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Nataly [62]
2 years ago
6

a pool ball leaves a 0.60 meter high table with an initial high table with an initial horizontal velocity of 2.4m/s. predict the

time required for the pool ball to fall to the ground and the horizontal distance between the tables edge and the balls landing location
Physics
1 answer:
timurjin [86]2 years ago
5 0

Ball leaves the table of height 0.60 m

Initial speed of the ball is in horizontal direction which is 2.4 m/s

Now here we can say that time taken by the ball to hit the ground will be given by kinematics equation in vertical direction

\Delta y = v_y*t + \frac{1}{2}at^2

here in y direction we can say

\Delta y  = 0.60 m

v_y = 0

a = 9.8 m/s^2 due to gravity

now from above equation we have

0.60 = 0 + \frac{1}{2}*9.8*t^2

t = 0.35 s

Now in the same time the distance that ball move in horizontal direction is given as

d = v_x* t

given that

v_x = 2.4 m/s

d = 2.4 * 0.35

d = 0.84 m

So it will move a total distance of 0.84 m where it will land

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3 years ago
An object was released from rest at height of 1.65 m with respect to ground. Determine the time it takes the object to reach the
vivado [14]

Answer:

The time taken by the object to reach the ground is 0.58 seconds.

Explanation:

Given that,

An object was released from rest at height of 1.65 m with respect to ground. We need to find the time taken by the object to reach the ground. Initial speed of the object is 0 as it is at rest. It will move downward under the action of gravity such that, the distance covered by the object is given by :

d=ut+\dfrac{1}{2}gt^2

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So, the time taken by the object to reach the ground is 0.58 seconds. Hence, this is the required solution.

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Can you please solve this for me urgently want to make sure if my answers are correct?
MA_775_DIABLO [31]

Answer:

<u>Resolving</u><u> </u><u>horizontally</u><u>.</u> :

\sum d_{x} =  - (17.0 \cos 20.0) - (11.0 \cos 35.0) + (30.0 \cos 50.0) + 0 \\  { \underline{d _{x} =  -  5.702 \: m}} \\  \\  \sum d _{y} = (17.0 \sin 20.0) + 12.0 - (11.0  \sin 35.0) - (30.0 \sin 50.0) \\ { \underline{d _{y}  =  - 11.476 \: m}}

therefore, for resultant:

d =  \sqrt{ {d _{y} }^{2} + d _{x}  {}^{2}  }

substitute:

d =  \sqrt{ {( - 5.702)}^{2} +  {( - 11.476)}^{2}  }  \\  \\ d =  \sqrt{164.211}  \\  \\ { \boxed{ \boxed{ \bf{d = 12.8 \: m}}}}

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What is the atmospheric pressure 1.00 km above the surface of Venus? Express your answer in Earth-atmospheres.
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Below is an attachment containing the solution.

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