Problem 2.35: Faster than a speeding bullet! The Beretta Model 92S (the standard
ID: 1298340 • Letter: P
Question
Problem 2.35: Faster than a speeding bullet!
The Beretta Model 92S (the standard-issue U.S. army pistol) has a barrel 127 mm long. The bullets leave this barrel with a muzzle velocity of 339m/s.
Part A
What is the acceleration of the bullet while it is in the barrel, assuming it to be constant? Express your answer in m/s2.
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Part B
What is the acceleration of the bullet while it is in the barrel, assuming it to be constant? Express your answer in g's.
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Part C
For how long is the bullet in the barrel?
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Problem 2.35: Faster than a speeding bullet!
The Beretta Model 92S (the standard-issue U.S. army pistol) has a barrel 127 mm long. The bullets leave this barrel with a muzzle velocity of 339m/s.
Part A
What is the acceleration of the bullet while it is in the barrel, assuming it to be constant? Express your answer in m/s2.
a = m/s2SubmitMy AnswersGive Up
Incorrect; Try Again
Part B
What is the acceleration of the bullet while it is in the barrel, assuming it to be constant? Express your answer in g's.
a = gSubmitMy AnswersGive Up
Part C
For how long is the bullet in the barrel?
t = sSubmitMy AnswersGive Up
Explanation / Answer
Distance traveled,?x, in m, is 0.127 m
Initial position is 0 m
Initial velocity,v0, is 0 m/s
Final velocity,v, is 338 m/s
You're solving for acceleration.
Use this kinematic equation:
v = v0 + 2a?x
a = (v-v0)/2?x
a = (v/2?x)
a = 449779.5276 m/s
To express your answer in g's, just divide the acceleration by the gravitational constant, 9.8m/s:
45895.87 g's
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