Skeet Collision: Height & Distance Calculations | Momentum Question

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Homework Help Overview

The problem involves a skeet being fired at an angle and subsequently colliding with a pellet. Participants are tasked with calculating the additional height gained by the skeet after the collision and the distance it travels as a result. The subject area includes concepts of momentum, projectile motion, and energy conservation.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • Participants discuss the momentum before and after the collision, with some attempting to calculate the velocities involved. There are questions about the correct application of projectile motion equations and the use of Pythagorean theorem for velocity components. Others express confusion about how to find the necessary variables for distance calculations.

Discussion Status

Several participants are exploring different interpretations of the problem, particularly regarding the velocities at the time of collision and the subsequent calculations for height and distance. Some guidance has been offered on using momentum and energy conservation principles, but no consensus has been reached on the specific methods to apply.

Contextual Notes

Participants note the lack of information regarding time and total distance traveled, which complicates their calculations. There is also a recognition of the need to clarify the conditions at the moment of collision.

runningirl
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Homework Statement



A .25 kg skeet is fired at an angle of 30 degrees to the horizon with a speed of 30 m/s, When it reaches the maximum height, a 15 g pellet hits it from below. Before the collision, the pellet was traveling vertically upward at a speed of 200 m/s Embedded in the skeet, the two move together after the collision.

a) How much higher did the skeet go up?
b) How much distance does the skeet travel because of the collision?

Homework Equations





The Attempt at a Solution



velocity of the embedded skeet:

.25(30)+.015(200)=(.25+.015)(vx)
vx=39.6
since it's a 30 degree angle...
v=45.7 m/s
then y=yo+vyo+.5(at^2)
but i got stuck here..
 
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runningirl said:
velocity of the embedded skeet:

.25(30)+.015(200)=(.25+.015)(vx)

no! the first is x, the second is y, you need Pythagoras!
 
tiny-tim said:
no! the first is x, the second is y, you need Pythagoras!

.25(30)+.015(200)=vy
(.25+.015)(vx)=0?!

i'm not understanding...
 
actually I'm wrong … your .25(30) isn't even MVx,

its MV a long time before the collision :redface:

find MVx at the time of collision, and use Pythagoras to add it to mvy to find the overall speed :wink:
 
yeah, but how do i find mvx?!
and even if i find the total speed, how could i find the distance...?
 
runningirl said:
yeah, but how do i find mvx?!

what's the equation for vx (of a projectile)?
 
x=xo+vxot+1/2(at^2)?
but i don't think i have enough info
 
for vx ??
 
i don't have the time or total distance traveled. let alone the acceleration...
 
  • #10
okay, sorry!
i just realized i was doing something wrong...
so Vy=30(cos)30
velocity of the pellet=200
added them together to get Vy?
then i took that and put it into the y=yo+vyot+1/2(at^2)

you said to find the total velocity (instead of just doing what i did), but i don't know what that'll get me...
 
  • #11
runningirl said:
… so Vy=30(cos)30
velocity of the pellet=200
added them together to get Vy?
then i took that and put it into the y=yo+vyot+1/2(at^2) …

no, Vy=30(cos)30 is Vy a long time before the collision

at the time of the collision ("When it reaches the maximum height"), the velocity is horizontal, ie Vy is zero
 
  • #12
oh, thanks!
vx=30(sin30)...?
 
  • #13
runningirl said:
oh, thanks!
vx=30(sin30)...?

yes! :smile:

now add that momentum to the mvy = .015(200) :wink:
 
  • #14
so then how do i find the vertical distance of the skeet?

18^2/2(9.8)??
 
  • #15
runningirl said:
so then how do i find the vertical distance of the skeet?

conservation of energy :smile:
 

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