To identify the row that does not fit the pattern in the honey to oats ratio, we can analyze the ratios in each row:
-
Row 1: Honey = 5 tbsp, Oats = 2 cups
Ratio = \( \frac{5}{2} = 2.5 \) -
Row 2: Honey = 10 tbsp, Oats = 4 cups
Ratio = \( \frac{10}{4} = 2.5 \) -
Row 3: Honey = 15 tbsp, Oats = 7 cups
Ratio = \( \frac{15}{7} \approx 2.14 \) (not equal to 2.5) -
Row 4: Honey = 20 tbsp, Oats = 8 cups
Ratio = \( \frac{20}{8} = 2.5 \)
Now let's see that only Row 3 has a ratio of approximately 2.14, which does not fit the pattern established by the other rows, all of which have a ratio of 2.5.
To find how many cups of oats would be needed for Row 3 to have the same honey to oats ratio of \( \frac{15}{x} = 2.5 \):
Setting up the equation: \[ \frac{15}{x} = 2.5 \] Cross-multiplying gives: \[ 15 = 2.5x \] Now, divide both sides by 2.5: \[ x = \frac{15}{2.5} = 6 \]
So, if the amount of honey is correct, you would need 6 cups of oats to make the ratio fit the pattern.