Examples of using Initial velocity in English and their translations into Turkish
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
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Programming
What's the initial velocity?
Initial velocity of v feet per second.
What's initial velocity?
But in this situation, what's the initial velocity?
Well the initial velocity was 0.
So 72 meters per second, squared, minus our initial velocity.
Because it's the initial velocity times time.
The initial velocity of the bus barely exceeds that of the flatbed.
We know what the initial velocity vector is.
That's its components in the y-direction. And let's see, so we can rewrite the initial velocity.
And we know that our initial velocity is 0 meters per second.
So that equals 5.25. plus 49.85 times the skater's velocity, the final velocity. And of course,this equals 0 because the initial velocity was 0.
Well, the initial velocity-- so it has magnitude of 120 feet per second.
We know that the final velocity is equal to the initial velocity plus acceleration times time.
If you can increase the initial velocity only 600ths of a mile per second… you can make the trip in 2 days instead of four.
The average velocity is just the average of the initial velocity and the final velocity. .
The position at any given moment in time is equal to the initial position,and that's going to be a vector, plus the initial velocity.
It equals 4j plus the initial velocity times time, so time times initial velocity.
Change in velocity is the same thing as your final velocity minus your initial velocity, all of that divided by acceleration.
Let's say that you have the same thing, and let's say the initial velocity--you're given the initial velocity, you're given the final velocity, you're given the acceleration, and you want to figure out the distance.
Similarly, the expression h v 2 2 g{\displaystyle h={\tfrac{ v^{ 2}}{ 2g}}}for the maximum height reached by a vertically projected body with initial velocity v is useful for small heights and small initial velocities only.
The initial velocity, plus, now the final velocity is now the initial velocity, plus acceleration times time, and then we divide all of that by 2 times time.
We're given the acceleration, we're given the initial velocity, and I asked you how do we figure out what the final velocity is?
We could use this formula if we know the change in distance, or the distance-- this actually should be the change in distance, and the change in time--is equal to the initial velocity times time plus acceleration times squared divided by 2.
We're given change in distance, initial velocity, and acceleration, and we want to figure out what the time is-- it's really the change in time, but let's just assume that we start time 0, so it's kind of the final time.
In circumstances of constant acceleration, these simpler equations of motion are usually referred to as the"SUVAT" equations, arising from the definitions of kinematic quantities:displacement(S), initial velocity(U), final velocity(V), acceleration(A), and time T.
Final velocity is minus 100 meters per second, and then the initial velocity is 0, so the change in velocity is equal to minus 100 meters per second.
Once we solve for the final velocity, we could actually solve for time, and I will show you how to do that, but let's say we didn't want to go through this step-- how can we solvefor time directly, given the change in distance, the acceleration, and the initial velocity?
If we know the initial velocity, acceleration, and the distance, and we want to figure out the final velocity, we could use this formula: vf squared equals vi squared plus 2a times-- really the change in distance, so I'm going to write the change in distance, because that sometimes matters when we're dealing with direction-- change in distance.
However, in reality, even particles with the same m/z can arrive at different times at the detector,because they have different initial velocities.

