Based On this data, what is a reasonable estimate of the probability that a van is the next type of vehicle rented

The question is incomplete, the complete question is here

Shaniya owns a company that rents cars called Car Go. The following bar graph summarized the type of vehicles rented last week. Based on the data, what is a reasonable estimate of the probability that a van is the next of the vehicle rented?

The graph is attached down

The probability that a van is the next type of vehicle rented is 25% or

Step-by-step explanation:

Probability of an event = outcomes of the event ÷ total outcomes

From the attached graph

∵ The number of cars rented is 8

∵ The number of vans rented is 5

∵ The number of trucks rented is 4

∵ The number of motorcycles rented is 3

- Add all of them to find the number of vehicles rented

∴ The number of vehicles rented = 8 + 5 + 4 + 3 = 20

To find the probability of that a van is the next type of vehicle rented divide the number of the vans by the number of the vehicles

∵ The number of vans = 5

∵ The number of vehicles = 20

∴ P(van) =

- Divide up and down by 5 to simplify it

∴ P(van) =

- To change it to percent multiply it by 100%

∴ P(van) = × 100% = 25%

The probability that a van is the next type of vehicle rented is 25% or

first option

a function is a relation in which an input is paired with exactly one output.

so, let's find the right answer.

in our first option, our inputs are january, february, and march. the outputs are 30, 28, and 25. each input has it's own output. this is correct!

our second option we know is incorrect, because ms. valverade has two outputs, dogs and cats. this is not a function.

our third option is incorrect as well. the yellow square has two ouputs, the square and the triangle.

lastly, in our fourth option, we see the number 7 two times with a different output. therefore, this is not a function.

remember: each input must be paired with only one output!

cosine

step-by-step explanation: