A piece of stone is thrown vertically upwards with a velocity 19.6 metre per second. How high will it rise? After how many seconds will it come back to the starting point?
Answers
Explanation:
Thus stone 1 can reach a maximum height of 19.6 meters in 2 seconds from ground when thrown at\[19.6m/s\]. In order for the second stone to reach the first stone at 19.6 meters, when it is thrown at \[9.8m/s\], it will take another 2 seconds to reach the point of maximum height
Answer:
Explanation:
Given, u=19.6m/s; s=h; v=0 [∵At the highest point, final velocity becomes zero]; a=g
From third equation of motion,
v² = u² - 2gh
0 = (19.6)² - 2 × 9.8 × h
0 = 384.6 - 19.6 × h
19.6 × h = 384.6
h = 384.6 / 19.6
h = 19.62 m
∴The piece of stone will rise to a height of 19.62 m.
Now using first equation of motion,
v = u + at
0 = 19.6 - 9.8 × t
9.8 × t = 19.6
t = 19.6/9.8
t = 2s
Hence, After 2s it will reach its highest point.
∴ After 4s it will reach its starting point.
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