One of the smallest revolvers ever created fires a tiny bullet, with a mass of o

Question

One of the smallest revolvers ever created fires a tiny bullet, with a mass of only 0.7 grams, but with a velocity of 134 m/s. The projectile has a final kinetic energy of 6.28 J. Prof. Askew has long had a fascination with attempting to recreate traditional firearms with electromagnetism. In his empty, pocket universe, he creates a device similar to a parallel plate capacitor: a constant electric field is produced between two plates (with small holes through which a projecile can travel), separated by 20 cm. A projectile with the same mass as the tiny bullet is produced, and a charge of 125.6 micro-coulombs is placed on the projectile. What potential difference between the plates is required in order to accelerate this projectile to the same kinetic energy as the tiny bullet? Ignoring any fringe field effects, how does the kinetic energy of this projectile change after the projectile leaves the plates? Please answer in completes sentences with words. Thanks

One of the smallest revolvers ever created fires a tiny bullet, with a mass of only 0.7 grams, but with a velocity of 134 m/s. The projectile has a final kinetic energy of 6.28 J. Prof. Askew has long had a fascination with attempting to recreate traditional firearms with electromagnetism. In his empty, pocket universe, he creates a device similar to a parallel plate capacitor: a constant electric field is produced between two plates (with small holes through which a projecile can travel), separated by 20 cm. A projectile with the same mass as the tiny bullet is produced, and a charge of 125.6 micro-coulombs is placed on the projectile. What potential difference between the plates is required in order to accelerate this projectile to the same kinetic energy as the tiny bullet? Ignoring any fringe field effects, how does the kinetic energy of this projectile change after the projectile leaves the plates? Please answer in completes sentences with words. Thanks

One of the smallest revolvers ever created fires a tiny bullet, with a mass of only 0.7 grams, but with a velocity of 134 m/s. The projectile has a final kinetic energy of 6.28 J. Prof. Askew has long had a fascination with attempting to recreate traditional firearms with electromagnetism. In his empty, pocket universe, he creates a device similar to a parallel plate capacitor: a constant electric field is produced between two plates (with small holes through which a projecile can travel), separated by 20 cm. A projectile with the same mass as the tiny bullet is produced, and a charge of 125.6 micro-coulombs is placed on the projectile. What potential difference between the plates is required in order to accelerate this projectile to the same kinetic energy as the tiny bullet? Ignoring any fringe field effects, how does the kinetic energy of this projectile change after the projectile leaves the plates? Please answer in completes sentences with words. Thanks

Explanation / Answer

here,

mass , m = 0.7 g

the charge on the projectile , q = 125.6 uC

q = 1.256 * 10^-4 C

let the potential difference between the plates be V

work done by the potential = change in kinetic energy

q * V = final kinetic energy - initial kinetic energy

q * V = 6.28 - 0

1.256 * 10^-4 * V = 6.28

V = 5 * 10^4 V

the potential difference between the plates is 5 * 10^4 V

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