A particle is projected as shown in figure. a) Determine the range of values of the initial speed to be sure that the point of impact of the particle will be on the arc BC. b) If v0 = 225 ft/ sec, find the coordinates of the point of impact. Hint: The equation of a circle with center (h , k) and radius r is: (x − h) 2 + (y − k) 2 = r^ 2 c) According to your result of (b), find the arc length from point B to the point of impact.
A particle is projected as shown in figure. a) Determine the range of values of the initial speed to be sure that the point of impact of the particle will be on the arc BC. b) If v0 = 225 ft/ sec, find the coordinates of the point of impact. Hint: The equation of a circle with center (h , k) and radius r is: (x − h) 2 + (y − k) 2 = r^ 2 c) According to your result of (b), find the arc length from point B to the point of impact.
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A particle is projected as shown in figure.
a) Determine the range of values of the initial
speed to be sure that the point of impact of the
particle will be on the arc BC.
b) If v0 = 225 ft/ sec, find the coordinates of
the point of impact.
Hint: The equation of a circle with center (h , k) and radius r is: (x − h)
2 + (y − k)
2 = r^
2
c) According to your result of (b), find the arc length from point B to the point of impact.
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