Interactions and Potential Energy

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SUMMARY

The discussion centers on the calculations of potential energy (Usps) and kinetic energy (Ke) in the context of a bullet's interaction with a target. The potential energy is calculated as Usps = 1/2(1.8x10^6)(0.03)^2 = 810J, while the kinetic energy is Ke = 1/2(0.05)(300)^2 = 2250J. The consensus is that the bullet, with a mass of 50g traveling at 300 m/s, will penetrate the target since the kinetic energy significantly exceeds the potential energy. Additionally, the type of bullet (hollow point, sharp-nosed, or armor-piercing) is acknowledged as a critical factor in determining penetration effectiveness.

PREREQUISITES
  • Understanding of kinetic energy calculations
  • Knowledge of potential energy concepts
  • Familiarity with projectile dynamics
  • Basic principles of ballistics
NEXT STEPS
  • Research the effects of bullet design on penetration, focusing on hollow point vs. armor-piercing
  • Study the physics of projectile motion and impact dynamics
  • Learn about energy transfer during ballistic impacts
  • Explore advanced ballistic modeling software for simulations
USEFUL FOR

This discussion is beneficial for physicists, ballistics experts, and anyone involved in firearms design or forensic analysis of ballistic impacts.

CJoy
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Homework Statement
The Cubarb parasite, having pursued Defiance Drake this far was not expecting either her sudden acrobatics, or to be shot by her futuristic slug throwing pistol. Nevertheless, Cubarbs have naturally flexible skin that afford them protection from projectiles, depending of course, on the amount of kinetic energy that the projectiles are carrying. The parasite's skin acts as a spring, with constant k=1.8 x 10^6 N/m, and as long as the deflection is less than 3cm (more than that and the skin breaks, and the parasite likely dies. If the bullet has a mass of 50g, and travels at 300 m/s, does the bullet bounce off the creature, or does it penetrate? How do you know?
Relevant Equations
Usp=1/2K(total s)^2
Ke=1/2mv^2
Esys=total Ke+total U+total Ethermal=Wext
Emech=total Ke+total U+ total Ethermal
Usps=1/2(1.8x10^6)(0.03)^2=810J
Ke=1/2mv^2=1/2(0.05)(300)^2=2250J
I don't know how to take it farther than this, or if this is the correct way to start the problem. If this is correct, would it be correct to assume that the bullet does penetrate the creature because Ke overcomes Usps?
 
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CJoy said:
If the bullet has a mass of 50g, and travels at 300 m/s, does the bullet bounce off the creature, or does it penetrate?
Uh ... you think maybe it matters whether the bullet is a hollow point or sharp-nosed or armor-piercing ?
 
CJoy said:
Usps=1/2(1.8x10^6)(0.03)^2=810J
Ke=1/2mv^2=1/2(0.05)(300)^2=2250J
I don't know how to take it farther than this, or if this is the correct way to start the problem. If this is correct, would it be correct to assume that the bullet does penetrate the creature because Ke overcomes Usps?
Yes, that is pretty clearly the intended approach. I agree with your calculations and your prediction for penetration.

As @phinds suggests, the armored skin specification in the problem statement does not seem very realistic or complete since it ignores the size of a projectile's pointed tip.
 

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