if the vector is oriented at 45 degrees from the axes.
if b + a , since a+b equals b + a due to it being commutative . it shud have the same magnitude and direction
When b is zero.
It is not possible the addition of scalars as well as vectors because vector quantities are magnitude as well as direction and scalar quantities are the only magnitude; they have no directions at all. Addition is possible between scalar to scalar and vector to vector. Under some circumstances, you may be able to treat scalar quantities as being along some previously undefined dimension of a vector quantity, and add them that way. For example, you can treat time as a vector along the t-axis and add it to an xyz position vector in 3-space to come up with a four-dimensional spacetime vector.
There does not seem to be an under vector room, but there is vector space. Vector space is a structure that is formed by a collection of vectors. This is a term in mathematics.
It is the rate of change in the vector for a unit change in the direction under consideration. It may be calculated as the derivative of the vector in the relevant direction.
if b + a , since a+b equals b + a due to it being commutative . it shud have the same magnitude and direction
A vector would have components that are equal in magnitude when it points diagonally in a 45-degree angle relative to the axes. In this case, both the x-component and y-component would have the same magnitude, resulting in a balanced vector.
(Magnitude of the vector)2 = sum of the squares of the component magnituides Let's say the components are 'A' and 'B', and the magnitude of the vector is 'C'. Then C2 = A2 + B2 You have said that C = A, so C2 = C2 + B2 B2 = 0 B = 0 The other component is zero.
1. When the two vectors are parlell the magnitude of resultant vector R=A+B. 2. When the two vectors are having equal magnitude and they are antiparlell then R=A-A=0. For more information: thrinath_dadi@yahoo.com
When b is zero.
It is not possible the addition of scalars as well as vectors because vector quantities are magnitude as well as direction and scalar quantities are the only magnitude; they have no directions at all. Addition is possible between scalar to scalar and vector to vector. Under some circumstances, you may be able to treat scalar quantities as being along some previously undefined dimension of a vector quantity, and add them that way. For example, you can treat time as a vector along the t-axis and add it to an xyz position vector in 3-space to come up with a four-dimensional spacetime vector.
Force is a vector quantity because it has both magnitude and direction. This means that in order to fully describe a force, you need to specify not only how strong the force is (its magnitude) but also in which direction it is acting. This is important for accurately predicting the motion of an object under the influence of multiple forces.
Dissolved gases and ions
Electric Current is neither scalar nor vector , since in electric current in a wire has both magnitude and direction but there is no meaning of triangle rule there. Also, since it gives the magnitude of charge flowing per unit time, it has nothing to do with direction.
it's a vector since a= F/m where F is a vector think about the drifting... the car is slowing down under the force of braking and steering while the direction changes all the time.
There does not seem to be an under vector room, but there is vector space. Vector space is a structure that is formed by a collection of vectors. This is a term in mathematics.
In mathematics, a vector is a quantity that has both magnitude and direction, typically represented by an arrow. A tensor, on the other hand, is a more general mathematical object that can represent multiple quantities, such as scalars, vectors, and matrices, and their transformations under different coordinate systems. In essence, a tensor is a higher-dimensional generalization of a vector.