Question

at wild west amusement park, audreys favorite ride is the blazing bullet roller coaster. there are 8 cars on the blazing bullet, and each car can hold the same number of people. a total of 48 people can ride on the blazing bullet at one time. which equation can you use to find the number of people n each car can hold? \\(\frac{n}{8} = 48\\) \\(n - 8 = 48\\) \\(n + 8 = 48\\) \\(8n = 48\\) solve this equation for n to find the number of people each car can hold. \\(\square\\) people submit

Explanation:

Part 1: Finding the Correct Equation

To find the equation, we know there are 8 cars, each holding \( n \) people, and the total is 48. The total number of people is the number of cars times the number per car, so \( 8n = 48 \).

Step 1: Start with the equation

We have the equation \( 8n = 48 \).

Step 2: Isolate \( n \)

To solve for \( n \), divide both sides of the equation by 8. So, \( \frac{8n}{8} = \frac{48}{8} \).

Step 3: Simplify

Simplifying both sides, we get \( n = 6 \).

Answer:

\( 8n = 48 \)

Part 2: Solving the Equation for \( n \)