Answer: The answer is 80.
Step-by-step explanation: Given that Rossi is planning a date with his girlfriend to watch a movie, go out to dinner, and then attend a sporting event. He is deciding between 5 movies, 8 restaurants, and 2 sporting events. We are to find the number of different dates he can plan.
The total number of different dates will be the product of the number of movies, Number of restaurants and number of sporting events.
Therefore, the number of different dates is
[tex]n=5\times8\times 2=80.[/tex].
Thus, the answer is 80.
The number of ways to plan different dates is given by multiplying the product of the number of movies, number of restaurants, and the number of sporting events.
There are 80 different ways to plan dates.
The number of ways to plan different dates is given by multiplying the product of the number of movies, number of restaurants, and the number of sporting events.
Given
He plans for them to watch a movie, go out to dinner, and then attend a sporting event.
He is deciding between 5 movies, 8 restaurants, and 2 sporting events.
Therefore,
The number of ways to plan different dates = number of movies × number of restaurants × number of sporting events.
The number of ways to plan different dates = [tex]5 \times 8 \times 2[/tex]
The number of ways to plan different dates = [tex]80[/tex]
Hence, there are 80 different ways to plan dates.
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