54.5k views
1 vote
I have a link. I really needed help in number 16.

The problem is: Jay used a simulation to predict the
number of years in which he will see a
groundhog on Groundhog Day. A number
1 indicates a year in which he will see a
groundhog. Numbers 2, 3, 4, or 5 indicate
a year in which he will not see a
groundhog. The results of the simulation
are shown above. What is the
experimental probability that Jay will see
a groundhog on Groundhog Day in all
four of the next four years?
This is the link: http://sramyersmath.weebly.com/uploads/5/7/6/5/57655853/7th_module_13_practice_test_.pdf
Would you please teach me how to solve it?
Thank you so much for your help!

User Kxyz
by
4.6k points

1 Answer

3 votes
Give me more explaining please
User David Stinemetze
by
5.7k points
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