Determine whether S is a basis for R. S = {(2, 4, 3), (0,4,3), (0, 0,3)}...
Please finish the last part of question 1 and question 2 as well please if you can. Thank you!! Determine whether S is a basis for R3. S = {(5, 2, 4), (0, 2, 4), (0, 0,4)} S is a basis for R3. OS is not a basis for R3. If S is a basis for R3, then write u = (15, 2, 12) as a linear combination of the vectors in S. (Use S1, S2, and S3, respectively, as...
8. -11 points LARLINALG8 4.5.053. Determine whether is a basis for R S = {0,2,5), (0, 2,5), (0, 0,5) is a basis for S is not a basis for R. 175 is a basis for the write u 19, 2, 15) as a linear combination of the vectors and r e late vector is not an IMPOSSIBLE) Need Help?
Write each vector as a linear combination of the vectors in S. (If not possible, enter IMPOSSIBLE.)S = {(2, −1, 3), (5, 0, 4)}(a) z = (1, −3, 5)z= (______)s1 + (_____)s2(b) v = ( 8, − 1/4, 27/4)v = (___)s1+(___)s2(c) w = (4, -7, 13)w = (___)s1+(___)s2(d) u = (5,1,-1)u = (___)s1 + (___)s2
Write each vector as a linear combination of the vectors in S. (Use Si and s2, respectively, for the vectors in the set. If not possible, enter IMPOSSIBLE.) S = {(1, 2, -2), (2, -1, 1)} (a) z = (-3,-1, 1) (b) v = (-1, -5, 5) (c) w = (2,-16, 16) (d) u = (1,-6,-6) (d)
Question 7 Determine whether the set of vectors is a basis for R? s{{JAMA}.d Given the set of vectors decide which of the following statements is true: A: Set is linearly independent and spans R. Set is a basis for R. B: Set is linearly independent but does not span R3. Set is not a basis for Rs. C: Set spans R but is not linearly independent. Set is not a basis for R. D: Set is not linearly independent...
Write each vector as a linear combination of the vectors in S. (Use si and s2, respectively, for the vectors in the set. If not possible, enter IMPOSSIBLE.) S = {(1, 2, -2), (2, -1, 1)} (a) z = (-4, -3, 3) 2 = -251 – 1s2 (b) v = (-1, -6,6) (c) w = (0, -20, 20) w =
Write each vector as a linear combination of the vectors in S. (If not possible, enter IMPOSSIBLE.) S = {(6, -7, 8, 6), (4, 6, -4,1)} (a) u = (18, 43, -32,0) (b) v=(4,1, 75, -10, 13) (c) w=(-4,-14, 15, 15) (d) z= (12, -6, 9, 39)
s=3 Let sor,+r,+r, = . Determine whether the set 2-X.SX-X?.6-(s+1)x+x' in P, is early independent or linearly dependent. If the set is linearly dependent then write one of the tors as a linear combination of the other two vectors in the set.
0 Determine whether the set 0 0 is a basis for R? If the set is not a basis, determine whether the set is linearly independent and whether the set spans R3 Which of the following describe the set? Select all that apply. A. The set spans R B. The set is a basis for R3 OC. The set is linearly independent. D. None of the above are true.
Problem 15. Show that the following vectors are an orthonormal basis for R 0 42- and Write the vector as a linear combination of qi, 12, s and q