How long did the rocket remain in the air?

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Homework Help Overview

The discussion revolves around a physics problem involving the flight duration of a rocket launched at an angle, with specific parameters such as initial speed, acceleration, and burn time. The subject area includes kinematics and dynamics, focusing on projectile motion and forces acting on the rocket.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning, Problem interpretation

Approaches and Questions Raised

  • Participants explore the calculation of vertical and horizontal velocities, the effects of acceleration during the rocket's flight, and the total time the rocket remains airborne. Questions arise regarding the inclusion of acceleration in calculations and the correct interpretation of momentum and forces acting on the rocket.

Discussion Status

Some participants have provided calculations and reasoning regarding the rocket's flight time, while others suggest additional steps to consider, such as calculating the altitude gained during acceleration and the time taken to fall back to Earth. There is no explicit consensus on the final answer, but various interpretations and methods are being explored.

Contextual Notes

Participants are working within the constraints of a homework problem, which may limit the information available and the assumptions that can be made. There is also a mention of neglecting air drag in calculations, which could affect the results.

mohlam12
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hey, i have a simple question...
a rocket was launched 33degrees above the horizontal at a speed of 760m/s. it accelerates 15m/ss until it burns out after 10sec. how many sec did it say in the air?

here s what i did:
vertical speed = 760sin33 = 413.9 m/s
horizontal velocity = 637.4 m/s

so from the vertucal speed, i calculated the time that stays in the air, which is 413.9/9.8= 42.2 sec

that s the time that took the ricket to go up, so i multiplied by 2, and finally, the time that stayed in the air is 84.4
BUT, i didn t use the acceleration that happened during 10sec ! is what i did above right??
thank you and i appreciate ur help! :)

mohammed
 
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Calculate the speed (you will only need the vertical component) the rocket gains, in which altitude is the rocket after the acceleration? Then calculate how high the rocket will go with that speed (and the time it takes to go to the highest point). And finally calculate the time it takes the rocket to fall back to Earth. And add the 15s of acceleration.

Yes, you will have to use the acceleration that's given.
 
okay...so here is what i did now
the rocket is goin up by 413.93m/s and an acceleration of 15m/ss during 10sec... the distance that the rocket traveled is 4889.3m and when the rocket burned out after 10sec, it was goin by 564m/s
no, the rocket is goin 564m/s under the acceleration of -9.8m/ss until it stops...it s going to take 57.6sec for the rocket to stop, and it traveled 16229.4 m

now for the rocket to fall back down from a distance of 21118.7 m(16229.4+4889.3=21118.7), it took it 65.7sec

and finally, 65.7 (time to fall down) + 10 (time where the rocket was accelerating) + 57.6 (when the rocket burned out and was still accelerating until it stops)= 133.3sec

so 133.3sec is my answer! anyone agree?
 
by the way, if i want to calculate the momentum of the rocket for example after 5sec, do i use the vertical or horizontal velocity? (p=mv) and pliiiiz how do i calculate the net force applied to the rocket??
thanks
 
Last edited:
mohlam12 said:
by the way, if i want to calculate the momentum of the rocket for example after 5sec, do i use the vertical or horizontal velocity? (p=mv) and pliiiiz how do i calculate the net force applied to the rocket??
thanks

I think your calculations are correct but I haven't checked the numerical values.
If you want to calculate the momentum, yes you can calculate the y- and x-components of the momentum but you can also calculate the momentum going to direction 33 degrees. Momentum has always a direction. You actually can deduce the force if we the air drag is negligible. Just calculate the energy in the start (there's only kinetic energy if we put the zero point of potential energy to 0 m) and after that the kinetic + potential energy right after the acceleration. Then subtract and you'll find the work done by the force. Well, you know the distance s and acceleration a and you'll be able to calculate the mass (and the force of course) with ma*s = E.
 
thank you!
 

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