Examples of using Initial velocity in English and their translations into Arabic
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Colloquial
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Political
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Ecclesiastic
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Ecclesiastic
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Computer
That's my initial velocity.
Minus 1/2 times our initial velocity.
Our initial velocity was 5 m/s.
And of course, this equals 0 because the initial velocity was 0.
Plus our initial velocity in the y direction.
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 final velocity is equal to the initial velocity plus the acceleration for time.
The initial velocity of the fragmentation projectile is 1000 m/ s.
The average velocity is just the initial velocity plus the final velocity over 2.
My initial velocity is 0, I will denote it as a vector right here.
And we know a way of figuring out our final velocity from the initial velocity, given our time in the air.
The initial velocity of the alpha particles is within 14-20 thousand km/ s.
From the bottle will not be equidistant from the new initial velocity of bottles, etc., bottle into the sleeve.
Our initial velocity looks like this. We're starting 1 meter above home plate.
Velocity_average in this example… is going tobe our final example… 78 m/s plus our initial velocity.
So it's going to be his initial velocity minus 32 feet per second squared.
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 get d is equal to-- we have 2 in the numerator, we have 2 initial velocity, 2vi's plus at over 2, and all of that times t.
If his initial velocity is negative 5 feet per second, his final velocity is this.
After receiving the preliminary amounts and seismograms of the initial velocity analysis have been tested and used the following procedure.
The nail initial velocity is very high as there is no piston but high pressure gas to push it.
Then we just did the equation-- I think I did this in the third video, as well, early on-- but we also learned thatdistance is equal to the initial velocity times time plus at squared over 2.
And we have the initial velocity of the diver right here, the initial vertical velocity, and that's what we care about.
In this case the acceleration of gravity, causes the object to lose speed, instead of winning it, until reaching the state of rest; then, and from there,a free fall movement with zero initial velocity begins.
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?
Let's call it our initial velocity vector, and the magnitude of it, I will just call it'lower case initial velocity', so this isn't a vector right here, this is just its magnitude.
In this situation, m1 represents the mass of the gas in the propulsion system, v1 represents the initial speed of this gas, m2 represents the mass of the rocket,and v2 represents the initial velocity of the rocket. On the other end of the equation, v1f represents the final velocity of the gas and v2f represents the final velocity of the rocket. Initially, both the gas in the propulsion system and the rocket are stationary, leading to v1 and v2 equaling 0.
Where β1 determines the initial velocity of the ball, β2 is proportional to the standard gravity, and εi is due to measurement errors. Linear regression can be used to estimate the values of β1 and β2 from the measured data. This model is non-linear in the time variable, but it is linear in the parameters β1 and β2; if we take regressors xi= (xi1, xi2) =(ti, ti2), the model takes on the standard form.