To determine the order of the yards needed for each fabric from least to greatest, we first need to convert the fabric yard measurements to improper fractions or decimals for easy comparison.
-
Fabric A: 3 7/8 yards
- Convert to an improper fraction: \( 3 \times 8 + 7 = 24 + 7 = 31/8 \)
- In decimal: \( 3.875 \) yards
-
Fabric B: 3 1/5 yards
- Convert to an improper fraction: \( 3 \times 5 + 1 = 15 + 1 = 16/5 \)
- In decimal: \( 3.2 \) yards
-
Fabric C: 9/3 yards
- Simplify the fraction: \( 9/3 = 3 \) yards
Now we list the yards needed in decimal form:
- Fabric A: \( 3.875 \) yards
- Fabric B: \( 3.2 \) yards
- Fabric C: \( 3.0 \) yards
Now we can order them from least to greatest:
- Fabric C: \( 3.0 \)
- Fabric B: \( 3.2 \)
- Fabric A: \( 3.875 \)
Thus, the order from least to greatest is:
C, B, A
So the correct response is:
C, B, A