Question
Which of the following scenarios would use a quadratic equation to solve?(1 point)
Responses
A child places a quarter into a piggy bank every week.
A child places a quarter into a piggy bank every week.
The trajectory of a balloon that rises 2 feet per second is modeled to find how high the balloon will be in 5 minutes.
The trajectory of a balloon that rises 2 feet per second is modeled to find how high the balloon will be in 5 minutes.
A coach models the trajectory of a ball to find out how high the player is kicking the ball.
A coach models the trajectory of a ball to find out how high the player is kicking the ball.
An accountant models the growth of a savings account that doubles every month to find how much will be in the account in 10 years.
Responses
A child places a quarter into a piggy bank every week.
A child places a quarter into a piggy bank every week.
The trajectory of a balloon that rises 2 feet per second is modeled to find how high the balloon will be in 5 minutes.
The trajectory of a balloon that rises 2 feet per second is modeled to find how high the balloon will be in 5 minutes.
A coach models the trajectory of a ball to find out how high the player is kicking the ball.
A coach models the trajectory of a ball to find out how high the player is kicking the ball.
An accountant models the growth of a savings account that doubles every month to find how much will be in the account in 10 years.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
The scenario that would use a quadratic equation to solve is:
**A coach models the trajectory of a ball to find out how high the player is kicking the ball.**
This is because the trajectory of a kicked ball typically follows a parabolic path, which can be modeled by a quadratic equation. The other scenarios involve linear growth or exponential growth, which do not require quadratic equations.
**A coach models the trajectory of a ball to find out how high the player is kicking the ball.**
This is because the trajectory of a kicked ball typically follows a parabolic path, which can be modeled by a quadratic equation. The other scenarios involve linear growth or exponential growth, which do not require quadratic equations.
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