A ball is thrown up with a speed of 15 m/s find the highest level it will reach (g=9.8m/s)
Answers
Given:-
- Initial velocity ,u = 15m/s
- Final velocity, v = 0m/s
- Acceleration due to gravity ,g= 9.8m/s
To Find:-
- Height level attained by ball ,h
Solution:-
By using 3rd equation of motion
• v² = u² +2ah
Substitute the value we get
→ 0² = 15² + 2×(-9.8) ×h
→ 0 = 225 + (-19.2)×h
→ -225 = -19.2×h
→ h = -225/-19.2
→ h = 225/19.2
→ h = 11.71 m
∴ The height attained by the ball is 11.71 m.
Question
A ball is thrown out with a speed of 15 metre per second find the highest level it will reach (g=9•8m/s) ?
Answer
What is given here ?
- T = 1 sec
- acceleration due to gravity =9.8m/s
- the velocity is zero metre per sec
what we have to find ?
- we how to find Here the height of the ball
How to find it ?
- we have to first find out the initial velocity then we can find the height of the ball will reach .
Solution
let's find out the initial velocity ,
v = u + at
=> 0 = u+1 (9.8)
=> 0=u -9.8
=>-u=-9.8
=> u=9.8
so the intial velocity is 9.8 m / s.
now let us find out the height of the ball will reach by using the third equation of motion ,
=> v^2=u^2+2as
=> 0^2=9.8^2+(-19.6)×s
=> 0=96.04 +(-19.6)×s
=> 0=-96.04=(-19.6)×s
=> s=-96.04/19.6
=>s=4.9 m
so the ball will reach the height of 4.9 m