Determine which of the following set of vectors are orthogonal. 20 -201 20 V = (13)=...
Determine whether the set of vectors is orthonormal. If the set is only orthogonal, normalize the vectors to produce an orthonormal set. Select the correct choice below and, if necessary, fill in the answer boxes to complete your choice. O A. The set of vector is orthogonal only. The normalized vectors for u, and un U1 دادن داده هادی and uz = 0 are and respectively. 1 wa (Type exact answers, using radicals as needed.) OB. The set of vectors...
18. Determine if the following vectors are orthogonal, parallel, or neither. a. v = 4i – 18j w = - 2i + 9j b. v = 6i – 4j W = -3i c. u = 3i – 12j v = -4i - j
PLEASE SO=HOW WORK!!! 18. Determine if the following vectors are orthogonal, parallel, or neither. a. v = 4i – 18j w = - 2i + 9j b. v = 6i – 4j W = -3i c. u = 3i – 12j v = -4i - j
Problem 9. Determine if the following pair of vectors are orthogonal. -3 13 -3 0 -7'0 25 -22.5 Problem 10. Prove the parallelogram law: where u and are vectors in IR Problem 11. Suppose a vector r is orthogonal to both vectors y and z. Prove that r is orthogonal to any vector in spany,
7. The set {u, v, w} is an orthogonal set of vectors, where u= (0,3,4), v = (1,0,0) and w = (0,4, -3). If (0,-1,-1) = au + bu + cw, then (a, b, c) = mark (x) the correct answer: A (-3,0,-) B (-2, 0, - 2) C (7,0, ) D(-2,0, 35) E (-7,0, -1) F (0,-1, -1)
Please help at an orthogonal set of three nonzero vectors u, v, w is linearly independent.
3 - 2 Let u= Note that {u, v, w} is an orthogonal set of vectors and w - -3 4 9 be a vector in subspace W, where W = Span{u, v, w}. Let y= 11 -27 Write y as a linear combination of u, v, and uw, i.e. y = ciu + cqũ + c3W. Answer: y=
In R. let V be the orthogonal complement of the vectors u and v, where u = (1,9, 3,61) and v= (4, 36, 13, 254) Find a basis B = {b1,b2} for V: b = 1 Now find five vectors in V such that no two of them are parallel e- LLL
Let w be a subspace of R", and let wt be the set of all vectors orthogonal to W. Show that wt is a subspace of R" using the following steps. a. Take z in wt, and let u represent any element of W. Then zu u = 0. Take any scalar c and show that cz is orthogonal to u. (Since u was an arbitrary element of W, this will show that cz is in wt.) b. Take z,...
ho Determine whether v and w are parallel, orthogonal, or neither. v=3i - 5j 21 w=7i+5 Are vectors v and w parallel, orthogonal, or neither? O Parallel O Neither Orthogonal Click to select your answer