11}\end{array}\end{array} \).

To find fractions that are equivalent to the given ones, just remember that you can multiply or divide both the numerator and the denominator by the same non-zero number. For example, for \(\frac{6}{18}\), if you divide both the top and bottom by 6, you get \(\frac{1}{3}\). Similarly, for \(\frac{12}{22}\), you can divide both by 2 to get \(\frac{6}{11}\). Keep this handy tip in mind as you tackle the rest of the fractions! Here's a quick equivalent list for the rest: - \(\frac{15}{25}\) can be simplified by dividing both by 5 to yield \(\frac{3}{5}\). - \(\frac{8}{26}\) simplifies to \(\frac{4}{13}\) when you divide by 2. - \(\frac{14}{35}\) can be simplified to \(\frac{2}{5}\) by dividing both by 7. - \(\frac{4}{18}\) gives \(\frac{2}{9}\) when you divide by 2. - \(\frac{1}{7}\) remains as is (you could multiply by any number like 2 to get \(\frac{2}{14}\)). - \(\frac{4}{11}\) also stays the same, but could be expressed as \(\frac{8}{22}\) by doubling. Happy fraction hunting!