a child drops a ball from a height of 10m full stop assume that its velocity increases uniformly at the rate of 10 M per second square find find the velocity with which the ball strikes the ground and find the time taken by wool to reach the ground
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v square = usquare + 2 aH
0 = u square + 2 (10)(10).
-200 = u square
hence u = -10√2 m/s.
therefore u = 14.14 m/s
(negative sign represents velocity along -ve Y axis.)
also , v= u + at
0 = 10√2 + 10 × t. ( taking g= 10 m/ s square)
hence, 10√2 = 10t
hence. t= √2 =1.414 sec.
0 = u square + 2 (10)(10).
-200 = u square
hence u = -10√2 m/s.
therefore u = 14.14 m/s
(negative sign represents velocity along -ve Y axis.)
also , v= u + at
0 = 10√2 + 10 × t. ( taking g= 10 m/ s square)
hence, 10√2 = 10t
hence. t= √2 =1.414 sec.
Answered by
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ANSWER
Acceleration(a) = 10 m/s²
Initial Velocity(u) = 0 m/s
Final velocity be 'v' m/s
g = 10 m/s²
Now Using equation of motion:
v² + u² = 2gh
v = √2gh
= √200
= 10√2 m s⁻¹
Now, Let the time be 't' sec.
.
Equation of motion:
h = ut + 1/2gt²
h = 1/2gt²
t = √(2h/g)
t = √2 sec
∴ Velocity = 10√2 m s⁻¹
∴ Time = √2 second
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