A classmate who drinks soda is more likely to play video games.
It is the ratio of a favorable event to the total number of events.
Given
Jordan interviewed her 30 classmates on whether or not they played video games and if they drink soda.
A two-way table is shown which statement is true.
The probability of classmates plays who drink soda is more likely to play games.
[tex]\rm Probability\ \ P(g) = \dfrac{number\ of\ classmate\ who\ plays\ games}{total\ number\ of\ classmate} \\\\\rm Probability\ \ P(g) = \dfrac{13}{19} \\\\\rm Probability\ \ P(g) = 0.6842[/tex]
The probability of classmates who don't drink soda is more likely to play games.
[tex]\rm Probability\ \ P(d) = \dfrac{number\ of\ classmate\ who\ drink\ soda}{total\ number\ of\ classmate} \\\\\rm Probability\ \ P(d) = \dfrac{7}{11} \\\\\rm Probability\ \ P(d) = 0.6363[/tex]
Thus, A classmate who drinks soda is more likely to play video games.
More about the probability link is given below.
https://brainly.com/question/795909
