Crazy Projectile Motion Problem Coming Right At Yah

AI Thread Summary
The discussion focuses on solving a projectile motion problem involving a rocket launched vertically at a 90-degree angle. Key known quantities include a time of 6.55 seconds and zero horizontal distance, with the goal of finding the initial velocity and maximum height. The conversation highlights the use of SUVAT equations, particularly emphasizing that both initial and final velocities cannot be zero if the rocket is in motion. Participants suggest using distance as a function of time to determine maximum height and discuss the implications of the rocket's motion. The problem illustrates the complexities of projectile motion and the need to clarify initial conditions and equations.
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Homework Statement



Find the initial velocity and the maximum height of the rocket.

Angle = 90˚
Horizontal distance = 0 m
Time = 6.55 seconds

Homework Equations



Suvat equations.

The Attempt at a Solution



s = ut + 1/2a(t^2)
s = 6.55u
0/6.55 = u

?

Please help!
 
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It would help to write down the known quantities and the unknowns:

v, t and a are known. Since the angle is 90°, there is no horizontal component involved. The unknowns are u and S. Thinking of equations where only one of the unknowns is used will help.
 
v = u + at?

but how does that work I would get

0 = 0 + 0(6.55)
 
If both initial and final velocities are zero and the acceleration is zero, how does the rocket move?

u cannot be zero since that is what you are supposed to find . What is the velocity (final velocity) of the rocket at its maximum height? What is its acceleration?
 
Thanks so far i got u which is 32.75 I think but I don't know how to find the maximum height.
 
Funny that they call it a rocket. Rockets are usually self propulsive by hurling mass backwards. This is a normal projectile, right? :)
 
s = vt + 1/2a(t^2).

here you have a solution for s. if you plug in s=0 (the ground where the projectile starts), you probably have two different t that satisfy this. One is obviously t=0, but the other?.

As for the maximum height; well, what you have here is distance as a function of time s(t). What about finding the maximum value of this graph? ;)
 
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