Примери за използване на Vector quantity на Английски и техните преводи на Български
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That's a vector quantity.
So the acceleration, and once again,acceleration is a vector quantity.
So it is a vector quantity.
It is a vector quantity, which means that it has both- a direction and a magnitude.
It too is a vector quantity.
Magnitude is the property of relative size orextent which generally concerns a vector quantity.
It's also a vector quantity.
Magnitude, on the other hand, is the property of relative size orextent which generally concerns a vector quantity.
It is also a vector quantity.
Momentum is a vector quantity, meaning it has direction.
Dipole moment is also a vector quantity.
That's a vector quantity as well.
Gravity acceleration is a vector quantity.
It turns out L transforms with another vector quantity N=(E/c2)r- tp related to boosts, see relativistic angular momentum for details.
The electric field is a vector quantity.
Magnetic flux density is a vector quantity(B), resulting in a force that acts on moving charges, it is expressed in teslas(T).
Weight is also a vector quantity.
Magnetic field strength is a vector quantity(H), which, together with the magnetic flux density, specifies a magnetic field at any point in space.
Electric field strength is a vector quantity.
Electric field strength(E)is a vector quantity that corresponds to the force exerted on a charged particle regardless of its motion in space.
It also makes sense because the velocity itself is a vector quantity. Needs magnitude AND direction.
Coulomb figured out that the force between two charges is equal to-- and this is going to be a vector quantity, and in about 30 seconds, I will tell you what happens with the direction-- is equal to some constant times the first charge times the second charge divided by the distance between them squared.
It too is a vector quantity.
It is also a vector quantity.
And it's also a vector quantity, right?
Because we're dividing a vector quantity by a scalar quantity charge.
But we learned that the force on a moving charge from a magnetic field, and it's a vector quantity, is equal to the charge-- on the moving charge-- times the cross product of the velocity of the charge and the magnetic field.
And just to verify this with our definition of acceleration, so to speak, just remember acceleration,which is a vector quantity, and all the directions we're talking about now are in the direction of this direction of the runway.