How fast must a Puma leave to ground to go 12 feet high?

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Homework Help Overview

The discussion centers around a problem involving projectile motion, specifically calculating the initial speed required for a Puma to reach a height of 12 feet when jumping at a 45-degree angle. Participants are exploring the physics of two-dimensional motion under gravity.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants are questioning the lack of time information and discussing the relationship between the angle of projection and the components of motion. Some mention the use of formulas related to projectile motion and the trajectory of the jump.

Discussion Status

There is an ongoing exploration of the problem with hints provided regarding the use of kinematics and the separation of vertical and horizontal components. Participants are engaging with the concepts but have not reached a consensus on a specific approach.

Contextual Notes

Some participants note the importance of considering the vertical velocity component at the peak height, and there is an acknowledgment of the need for a formula that relates to the trajectory of the jump.

Physically Impaired
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This seems like an easy problem but without "time" i"m confused.

The best leaper is a Puma that can jump to a height of 12 feet when leaving the ground at a 45 degree angle. With what speed in SI units must the Puma leave the ground to reach this height?

I'm not sure what formula to apply since there isn't any time mentioned.
 
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This is interesting.. because [tex]cos(45^o) = sin(45^o)[/tex] :smile:
 
Do you know the formula's for the two dimensional movement under the gravity-force. You have a formule that describes the trajectory (a parabole) y = f(x). Now since the angle is 45° you can calculate all you need using this formula. There is another option when you use the x and y components for the position and velocity. Keep in mind that the y-component of the velocity is zero at the point of maximal height...

bonne chance

regards
marlon
 
Correct. Almost always in projectiles you must consider the vertical and horizontal components of the trajectory of an object separately. You can solve this problem using marlon's hints, kinematics formulas, and physical thinking. :smile:
 

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