Calculating Speed to Catch a Ball Thrown from a Building

In summary, a ball is thrown from the top of a 25.6 m tall building with an initial speed of 12 m/s. A person is running on the ground at a distance of 29.4 m from the building. To catch the ball at the bottom of the building, the person must have an average speed that allows them to reach the same location as the ball at the same time. This can be calculated using equations that relate position, velocity, and acceleration. However, the height of the runner is not given, so it is assumed that they make a shoestring catch.
  • #1
confused0229
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im practically lost in physics and need some help. it would be greatly appreciated.

A ball is thrown upward from the top of a 25.6 m tall building. The ball's initial speed is 12 m/s. At the same instant, a person is running on the ground at a distance of 29.4 m from the building. What must be the average speed of the person if he is to catch the ball at the bottom of the building?

i am really lost in physics , and need some help. it would be greatly appreciated. thankyou

A ball is thrown upward from the top of a 25.6 m tall building. The ball's initial speed is 12 m/s. At the same instant, a person is running on the ground at a distance of 29.4 m from the building. What must be the average speed of the person if he is to catch the ball at the bottom of the building?
 
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  • #2
What are the equations that relate position, velocity and acceleration of an object? Use those equations to figure out how the ball moves with time as it goes up, stops at the top of its arc, and then accelerates down. These equations will let you figure out what time the ball will reach the bottom of the building. Then given the distance of the runner initially, you can figure out the speed needed to get the runner there at the same time. Too bad they didn't tell you how tall the runner is -- I guess you have to assume that they make a shoestring catch (catch the ball just as it reaches the ground).
 
  • #3
The elapsed time for the ball to reach the ground will be the same time for the catcher to cover the 29.4 meters (and then splat against the wall!).
 

What is the formula for calculating speed to catch a ball thrown from a building?

The formula for calculating speed to catch a ball thrown from a building is speed = distance/time.

How do you determine the distance in the speed formula?

The distance in the speed formula can be determined by measuring the height of the building and subtracting the height of the person catching the ball.

What is the average height of a building?

The average height of a building varies depending on the location and type of building. However, the average height of a commercial building is around 20-30 meters.

What is the average human reaction time?

The average human reaction time is approximately 0.25 seconds. However, this can vary depending on factors such as age and level of alertness.

What other factors may affect the speed needed to catch a ball thrown from a building?

Other factors that may affect the speed needed to catch a ball thrown from a building include the angle at which the ball is thrown, air resistance, and the weight and size of the ball.

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