Final Answer:
Shade the grids as follows:
- $ \frac{3}{6} $: shade 3 out of 6 equal parts (e.g., 3 squares in a 2×3 grid)
- $ \frac{7}{9} $: shade 7 out of 9 equal parts (e.g., 7 squares in a 3×3 grid)
- $ \frac{7}{7} $: shade all 7 parts (whole grid)
- $ \frac{2}{7} $: shade 2 out of 7 equal vertical strips
- $ \frac{3}{3} $: shade all 3 parts (whole grid)
- $ \frac{5}{9} $: shade 5 out of 9 equal parts (e.g., 5 squares in a 3×3 grid)
- $ \frac{1}{4} $: shade 1 out of 4 equal parts (e.g., 1 square in a 2×2 grid)
- $ \frac{6}{10} $: shade 6 out of 10 equal vertical strips
- $ \frac{3}{5} $: shade 3 out of 5 equal vertical strips
- $ \frac{1}{2} $: shade 1 out of 2 equal parts (e.g., left half of a rectangle split vertically)
- $ \frac{4}{5} $: shade 4 out of 5 equal vertical strips
- $ \frac{7}{10} $: shade 7 out of 10 equal vertical strips
- $ \frac{5}{8} $: shade 5 out of 8 equal parts (e.g., 5 squares in a 2×4 grid)
- $ \frac{3}{10} $: shade 3 out of 10 equal vertical strips
- $ \frac{3}{4} $: shade 3 out of 4 equal parts (e.g., 3 squares in a 2×2 grid)
Parent Tip: Review the logic above to help your child master the concept of worksheet fraction coloring.
