Pregunta
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\begin{tabular}{l} 4) City Scooters charges customers by the minute to rent an electric scooter. Jona rented a \\ scooter for 60 minutes and paid \( \$ 9 \). Write an equation that shows the price to rent a \\ scooter for any number of minutes. \\ \begin{tabular}{ll|l|l|l|}\hline 4) What is the price per minute to rent a scooter? Complete the statement. \\ \hline 4) The price of a scooter rental is \( \$ 1 \) & per minute. & \\ \hline\end{tabular} \\ \hline\end{tabular}

Ask by Patel Cook. in the United States
Jan 24,2025

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The price per minute to rent a scooter is \$0.15.

Solución

To solve the problem, let's break it down step by step. ### **Problem Statement:** City Scooters charges customers by the minute to rent an electric scooter. Jona rented a scooter for **60 minutes** and paid **\$9**. 1. **Write an equation that shows the price to rent a scooter for any number of minutes.** 2. **Determine the price per minute to rent a scooter and complete the statement.** --- ### **1. Writing the Equation** Let: - \( C \) = Total cost in dollars - \( m \) = Number of minutes rented - \( p \) = Price per minute in dollars Given that Jona rented the scooter for 60 minutes and paid \$9, we can set up the equation as follows: \[ C = p \times m \] Plugging in the known values: \[ 9 = p \times 60 \] To find \( p \), divide both sides of the equation by 60: \[ p = \frac{9}{60} = 0.15 \] So, the equation becomes: \[ C = 0.15m \] ### **2. Determining the Price Per Minute** From the equation above, we've calculated that: \[ p = \$0.15 \text{ per minute} \] **Completing the Statement:** >The price of a scooter rental is **\$0.15 per minute**. --- ### **Final Summary:** - **Equation:** \( C = 0.15m \) - **Price Per Minute:** \$0.15 per minute This means that for any number of minutes \( m \) you rent the scooter, the total cost \( C \) can be calculated by multiplying the number of minutes by \$0.15.

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To find the equation that shows the price to rent a scooter for any number of minutes, we can represent the total cost (C) as a function of the number of minutes (m). Since Jona rented a scooter for 60 minutes and paid $9, we can deduce that the cost per minute is $0.15. Thus, the equation is \( C = 0.15m \). On a practical note, renting scooters has become a popular mode of transportation in urban areas, especially for short trips. Besides saving money compared to taxis or rideshares, it also helps reduce traffic congestion and carbon emissions. So next time you're zipping around town on a scooter, you're not just having fun—you're contributing to a greener planet!

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