Vectors have direction. Scalars don't.
No- vector ad scalar are two different things. Scalar consists only of magnitude, whereas vector consists both magnitude and direction.
A scalar times a vector is a vector.
Scalar
Time is scalar
No it is not a vector
No- vector ad scalar are two different things. Scalar consists only of magnitude, whereas vector consists both magnitude and direction.
A scalar times a vector is a vector.
vector
No, a vector quantity and a scalar quantity are different. A vector has both magnitude and direction, while a scalar has only magnitude. Velocity and force are examples of vector quantities, while speed and temperature are examples of scalar quantities.
A scalar is a single quantity that is represented by just a magnitude, such as temperature or speed. A vector is a quantity that has both magnitude and direction, like force or velocity. Scalars can be thought of as a subset of vectors with zero direction component.
Yes, you can add a scalar to a vector by adding the scalar value to each component of the vector.
The product of scalar and vector quantity is scalar.
No, a scalar quantity cannot be added to a vector quantity directly. They belong to different types of quantities - scalars have only magnitude while vectors have both magnitude and direction. To add a scalar to a vector, you would need to convert the scalar to a vector by giving it a direction and then perform vector addition.
A scalar quantity defines only magnitude, while a vector quantity defines both a magnitude and direction.
A scalar quantity defines only magnitude, while a vector quantity defines both a magnitude and direction.
Scalar
The five different forces are the derivatives of the Quaternion Energy E=Es + Ev=[Es,Ev] where Es is the Scalar Energy and Ev the vector Energy. Force = XE = [d/dr,Del][Es,Ev] = [dEs/dr -Del . Ev, dEv/dr + Del Es + DelxEv] dEs/dr the scalar derivative of the Scalar Energy, the Scalar Centripetal Force Del.Ev the Divergence of the Vector Energy, the Scalar Centrifugal Force dEv/dr the scalar derivative of the Vector Energy, the Vector Tangent Force Del Es the vector Derivative of the Scalar Energy, the Vector Gradient Force DelxEv the Curl of the Vector Energy, the Vector Circulation Force.