First take cross product, make determinant using u and v, write the coefficients of these vectors in matrix. And find determinant.
Now find dot product of the determinant vector and w vector.
For dot product directly multiply coefficients of vectors and add it.
QUESTION 10 Find the triple scalar product (u x v). w of the vectors u =...
Find u. (v * w). This quantity is called the triple scalar product of u, v, and w. u=j, v = 2i, w = 2k Need Help? Read It Talk to a Tutor CS Submit Answer With CamScanner onit Answer with
QUESTION 18 Find the Jacobian 2(x,y) using x = 7ucosh(Sv), y = 7usinh(8v). Ə(u, v) ОА 392v OB 448u OC 448v OD 392u ОЕ 448uv
Thank you Find u. (w). This quantity is called the triple scalar product of u, v, and w. u = (4, 4, 4), v = (1, 6, 0), (0, -1,0) W = Let T: R3 R3 be a linear transformation such that T(1, 1, 1) = (4,0, -1), T(0, -1, 2) = (-5,2, -1), and T(1, 0, 1) = (1, 1, 0). Find the indicated image. T(2, -1, 1) T(2, -1, 1) = Let T be a linear transformation from...
4. Determine the scalar triple product of the vectors: 3i2k and c = 3i+ j + 2k a i2jk; b 5. Ifa 3i 2j - k; b = 2i +5j - kand C i + 2j - 2k, find: ax (b x c) (ax b) x t i. ii 4. Determine the scalar triple product of the vectors: 3i2k and c = 3i+ j + 2k a i2jk; b 5. Ifa 3i 2j - k; b = 2i +5j -...
Find a so that the vectors v = i + aj and w = 41 - 2j are orthogonal. 1 ОА. 2 OB. 2 OC. IN D. -2 Click to select your answer. Type here to search ві
Given vectors u and v, find (a) 7u (b) 7u+6v (c) v-hu. u=9i, v = 3i + 6j (a) 7u= (Type your answer in terms of i and J.) (b) 7u + 6 = (Type your answer in terms of i and j.) (c) v-6u = (Type your answer in terms of i and j.) Use the figure to evaluate a+b, a-b, and -a.
use the vectors v=-2i + j and w=4i -3j to find the following 4v – 3w .
Let V be the set of vectors shown below. VE :x>0, a. If u and are in V, is u +v in V? Why? b. Find a specific vector u in V and a specific scalar c such that cu is not in V. a. If u and v are in V, is u + v in V? O A. The vector u + v may or may not be in V depending on the values of x and y....
Let V be the set of vectors shown below. V= Ox>0, y>0 a. If u and v are in V, is u + v in V? Why? b. Find a specific vector u in V and a specific scalar c such that cu is not in V. a. If u and v are in Vis u + vin V? O A. The vector u + v must be in V because V is a subset of the vector space R2...
Find any vector w that is perpendicular to both vector "u = 3j + 4k" and vector "v = 2i".Note: i, j and k are unit vectorsHow would you solve this problem? Please walk me through?
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