Finding the Cross Product In Exercises 7-12. find u times v. v times u, and (c)
ID: 1949503 • Letter: F
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Finding the Cross Product In Exercises 7-12. find u times v. v times u, and (c) v times v. u = i - j - k, v = 2i + 2j + 2k Finding the Cross Product In Exercises 13-22. find u times v and show that it is orthogonal to both u and v. u = (4, 1.0), v = (3.2,-2) u = i - 2j + k, v = -i + 3j - 2k Using the Cross Product In Exercises 31-38. find a unit vector orthogonal to both u and v. u = (2, -1,3) v = (1,0, -2) Finding the Area of a Triangle In Exercises 51 and 52. find the area of the triangle with the given vertices. Use the fact that the area of the triangle having u and v as adjacent sides is given by A = 1/2||u times v||. (2. - 3.4). (0, 1,2), (-1,2.0) Proof Prove that u times v = 0 if and only if u and v are parallel.Explanation / Answer
too many questions post them separately :-/
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