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A cannon is placed on a 1m tall stand at the edge of a hill with a declination of 20 degrees and length of 200m. If fired at a velocity of 55m/s, find the angle theta such that the projectile hits exactly at the bottom of a hill.
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Find the bottom of the hill using trigonometry. The height of the cannon ball above ground will be given by h = (hill height + 1m) + (55m/s)[sin 2] t - (1/2) (9.8 m/s^2) (t)^2 the x distance from the muzzle will be x = (55m/s) cos(@) t which equals the x position of the bottom of the hill, x = 200 cos(20). t is the time and @ is the angle.
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