I am not sure what exactly you mean by "reactive power" (I guess you mean electrical reactive power), but power is the ratio of energy for a period of time. So that makes power (and reactive power as well) a scalar, since you can describe it with only one number. The fact that electrical reactive power is drawn on a XY plane, should not confuse you.
The plane in which the reactive gyroscipic couple acts is called the gyroscopic plane
Like, Power Redundancy?
The capability maturity model focus on process improvement, measured and controlled, characterized for the organization and is proactive, and projects. This project is often reactive, unpredictable, and this also used for appraisal program and administrative services.
Yes there are. There are sliding gears inside power drills.
horse power
vector
Well it is technically a vector because it has a magnitude and a direction on zero degrees. Reactive power will have a direction of either + or - 90 degrees and apparent power will be the vector sum of the real and reactive power.
Power can be scalar or vector, e.g d/dt torque = vector power; d/dt mcV = mcA a vector power.
vector, power= work/time and work= force * distance, force is vector.
A scalar times a vector is a vector.
vector
Power momentum is a scalar quantity, as it is a measure of the rate at which work is done or energy is transferred. It does not have a direction associated with it, unlike vector quantities such as velocity or force.
Yes, you can add a scalar to a vector by adding the scalar value to each component of the vector.
No, power is not a vector quantity. It is a scalar quantity that represents the rate at which work is done or energy is transferred.
Work is a scalar quantity. For a constant force applied in a constant direction, it is equal to the dot product (also known as the inner product or the scalar product) of the force vector with the displacement vector. The result of taking the dot product is a scalar, not a vector. (That is, the multiplication sign you have in your definition of work is not an "ordinary" multiplication sign. "Ordinary" multiplication is not an operation that can be applied to two vectors.)For a force that is not constant, or that is applied along a changing direction, the work is defined as the integral of the dot product (F(r) * dr), where dr is the infinitesimal displacement vector. The result is again a scalar quantity.Because both work and time are scalar quantites, their quotient (power) is also a scalar.
When multiplying a vector by a scalar, each component of the vector is multiplied by the scalar. This operation changes the magnitude of the vector but not its direction. Similarly, dividing a vector by a scalar involves dividing each component of the vector by the scalar.
An earthquake is neither a scalar nor a vector. It is an event.