A particle is dropped from a height of 50m above the ground. Draw acceleration time graph and velocity time graph, till the time particle seaches ground.
Take ground as zero displacement. Consider upward y direction and upward velocity as positive the down ward velocity as negative. g,the acceleration is negative and constant. So acceleration -time graph will be a straight line parallel to t axis and below t axis.
At t=0, position is h. As time during fall increases the position coordinate decreases according to y=h-ut-1/2gt^2 till y becomes zero. From then onward y increases according to y=ut-1/2gt^2..
Velocity v =-gt while falling and v= u-gt while going up . You may take different values of t and find corresponding y and v and draw the graphs of y-t and v-t.
Answers & Comments
Answer:
Take ground as zero displacement. Consider upward y direction and upward velocity as positive the down ward velocity as negative. g,the acceleration is negative and constant. So acceleration -time graph will be a straight line parallel to t axis and below t axis.
At t=0, position is h. As time during fall increases the position coordinate decreases according to y=h-ut-1/2gt^2 till y becomes zero. From then onward y increases according to y=ut-1/2gt^2..
Velocity v =-gt while falling and v= u-gt while going up . You may take different values of t and find corresponding y and v and draw the graphs of y-t and v-t.
Explanation:
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Answer:
u=50m/s
g=−10m/s
2
The velocity at the highest point will be zero
Thus, v=0
Height can be calculated as,
v
2
−u
2
=2gs
0−2500=−20s
s=125m
Time can be calculated as,
v=u+gt
0=50+(−10)t
t=5sec