How Does Recoil Affect the Character in Diamonds Are Forever?

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In the discussion about recoil in "Diamonds Are Forever," participants analyze the physics of a scene where the lead female character is propelled backward after firing a gun. The problem involves calculating her recoil velocity using conservation of momentum principles, without needing to consider force. The correct approach emphasizes that the total momentum before firing is zero, and thus must remain zero afterward. One participant successfully finds the recoil velocity after applying the discussed concepts. The conversation highlights the importance of understanding momentum in solving physics problems related to motion.
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The lead female character in the movie Diamonds Are Forever (lol so random) is standing at the edge of an offshore oil rig. As she fires a gun, she is driven back over the edge and into the sea. Suppose the mass of a bullet is 0.010 kg and its velocity is +720 m/s. Her mass (including the gun) is 51 kg. (a) What recoil velocity does she acquire in the response to a single shot from a stationary position, assuming that no external force keeeps her in place? (b) Under the same assumption, what would be her recoil velocity if, instead, she shoots a blank cartridge that ejects mass of 5.0 x 10^-4 kg at a velocity of +720 m/s?

My Conflict- Well, I'm stuck on finding the Force and the wording on which mass to use is confusing (for parts A and B)...The equation I am using is
Force x Time = Change Velocity x Mass -- This problem has something to do with Conservation of Linear Momentum. If you're trying to work this problem out, then the answer you should get for Part B is .0071 m/s. Anyways, PLEASE HELP...I need help ASAP! :confused: :confused:
 
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You don't need the force. All you need is conservation of momentum. Before the bullet is fired, there is zero momentum. After it is fired the total momentum of the bullet plus the girl must still be zero.
 
OlderDan said:
You don't need the force. All you need is conservation of momentum. Before the bullet is fired, there is zero momentum. After it is fired the total momentum of the bullet plus the girl must still be zero.

ok i will try it out and let you know in a bit! thanks buddy :smile:
 
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^^^Hey, I got the answer right after the server crashed lol thanks!
 
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