Kinematics

well, this is maths. lol

didnt quite get your question but....

1km/hour and 1m/second

say you have 10km/h

lets put this in m/s

so 10km are 10000m and 1 h is 3600s, so 10km/h are 10000m/3600s = 2.7777m/s

So 10km/h are 2.777m/s In this case km/h is 10/2.777 times bigger than m/s = 3.6 times bigger.

But take another example!

20km/h lets put this in m/s

So 20km are 20000m and 1h are 3600s, so 20km/h are 20000m/3600s = 5.555m/s

So 20km/h are 5.555m/s In this case km/h is 20/5.555 times bigger than m/s = 3.6 times bigger.

Hey, it gave us the same, so with two examples I came to a conclusion that 1km/1h is 3.6 times bigger than 1m/1s

Hope I'm not wrong, but try to do some more examples by picking any number. Good luck and hope I helped!! :)

Well like i said one time what does this mean

No offense, but I'm not quite sure why you made it so complicated. Also, a meter per second is faster than a kilometer per hour. Try it this way:

In one hour, you go 1000 meters, am I correct? So how many meters can you go in an hour at 1 meter per second? Well, there are 3600 (60 seconds in a minute x 60 minutes in an hour) seconds in an hour, so you can go 3600 meters. Therefore, traveling at a meter per second is 3.6 times faster than traveling at a kilometer per hour. Same answer, just switched around and made simple.

No, and yes.

according to physics, Vertical motions is to be consider _ Zero work as long at the motions stays in the vertical line.

Basically The amount of energy used to stand up would be equivalent the same to do a headstand. The equal amount of energy would covert both ways in a zero work ratio.

However is your energy is used to go up and down against the vertical alignment , like doing headstand pushups your are doing work because your body itself is going against the plains of "normal motion" causing energy.

In lamen turns- being still vertical in a mirror shape doesn't incrase your heart rate but goign up and down does.

No, it is also used by students taking Physics and their professors.

You can use kinematics to find a shortcut (resultant vector) on how a plane or ship moves. You can use robot kinematics to find how a robotic arm will move. You can use it to study how particles move. You can use linear kinematics to discuss how a football player moves across the field. You can use it to design a track for a Hot Wheels racecar to go on.

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Kinematics equations are used in LOTS of professions. For example, a person investigating a car accident to determine fault could use kinematics, dynamics and momentum equations to evaluate the claims of each driver (as to initial speed or coming to a full stop at a stop sign) from skid marks, final distance & direction from the point of impact.

The ball experiences the force of gravity which pulls it towards the centre [of mass] of the earth. According to the essence of the second of Newton's Laws of Motion, a force acting on a body accelerates it in the direction of the force. Thus, the ball speed up towards the centre of the earth.

Whenever there is a force - in this case gravity - there will be an acceleration. (To be precise, a NET FORCE is required to provide acceleration.) According to Newton's Second Law, the acceleration is equal to the force divided by the mass.

Acceleration is the rate of change of velocity. If an object increases its speed from, say, 10 ft/s to 60 ft/s in five seconds, its acceleration is 10 feet per second per second, or 10 feet per second squared (ft/s2).

How did we arrive at that figure? Divide the change in velocity by the change in time. The change in velocity is 60 - 10 = 50 ft/s. The change in time is 5 - 0 = 5 s. Hence, 50/5 = 10 ft/s2.