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A vector represents magnitude and direction in space, and is given by an n-tuple where each coordinate v i is a scalar. We also write as a shorthand for the vector's n-tuple. The vector v is interpreted to be the magnitude and direction of the line segment going from the origin to the point. However, the vector is not this point, which only gives a standard way of visualizing the vector. We.

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Question 3 (5 points) Create a vector (call it vctC) that has 12 elements of which the first is 5, the increment is 4, and the last element is 49. Then, by assigning elements of this vector, create the following new vectors. A vector (name it Codd) that contains all the elements with odd index of yctC i.e., Codd-5 13 21. 45. a) b) A vector (name it Ceven) that contains all the elements with.

Operations with Vectors: Introduction: In this lesson, vectors will be added and subtracted. We will also describe scalar multiplication of vectors. The Lesson: Vectors can be added or subtracted as well as multiplied by a scalar (number). Addition and subtraction result in another vector for which magnitude and direction are both changed. Scalar multiplication does not affect direction, but.

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So our solution set is going to be, you take the vector 5, 0-- so maybe the vector 5, 0, specifies this position right here-- and then you're going to add to it multiples of the vector 3, 1. The vector 3, 1 looks like this, 1, 2, 3 and you go up 1. The vector 3, 1 is going to look like this. So if you add multiples of this-- multiples of that could stretch out like that or could go negative.