A ball thrown vertically up returns to the thrower after 6s. Find:
i) The velocity with which it was thrown up.
ii) The maximum height it reaches.
iii) It's position after 4s.
Answers
Answer:
Time to reach Maximum height ,
t = 6/2 = 3 s.
v = 0 (at the maximum height )
a = - 9.8 m s-²
◆ a) Using, v = u + at, we get
0 = u - 9.8 × 3
or, u = 29.4 ms-¹
Thus, the velocity with which it was thrown up = 29.4ms-¹
◆ b) Using, 2aS = v² - u², we get
S = v²- u²/2a
= 0 - 29.4 × 29.4/- 2× 9.8
= 44.1 m
Thus, Maximum height it reaches = 44.1 m.
◆ c) Here, t = 4s. In 3 s, the ball reaches the maximum height and in 1 s it falls from the top.
Distance covered in 1 s from maximum height,
S = ut + 1/2at ²
= 0 + 1/2 × 9.8 × 1
= 4.9 m
Therefore, The ball will be 4.9 m below the top of the tower after 4 s.
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Answer:
solved
Explanation:
i) ut - 1/2 t² = 0 , t = 2u/g = u/5 = 6 , u = 30m/s
ii) max.height H = u²/2g = 900/20 = 45m.
iii) its position after 4sec is y = 30x4 - 5x16 = 40m.