A projectile is fired from a gun with an initial velocity of 400 m/s at an angle M2 of 53° above the horizontal shown in M CM the figure. When the projectile is at the top of its trajectory, an internal explosion causes a separation into two parts of equal masses. One part falls to the ground as though it has been released from rest at that point. Find the distance between the gun and the point of impact of the second part immediately after the explosion. (Take g = 10 m/s², cos 53° = 0.6 and sin 53° = 0.8.)
A projectile is fired from a gun with an initial velocity of 400 m/s at an angle M2 of 53° above the horizontal shown in M CM the figure. When the projectile is at the top of its trajectory, an internal explosion causes a separation into two parts of equal masses. One part falls to the ground as though it has been released from rest at that point. Find the distance between the gun and the point of impact of the second part immediately after the explosion. (Take g = 10 m/s², cos 53° = 0.6 and sin 53° = 0.8.)
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Transcribed Image Text:A projectile is fired from a gun with an
initial velocity of 400 m/s at an angle
M,
M2
of 53° above the horizontal shown in
CM
the figure. When the projectile is at
the top of its trajectory, an internal
M2
explosion causes a separation into two
parts of equal masses. One part falls
to the ground as though it has been released from rest at that point.
Find the distance between the gun and the point of impact of the second part
immediately after the explosion.
(Take g = 10 m/s², cos 53° = 0.6 and sin 53° = 0.8.)
%3!
%3D
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