A ball weighing 25 grams is thrown vertically into the air. it takes 15 seconds to reach its highest point. how much time would it take to reach the ground from its highest point?
Answers
Answered by
6
We use the kinematic equations of vertically projected body to solve this question .
The equations are as below.
V=u + at
S =ut + 1/2at^2
2as=v^2-u^2
Since we do not have V we use the relationship below to get V
F=ma=1/2mv^2
0.025kg × 10=0.25N
1/2 × 0.025 ×v^2=0.25
0.0125v^2=0.25
V^2=20
V=4.472m/s
Using equation 1) we vet:
4.472=0+10t
t=0.4472seconds.
The equations are as below.
V=u + at
S =ut + 1/2at^2
2as=v^2-u^2
Since we do not have V we use the relationship below to get V
F=ma=1/2mv^2
0.025kg × 10=0.25N
1/2 × 0.025 ×v^2=0.25
0.0125v^2=0.25
V^2=20
V=4.472m/s
Using equation 1) we vet:
4.472=0+10t
t=0.4472seconds.
Answered by
10
Solution -
Ball covers equal distance in equal time interval ,Because gravitational acceleration is same in both condition , when it is going upward or coming back downward.
So if ball takes time 15 seconds to reach highest point , it will take again 15 seconds to reach ground from maximum height .
Ball covers equal distance in equal time interval ,Because gravitational acceleration is same in both condition , when it is going upward or coming back downward.
So if ball takes time 15 seconds to reach highest point , it will take again 15 seconds to reach ground from maximum height .
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