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find the vector<1,1>+<4,-3>

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16y ago

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Related Questions

What is the unit vector n that points in the direction of propagation?

The unit vector n that points in the direction of propagation is a vector with a magnitude of 1 that indicates the direction in which a wave or signal is moving.


If a vector quantity is divided by its magnitude the vector obtained is called?

The vector obtained by dividing a vector by its magnitude is called a unit vector. Unit vectors have a magnitude of 1 and represent only the direction of the original vector.


Why you call unit vector as vector?

because it has an orientation(a direction) it also helps later on with certain operations, but it is a vector because it has a length(1) and a direction(whatever that may be)


What is unit vector?

A unit vector is a vector with a magnitude of 1. It is often used to indicate direction without influencing the scale of a vector. Unit vectors are important in mathematics, physics, and engineering for simplifying calculations involving vectors.


Is the vector (I j k) a unit vector?

No, the vector (I j k) is not a unit vector. In the context of unit vectors, a unit vector has a magnitude of 1. The vector (I j k) does not have a magnitude of 1.


What is the difference between a unit vector and a unit basis vector?

A unit vector is a vector with a magnitude of 1, while a unit basis vector is a vector that is part of a set of vectors that form a basis for a vector space and has a magnitude of 1.


Define the unit vector?

The unit vector is a vector whose magnitude is 1.


Why A unit vector is a vector but a vector is not a unit vector?

A unit vector is one which has a magnitude of 1 and is often indicated by putting a hat (or circumflex) on top of the vector symbol, for example: Unit Vector = &acirc;, &acirc; = 1.The quantity &acirc; is read as "a hat" or "a unit".


Can unit vector have negative component?

Yes, a unit vector can have negative component since a unit vector has same magnitude and direction as a negative unit vector. Here is the general work out of the problem: Let |v| be the norm of (v1, v2). Then, the unit vector is (v1/|v|, v2/|v|). Determine the "modulus" or the norm |(v1/|v|, v2/|v|)| to get 1, which is the new norm. If we determine the norm of |(-v1/|v|, -v2/|v|)|, we still have the same norm 1.


What is a unit vector in mathematics?

A vector of magnitude 1.


What is the value of i in mathematics?

i is often used to denote the [imaginary] square root of -1. It can also be the unit vector in the horizontal direction.


If all the components of a vector are equal to 1 then that vector is a unit vector?

False.