Acceleration is both a scalar and a vector. Acceleration is a Quaternion quantity.
For example in Gravitational force F=ma = XW= [d/dr, Del] [ -mu/r , cmV]:
a= [d(-u/r)/dr - cDel.V, cdV/dr + Del (-u/r) + cDelxV]
a= [v2/r -cv/r cos(RV), dV/dt + w2R + cv/r sin(RV) 1RxV]
The terms before the comma ',' are scalar accelerations and the terms after the comma are vector accelerations.
v2/r is the centripetal acceleration, center seeking);
-cv/r cos(RV) is the centrifugal acceleration (center fleeing);
dV/dt = - cV/r is the tangential vector accceleration;
w2R is the radial vector acceleration;
cv/r sin(RV) 1RxV is the Curl (circulation) acceleration.
No, acceleration is not a scalar quantity. It is a vector quantity because it has both magnitude and direction.
Acceleration is a vector quantity because it has both magnitude and direction.
Acceleration is a vector quantity because it has both magnitude and direction.
Acceleration is a vector quantity because it has magnitude (amount of change in velocity) and direction.
Acceleration is a vector quantity, as it has both magnitude and direction.
No, acceleration is a vector quantity.
No, acceleration is not a scalar quantity. It is a vector quantity because it has both magnitude and direction.
Since acceleration has both a magnitude and a direction, it is therefore a vector quantity, not a scalar quantity.
Acceleration is a vector quantity because it has both magnitude and direction.
Acceleration is a vector quantity because it has both magnitude and direction.
Acceleration is a vector quantity because it has magnitude (amount of change in velocity) and direction.
Since acceleration has both a magnitude and a direction, it is therefore a vector quantity, not a scalar quantity.
Acceleration is a vector quantity, as it has both magnitude and direction.
Mass is a scalar quantity, as it only requires a magnitude to describe it. Acceleration is a vector quantity, as it involves both magnitude and direction to fully describe it.
A vector. Acceleration is defined as change in velocity in a given time, in symbolsa = ( v - u ) / t(the bolded symbols represent vectors)t is a scalar so its inverse is also a scalar.( v - u ) is a vector soa = vector * scalar = a vector.Answer2:Acceleration like many quantities is a Quaternion, consisting of a scalar part and a vector part. a= mv2/r is a scalar acceleration and A=dV/dt is a vector acceleration as is cV/r = A.
For differentiation, you have to divide a vector by a scalar. Therefore, you should get a vector.
It is a vector. A scalar has only magnitude. A vector has magnitude and direction.Acceleration is a vector because it has magnitude and direction. That's why an object can be said to be accelerating if it has a circular rotation and a constant speed; even though it's speed isn't changing, it's direction constantly is. Displacement (s), velocity (v), and acceleration (a), are vectors because they have both magntude and direction.