Suppose ruth ann has 3 routes she can travel between the school to the library and 5 routes from the library to her home. how many routes are there from ruth anns school to her home with a stop at the library.

a. 9
b. 60
c. 15
d. 25

The number of possible combinations is equal to the product between the options of each event (where the events are going from high school to the library and going from library to her house):

3*5 = 15

Then there are 15 different routes that Ruth can take from high school to her home, where she makes a stop at the library.

MrRoyal MrRoyal · Answer 2 · 2022-06-01T15:50:20+02:00

There are 15 routes from Ruth Anns' school to her home with a stop at the library.

How to determine the number of routes?

The given parameters are:

Between school and library = 3
Between library and home = 5

The number of routes is the products of the above routes.

So, we have:

Routes = 3 * 5

Evaluate the product

Routes = 15

Hence, there are 15 routes from Ruth Anns' school to her home with a stop at the library..

Suppose ruth ann has 3 routes she can travel between the school to the library and 5 routes from the library to her home. how many routes are there from ruth anns school to her home with a stop at the library. a. 9 b. 60 c. 15 d. 25

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How to determine the number of routes?

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Suppose ruth ann has 3 routes she can travel between the school to the library and 5 routes from the library to her home. how many routes are there from ruth anns school to her home with a stop at the library.

a. 9
b. 60
c. 15
d. 25