What angle maximizes air time for a launched ball?

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Homework Help Overview

The discussion revolves around determining the launch angle that maximizes the air time of a ball. Participants explore the relationship between launch angles and the time a projectile remains airborne, particularly contrasting the effects of different angles on vertical motion.

Discussion Character

  • Exploratory, Conceptual clarification

Approaches and Questions Raised

  • Participants consider various angles, particularly 90 degrees and 45 degrees, and discuss their implications on air time and distance. Questions arise regarding the relationship between vertical velocity components and time spent in the air.

Discussion Status

Some participants suggest that launching at 90 degrees would maximize air time due to the height achieved, while others acknowledge the common understanding that 45 degrees maximizes distance. The conversation reflects differing interpretations of how launch angles affect air time.

Contextual Notes

There is an implicit assumption that the same initial velocity is applied for different angles, and participants are exploring the effects of angle on projectile motion without delving into specific calculations or formulas.

pyroknife
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I was just wondering, let's say you launch a ball, what angle would give you the longest time in the air? I know that 45 degrees will make it go the farthest but is that also for longest time in the air?
 
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Simply 90°. Why? Because the ball will go higher than a pitched ball with the same impulse. It will take longer getting at its higher peak than a ball pitched with the same impulse but with a different angle. Furthermore it has to go down... which also will take longer.
 
Oh I see thanks
 
Yeah, but even more so, it will be because the "y component" of the velocity will be greatest at 90 degrees.
 

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