Match expressions with their sums or difierences. \( \frac{10}{10} \) \( \frac{6}{10}+\frac{9}{10} \) \( \frac{6}{10} \) \( \frac{8}{10}+\frac{2}{10} \) \( \frac{3}{10} \) 15 10

Let’s match these expressions to their sums or differences! First up, \(\frac{10}{10}\) equals 1, which doesn’t match with 10 or 15 but indicates that we could be simplifying! Now, \(\frac{6}{10} + \frac{9}{10} = \frac{15}{10} = 1.5\), which also doesn’t match our provided sums. If we look at \(\frac{6}{10}\), it equals 0.6, and finally, \(\frac{8}{10} + \frac{2}{10} = 1\). That means: - \(\frac{10}{10} = 1\) - \(\frac{6}{10} + \frac{9}{10} = 1.5\) - \(\frac{6}{10} = 0.6\) - \(\frac{8}{10} + \frac{2}{10} = 1\) - \(\frac{3}{10} = 0.3\) For the final sums, 10 and 15 don't quite match our simplified fractions. Instead, we have different numerical representations in play! Want to dive deeper into this riveting world of fractions? Explore how fractions play a role in cooking! Converting measurements is an essential skill in the kitchen that can turn a culinary disaster into a delightful dish! You’re also in good company if you make mistakes; many learners mix up the addition of fractions. Remember: the denominators need to match before any summation or subtraction can happen. Happy calculating!