Calculating Muzzle Velocity of a Tank's Gun for a Uranium Projectile

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SUMMARY

The discussion focuses on calculating the muzzle velocity of a tank's gun when firing a uranium projectile with a volume of 351.00 cm³ and an initial kinetic energy of 2.00 × 10³ kJ. The density of uranium is established at 18.95 g/cm³, leading to a calculated mass of 6651.45 g. Using the kinetic energy formula KE = 1/2 m v², the muzzle velocity is determined to be 24.53 m/s. The user seeks clarification on unit consistency, particularly regarding grams and joules.

PREREQUISITES
  • Understanding of kinetic energy equations (KE = 1/2 m v²)
  • Knowledge of density calculations (Density = mass / volume)
  • Familiarity with unit conversions (grams to kilograms, joules to kilojoules)
  • Basic physics principles related to projectile motion
NEXT STEPS
  • Review unit conversion techniques, especially between grams and kilograms
  • Explore the implications of kinetic energy in projectile motion
  • Study the effects of different projectile materials on velocity calculations
  • Investigate advanced topics in ballistics and energy transfer
USEFUL FOR

This discussion is beneficial for physics students, engineers in the defense sector, and anyone interested in ballistics calculations involving projectiles and kinetic energy.

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Homework Statement



A uranium projectile fired from a tank in Iraq has a volume of 351.00 cm3 and an intital kinetic energy of
2.00 × 103 kJ. What is the muzzle velocity of the tank's gun (m/s) ?

The density of uranium is 18.95 g/cm3

Homework Equations



Density = mass / volume

KE= 1/2 m v^2

The Attempt at a Solution



Using volume and density I figured out the mass
m = dv m = (18.95)(351) = 6651.45 g
plug in kinetic energy formula

KE = 1/2 m v^2 2000000 J = 1/2 6651.45 v^2

so v^2 is 601.37 and therefore v = 24.53 m/s

It kept saying that I am wrong, please help
 
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Whether all quantities are taken same unit system?

what about gram and jule?
 

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