Find the vector that is orthogonal to the projection vector that comprises the sum of two vector components, if v= -/+ 2/and w=3/-/

Q: Find the unit vector in the direction of <4,2>

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Q: what is the magnitude of the vector

A:

Q: Describe the relationship between the point (10,13) and the vector

A: We have to describe the relationship between the point (10, 13)  and  vector  <10, 13>

Q: Why is HE vector twice of vector V?

A:

Q: Find  vector z + vector y if vector z= and vector y= . graph

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Q: Construct a vector that is perpendicular to the plane containing (−2, 4, 1),(3, 3, -1) and (1, 0,…

A: Construct a vector that is perpendicular to the plane containing (-2,4,1),(3,3,-1) and (1,0,2)

Q: Express the vector 12 x+ÿ. = [15] as a linear combination of a = 2 1 and y= -17 -2

A: Given

Q: Find a vector parametrization of the line through P = (3, -5, 7) in the direction v = (3, 0, 1)

A: Given:P=3,-5,7v=3,0,1

Q: A= (-5,12) B=(4,6) Assuming A and B as vectors, calculate the projection of vector B onto vector A.

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Q: Compute the distance between the vectors u = and

A: Given vectors are u=42−16 and v=4315. We have to find the distance between the vectors u→ and v→.…

Q: find a vector that is orthogonal to (1,2,3) and (4,5,6). do not use cross product.

A: Let's find vector that is orthogonal to given two vectors.

Q: Find a non-zero vector perpendicular to

A:

Q: Find an equation of the plane that is parallel to the vectors and , passing through the point (3,…

A: Use given parallel vectors <1,-3,1> , <4,2,0> and passing through the point (3,0,-2)…

Q: Find a unit vector in the direction of

A: Let us consider the given vector as,

Q: *-[1]-[1] (b) x= -09--0 (d) x = B--- =x (J),

A: (a).    x=21  ,  y=-1  1 (b).    x=    1   4-3  ,   y=513 (c).    x=   3-4   5  ,  y=-1  0  1 (.)…

Q: Write down the vector equation of the line that passes through the points (x,y,z) = (2,3,7) and…

A: The given problem is to find the vector equation of line that passes through the given two points.

Q: What helps to set of vectors linearly independent?

A: