Respuesta :
Answer:
7.02 m away from the base of the rock.
Explanation:
As the tiger leaps from 12 m high rock so, its initial velocity will be zero. According to second equation of motion:
h = (Vi)(t)+½ gt^2
12 = (0)(t)+1/2(9.8)t^2
t^2 = (12)(2)/(9.8)
t = √2.44
t = 1.56 s
Now,
X = (V)(t)
where,
V = average velocity = 4.5 m/s
X = (4.5)(1.56)
X = 7.02 m
The distance from the base of the rock to the point the rock would land is 7 meters.
An object thrown into space experiences projectile motion.
The range of a projectile is the horizontal distance between the launch point and landing point.
Given g = 10 m/s², v = final velocity, height (h) of 12 m and initial velocity (u) of 4.5 m/s, the time taken to hit the ground is:
Δh = ut + 0.5gt²
-12 = 4.5sin(0) - 0.5(10)t²
5t² = 12
t = 1.55 seconds
Range = ucos(0) * t= 4.5 * cos(0) * 1.55 = 7 meters
The distance from the base of the rock to the point the rock would land is 7 meters.
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