diners at a restaurant were asked if they preferred fries or salad. the results are shown in the table.\n|…

diners at a restaurant were asked if they preferred fries or salad. the results are shown in the table.\n| |fries|salad|total|\n|--|--|--|--|\n|children|13|7|20|\n|adults|13|12|25|\n|total|26|19|45|\nbased on the data in the table, how does the preference for fries compare between children and adults? move options to the blanks to complete the sentences.\nthe probability that a child prefers fries is (square).\nthe probability that an adult prefers fries is (square).\nit is ______ that a child prefers fries compared to an adult.\n (\frac{13}{45}) (\frac{1}{2}) (\frac{13}{25}) (\frac{13}{20}) less likely more likely equally likely

diners at a restaurant were asked if they preferred fries or salad. the results are shown in the table.\n| |fries|salad|total|\n|--|--|--|--|\n|children|13|7|20|\n|adults|13|12|25|\n|total|26|19|45|\nbased on the data in the table, how does the preference for fries compare between children and adults? move options to the blanks to complete the sentences.\nthe probability that a child prefers fries is (square).\nthe probability that an adult prefers fries is (square).\nit is ______ that a child prefers fries compared to an adult.\n (\frac{13}{45}) (\frac{1}{2}) (\frac{13}{25}) (\frac{13}{20}) less likely more likely equally likely

Answer

Explanation:

Step1: Calculate child's fries - preference probability

The number of children who prefer fries is 13 and the total number of children is 20. So the probability that a child prefers fries is $\frac{13}{20}$.

Step2: Calculate adult's fries - preference probability

The number of adults who prefer fries is 13 and the total number of adults is 25. So the probability that an adult prefers fries is $\frac{13}{25}$.

Step3: Compare the probabilities

Since $\frac{13}{20}= 0.65$ and $\frac{13}{25}=0.52$, and $0.65>0.52$, it is more likely that a child prefers fries compared to an adult.

Answer:

The probability that a child prefers fries is $\frac{13}{20}$. The probability that an adult prefers fries is $\frac{13}{25}$. It is more likely that a child prefers fries compared to an adult.