Given : W = 66 lb , a = 34.7 m/s2, d= 69 cm (0.69 m) , h1= 2.12 m
Solution:
(a) Speed of shot when he releases it
As the acceleration is constant , applying equation of motion to get velocity:
v2 = v02 + 2ad
= 0 + 2(34.7)(0.69)
= 47.886
i.e.
= 6.92 m/s
Answer : v = 6.92 m/s
(b) height above the ground
We know that, velocity at highest point will be zero.
Applying equation of motion :
v2 = v02 + 2ah2
Here , a = -g = -9.81 m/s2 and v = 0
0 = (6.92)2 - 2(9.81)h2
i.e.
= 2.44 m
Now the height it reaches above ground is given by:
h = h1 + h2 = 2.12 m + 2.44 m = 4.56 m
Answer : h = 4.56 m
(c) the time that he have to get out of its way before it returns to the height of the top of his head
Using equation of motion , d = v0t + (1/2)at2
(4.56 - h) = 0 + (1/2)(9.81)t2
where h is the height of head from ground
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please answer all my questions !!
please answer all my questions !!
please answer all my questions !!
please answer all my questions !!
please answer all my questions !!
please answer all my questions !!
please answer all my questions !!
please answer all my questions !!
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