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A wildlife park manager is working on a request to expand the park. In a random selection during one week, 3 of every 5 cars have more than 3 people insideIf about 5,000 cars come to the park in a month, estimate how many cars that month would have more than 3 people inside.

A wildlife park manager is working on a request to expand the park In a random selection during one week 3 of every 5 cars

Answer :

Determine the ratio of cars that have more than 3 people.

[tex]\frac{3}{5}[/tex]

Since in a month 5000 cars comes to park. Then cars with more than 3 people are,

[tex]\begin{gathered} \frac{3}{5}\cdot5000=3\cdot1000 \\ =3000 \end{gathered}[/tex]

Answer: 3000

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Rewritten by : Barada

To estimate the number of cars with more than 3 people inside, the proportion of 3 out of every 5 cars is applied to the total of 5,000 cars, yielding an estimate of approximately 3,000 cars.

The student has presented a problem that can be addressed with basic proportion and estimation skills in mathematics relevant to wildlife park management. To find the number of cars with more than 3 people from a total of 5,000 cars visiting the park in a month, we utilize the given ratio that 3 out of every 5 cars have more than 3 people.

Firstly, we calculate the proportion of cars with more than 3 people:

Proportion = 3/5

Next, we apply this proportion to the total number of cars:

Number of cars with >3 people = Proportion imes Total number of cars

Number of cars with >3 people = (3/5) imes 5,000

Number of cars with >3 people = 3,000

Therefore, approximately 3,000 cars would have more than 3 people inside in that month.