A person can throw a stone to a maximum height of h meter.The maximum distance to which he can throw the stone is
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Answered by
9
Answer:
ATQ
s= h
v=0
a = -g
u = u
v²-u²=2as
u² = 0 + 2×g×h
u² = 20h
Now let the person throws the stone at an angle ∅ with ground then
Distance
R = 2u²sin∅cos∅/g
= 40h sin45°cos45° / 10 (Range is max. at 45° angle )
= 40h×1/2/10 = 2h
Maximum distance to which person can throw is 2h
Answered by
1
Answer:Range Max=Zero
Explanation:becoz for maximum height angle will be 90°.Hmax= u^2 sin^2 (90)÷2g gives maximum height but Range max = u^2 sin2 (pie÷2) ÷g
Which gives Zero distance .
So when maximum is attained by the particle then Range max will be ZERO
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