Examples of using Average velocity in English and their translations into Hebrew
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Its average velocity is also zero.
Can we figure out the average velocity?
Thus, the average velocity can be very minimal.
Change in distance is equal to the average velocity.
In this case, the average velocity is also zero.
Average Velocity= Displacement from A to D/ Total time taken to get from A to D.
The resulting number will be the average velocity of the object.
Average Velocity is totally different, not to mention that it is a vector quantity(with direction).
The change in distance is equal to the average velocity times time.
The average velocity is just the initial velocity plus the final velocity over 2.
What is the particle's average velocity in the first 10 seconds?
If the direction of the whole course is straight, the average speed and the average velocity will be equal.
You divide that by two. Your average velocity is 9 m/s if you take the average of 13 and 5.
We could haverewritten this as the change in distance is equal to the average velocity times the change in time.
The distance is equal to the average velocity minus 50 meters per second times 10 seconds.
We know that-- I will write it slightly different this time-- the change in distance over the change intime is equal to the average velocity.
But the displacement is equal to the average velocity times our change in time.
The average velocity is just the average of the initial velocity and the final velocity. .
Lower case d this time--is equal to the average velocity times time.
Our average velocity is-- if we assume constant acceleration-- it is our final velocity plus our initial velocity.
Lack of freeway congestion translated into an average velocity of 72 miles an hour.
Average velocity can be equal to zero, even when the body has completed a traveling motion, as long as the destination point is back at the origin.
And my reason-- and actually, you could use Rolle's Theorem or the mean value theorem, but the simplest reason is that here we have3 sign changes in the average velocity.
There we have it: we figured out time, we figured out the average velocity, and so now we can figure out the height of the cliff.
So, if the displacement from point A to point D is only 5 km east, and it took an hour to get there,regardless of the 100 km travel distance, the average velocity is only 5 km/h east.
From kinetic theory it is known that a molecule of A has an average velocity(different from root mean square velocity) of formula_7, where formula_8 is Boltzmann constant and formula_9 is the mass of the molecule.
If the condition given the densityof the gas and the average velocity of its molecules, calculate pressure by the formula P=⅓ρv2, where ρ is the density in kg/m3.
Find the pressure of an ideal gas in the presence of the values of the average velocity of the molecules, mass of one molecule and the concentration of the substance according to the formula P=⅓nm0v2, where n is the concentration(in grams or moles per liter), m0 is the mass of one molecule.