How Do These Equations Model Projectile Motion?

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Homework Help Overview

The discussion revolves around the equations modeling projectile motion, specifically focusing on kinematic equations related to vertical and horizontal displacement, maximum height, and time of flight. Participants are examining the implications of these equations in the context of projectile motion.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants present various kinematic equations and question their specific applications, such as maximum height and time of flight. There are inquiries about the meaning of certain equations and whether they pertain to the entire trajectory or specific points in the motion.

Discussion Status

The discussion includes multiple interpretations of the equations, with participants seeking clarification on their meanings and applications. Some guidance is offered in the form of questions about the equations' relevance to different aspects of projectile motion, but no consensus has been reached.

Contextual Notes

Participants are working within the constraints of homework rules, which may limit the depth of exploration or the information available for discussion. There is an emphasis on understanding the equations rather than deriving solutions.

Carl_M
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Y(t) = VoyT - (gt² / 2 )

H = (1/2g) Vo² Sin²a

( 1/2g ) Vo²Sin2a = 0

X = 2(Vo²Sin a cos a) / g

Vy(t) = Voy - gt

0 = Voy - gt

t = Voy / g

t = VoSin a / g
 
Last edited:
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whatever you want them to i suppose
 
X = 2(Vo²Sin a cos a) / g Is this for the entire graph for displacement in X?

H = (1/2g) Vo² Sin²a Is this for the height of the maximum height for the graph?

( 1/2g ) Vo²Sin2a = 0 Does this find the maximum height for the graph?

t = VoSin a / g Is this for Time at V = 0? or max height?

t = 2VoSin a / g Is this the time for when the object hits the ground?
 
Last edited:

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