b. \( \frac{1}{7}-\square=-\frac{1}{14} \)

To solve the equation \( \frac{1}{7} - \square = -\frac{1}{14} \), you can start by isolating the square. Add \(\square\) to both sides and move \(-\frac{1}{14}\) to the left side, yielding: \(\square = \frac{1}{7} + \frac{1}{14}\). To add these fractions, find a common denominator, which is 14. Rewrite \(\frac{1}{7}\) as \(\frac{2}{14}\), then combine: \(\square = \frac{2}{14} + \frac{1}{14} = \frac{3}{14}\). So, \( \square = \frac{3}{14} \). Now, if you're curious about the connections behind these fractions, the key lies in understanding how to manipulate common denominators seamlessly! Fractions can sometimes feel tricky, but they’re just fun puzzles waiting to be solved. Understanding real-world applications of fractions is fantastic too! Whether you’re cooking and need to adjust a recipe or cutting a pizza for your friends, knowing how to handle fractions is crucial. Mastering this skill turns fraction confusion into culinary triumphs or jubilant feasts!