A popular game in Indian villages is Goli which is played with small glass balls called golis. The goli of one player is situated at a distance of 2.0 m from the goli of the second player. This second player has to project his goli by keeping the thumb of the left hand at the place of his goli, holding the goli between his two middle fingers and making the throw. If the projected goli hits the goli of the first player, the second player wins. If the height from which goli is projected is 19.6 cm from the ground and the goli is to be projected horizontally, with what speed should it be projected so that it directly hits the stationary goli without falling on the ground earlier ?Concept of Physics - 1 , HC VERMA , Chapter "Rest and Motion : Kinematics
Answers
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61
Solution:
In this case , the goli moves like projectile.
Height=196cm=196/100=1.96m
Horizontal distance=x=2m
Acceleration=g=9.8m/s2
Time taken to reach ground =√2h/g
t=√2x0.196/9.8
=√0.392/9.8
=√0.04
t=0.2 sec
Let the horizontal velocity with which it is projected be u.
∴x=ut
u=x/t=2/0.2=10m/s
∴With 10m/s speed it should be projected so that it directly hits the stationary goli without falling on the ground earlier
In this case , the goli moves like projectile.
Height=196cm=196/100=1.96m
Horizontal distance=x=2m
Acceleration=g=9.8m/s2
Time taken to reach ground =√2h/g
t=√2x0.196/9.8
=√0.392/9.8
=√0.04
t=0.2 sec
Let the horizontal velocity with which it is projected be u.
∴x=ut
u=x/t=2/0.2=10m/s
∴With 10m/s speed it should be projected so that it directly hits the stationary goli without falling on the ground earlier
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23
Sol.
The goli move like a projectile. Here h = 0.196 m Horizontal distance X = 2 m Acceleration g = 9.8 m/s2. Time to reach the ground i.e. t = √(2h/g) = √((2 x 0.196 )/9.8) = 0.2 sec Horizontal velocity with which it is projected be u. ∴ x = ut ⇒ u = x/t = 2/0.2 = 10 m/s.
The goli move like a projectile. Here h = 0.196 m Horizontal distance X = 2 m Acceleration g = 9.8 m/s2. Time to reach the ground i.e. t = √(2h/g) = √((2 x 0.196 )/9.8) = 0.2 sec Horizontal velocity with which it is projected be u. ∴ x = ut ⇒ u = x/t = 2/0.2 = 10 m/s.
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