To find the estimated probability that Ginger will eat pizza for lunch every day next week, let's analyze each choice:
1. Choice A: [tex]\(\frac{0}{10} = 0 \%\)[/tex]
- This means the probability of Ginger eating pizza every day for the next week is [tex]\(0\%\)[/tex]. This suggests that it is impossible or highly unlikely that Ginger will choose pizza every day next week.
2. Choice B: [tex]\(\frac{2}{10} = 20 \%\)[/tex]
- This means the probability of Ginger eating pizza every day for the next week is [tex]\(20\%\)[/tex]. This indicates there is a 2 in 10 chance that Ginger will have pizza each day.
3. Choice C: [tex]\(\frac{8}{10} = 80 \%\)[/tex]
- This means the probability of Ginger eating pizza every day for the next week is [tex]\(80\%\)[/tex]. This option suggests a very high likelihood that Ginger will opt for pizza each day next week. It is the most probable outcome compared to other options.
4. Choice D: [tex]\(\frac{2}{10} = 20 \%\)[/tex]
- Similar to Choice B, this option indicates a 20\% chance that Ginger will decide to have pizza every day for the next week.
Given our options and the corresponding percentages for each, the highest estimated probability for Ginger eating pizza every day next week is provided by Choice C:
Choice C: [tex]\(\frac{8}{10} = 80 \%\)[/tex]
