You throw a ball vertically upward so that it leaves the ground with velocity 6.48 m/s. (a) what is its velocity when it reaches its maximum altitude

The velocity of the ball when it reaches its maximum altitude is

Explanation:

This is a vertical shot, and we know that in this kind of motion, the particle (in this case the ball) starts with a given velocity, in this problem given by

wich points upward in an imaginary vertical axis, and let's say that this is the positive direction. When that particle (ball) reaches the ground again due to the presence of gravity, it will have the same initial velocity, but with changed sign, as it is coming down, so

is the final velocity for the particle (ball) when it reaches the ground.

Now, in order for this to happen (the velocity has to change from a positive value to a negative value), there must be a point in the trajectory where it changes its direction.

This point (wich is where the ball stops going upwards and starts going downwards, and this happens in an instant) coincides with the point of maximum altitude.

So, the answer is that there is an instant when the ball changes from positive velocity to negative velocity, where its velocity is zero and that is the point of maximum altitude in its trajectory.

when earth is in rotational motion around the sun,it displaces from its place.

when a ball is placed on an inclined surface it does both the rotational and circular motion.

explanation:

the answer would most likely be c, because if it's a comical piece of information, it may likely not be true, if it's a site that allows anybody to edit the content, it could mean a five year old is typing the info, and if it's a tv show produced by a celeb, it may have a biased opinion.