Examples of using Initial velocity in English and their translations into Hebrew
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Colloquial
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Ecclesiastic
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Computer
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Programming
We know our initial velocity.
Initial velocity of v feet per second.
Unknown source, Unknown initial velocity.
The initial velocity is zero( Vy0= 0).
And of course, this equals 0 because the initial velocity was 0.
Well the initial velocity was 0?
So we say 84 is equal to velocity times-- your initial velocity times time.
And your initial velocity is 10 feet per second.
We know that the final velocity is equal to the initial velocity plus acceleration times time.
The initial velocity of the mine is up to 245 m/ s.
The height here is my final velocity minus my initial velocity.
My initial velocity is 0, I will denote it as a vector right here.
So if you factor out a delta t, you get delta t timesa bunch of stuff. v sub i, so your initial velocity.
Well ball B has no initial velocity, so it has no momentum.
Initial velocity, underbody turbulence, speed and height, of course, and then there's the question of weight.
The average velocity is just the average of the initial velocity and the final velocity. .
The initial velocity of the bus barely exceeds that of the flatbed.
We can say the final velocity vfsquared is equal to the initial velocity squared-- so what's our initial velocity?
It is our initial velocity plus our final velocity divided by 2.
Change in velocity is the same thing as your final velocity minus your initial velocity, all of that divided by acceleration.
We have distance is equal to the initial velocity plus the final velocity, so let's substitute this expression right here.
It would be imposible, for instance, to describe mathematicaly the motion of a projectile without separating out the force of gravity,angle of projection and initial velocity.
So your initial velocity is going to be 0, and once again I'm going to use the convention that the direction of the vector is implicit.
We know the averagevelocity is equal to the final velocity plus the initial velocity over 2, and this assumes acceleration is constant.
This method for producing closed orbits does not violate Bertrand's theorem,because the added inverse-cubic force depends on the initial velocity of the particle.
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?
This hopefully is intuitive to you,that the change is just the final velocity minus the initial velocity, and that that equals acceleration times time.
All these different events and factors… from the initial velocity of the bus to its final torque… all of these create what's called a Markov Chain.
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.