Examples of using Vertical component 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
So what's the vertical component going to be?
Delta t is square root of 3 times our vertical component.
Well the vertical component is opposite this theta.
Minus 4.9 times 3 over 50 times our vertical component squared.
The vertical component of our velocity is negative 29.03 in the downward direction.
Once again, this is the vertical component, not the total one.
So that's the square root of 3 minus 1 times our vertical component.
If we were to draw the vertical component, it would look like this.
And we get 0.732 is equal to negative 0.294 times the vertical component.
Now, we already know what the vertical component for our problem is.
So delta t once againis the square root of 3 times the vertical component.
And so we can solve for the vertical component of our final velocity.
Ten times 1/2 is 5,5 meters per second so that is the magnitude of its vertical component.
And we used a vertical component to figure out how long that thing is in the air.
The length of this, the magnitude of our vertical component is 29.03.
We figured out that the vertical component of our velocity earlier in the video is.
So that's going to be,the square root of 3 squared is 3 times the vertical component squared.
So we have just calculated the y-component, the vertical component, of the electric field at h units above the plate.
And then you need it toget back to the head a vector a you need to have its vertical component.
All of that, really the magnitude of our vertical component, over 5 square roots of 2.
So this is going to be the horizontal component of the projectile's velocity, when it lands.but what we need to do is figure out the vertical component of its velocity.
And the length of the--or the magnitude of the vertical component of our velocity is going to be this.
Vertical component of final velocity is equal to 29.54m/s minus 9.8 meters per seconds squared times 5.67 seconds, and the seconds cancel out with one of the seconds. so everything is meters per second.
So you get s sine of theta is equal to the vertical component of our velocity, s sine of theta.
Late in life, he published a description of a triangular colour pyramid, which shows a total of 107 colours on six different levels, variously combining red, yellow and blue pigments,and with an increasing amount of white to provide the vertical component.
So lets solve for this: if you add 29.54 to both sides, you get the vertical component of your final velocity.
We know that the change in velocity, or the vertical component of the change in velocity, is equal to the vertical component of the acceleration multiplied by time.
Or if you multiply both sides by five you get five sine of 36.899 degrees is equal to the magnitude is equal to the vertical component, the magnitude of the vertical component our vector a.
The shelf of the anvil may precede the main cloud's vertical component for many miles, and be accompanied by lightning.
And so if we want to solve for our vertical velocity or the vertical component of our velocity, we multiply both sides of this equation by s.