An object is thrown up with a speed of 50 m/s. its height from the ground after 7s is?
selva112:
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Answered by
4
Let us first consider first part of motion i.e. when it reaches the highest point
u = 50 m/s
g = -10 m/s^2(for ease of calculation u can also take it as 9.8 which would be more precise) Note - negative sign comes because the direction of velocity and acceleration due to gravity are opposit
v = 0 (as it comes to rest at topmost point)
Applying
2gh = v^2 - u^2
We get, h = 125 m
Now, applying,
v = u+gt, we get -
t = 5 s
So after 5 seconds , the ball will reach its maximum height.
Now for downward journey, remaining seconds = 7 s - 5 s = 2 s
Now, u = 0( coming down from maximum height, it would be at rest initially)
t = 2 s
g = 10 m/s^2
Applying h = ut + 1/2 gt^2 ,we get-
h = 20 m
So the object has traveled 20 m from the topmost point
Therefore it is 125 - 20 meters i.e. 105 meters from the ground
u = 50 m/s
g = -10 m/s^2(for ease of calculation u can also take it as 9.8 which would be more precise) Note - negative sign comes because the direction of velocity and acceleration due to gravity are opposit
v = 0 (as it comes to rest at topmost point)
Applying
2gh = v^2 - u^2
We get, h = 125 m
Now, applying,
v = u+gt, we get -
t = 5 s
So after 5 seconds , the ball will reach its maximum height.
Now for downward journey, remaining seconds = 7 s - 5 s = 2 s
Now, u = 0( coming down from maximum height, it would be at rest initially)
t = 2 s
g = 10 m/s^2
Applying h = ut + 1/2 gt^2 ,we get-
h = 20 m
So the object has traveled 20 m from the topmost point
Therefore it is 125 - 20 meters i.e. 105 meters from the ground
Answered by
0
Use the kinematics formula:
h=ut+(gt^2)/2, where
h=final height (to be obtained)
u=initial velocity (50 m/s)
g= acceleration due to gravity (-9.8 m/s^2)
t=time of flight (7 s)
Put the values in the equation to obtain the value of h.
(h comes out to be about 105 m)
h=ut+(gt^2)/2, where
h=final height (to be obtained)
u=initial velocity (50 m/s)
g= acceleration due to gravity (-9.8 m/s^2)
t=time of flight (7 s)
Put the values in the equation to obtain the value of h.
(h comes out to be about 105 m)
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