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theres two seperate questions please answer both either
abcd
Let u = Jand v-{2} Display the...
two seperate question please answer both either abcd Find the angle between x = 0 and...
two seperate question please answer both either abcd
Find the angle between x = 0 and y= O 71/6 O 72 O 77/4 O 7/3 Find a unit vector in the direction of the vector • ฟ- - เก | เก
these are 3 seperate questions please answer abcd for each 5 31 and v= 2 3...
these are 3 seperate questions please answer abcd for
each
5 31 and v= 2 3 -3 Calculate the dot product of u = 0-2 0 8 -8 -14 Let x = 3 , and z Determine whether z can be written as a linear combination of x and y. In other words, determine whether coefficients a and b exist, such that ax+ by = z Determine a and bif possible. a = -3, 6-2 No solution a=-2,1 a =...
Using Wolfram Mathematica to solve the problem (1) Given the two vectors u = <6, -2,...
Using Wolfram Mathematica to solve the problem
(1) Given the two vectors u = <6, -2, 1> and v = <1, 8, -4> Find u x v, and find u V a) b) Find angle between vectors u and v. c) Graph both u and V on the same system. d) Now, graph vectors u, V and on the same set of axes and give u x V a different color than vectors u and V. Rotate graph from part...
U can show both but i only need b 7. Let u = (1,2,1) and v...
U can show both but i only need b
7. Let u = (1,2,1) and v (1,0,-1). Find (a) u x v Marks 13 O I b) v.(ux v
(1) Let u = (-1,2) and v = (3, 1). (a) (5] Find graphically the vector...
(1) Let u = (-1,2) and v = (3, 1). (a) (5] Find graphically the vector w = (2u - v). (b) (5] Find algebraically the vector z=3u - 2 (2) (a) [5] Write u ='(1, -5, -1) as a linear combination of v1 = (1,2,0), v2 = (0,1,-1), V3 = (2,1,1). (b) (5] Are the 4 vectors u, V1, V2, V3 linearly independent? Explain your answer. (C) (5) Are the 2 vectors V, V3 linearly independent? Explain your answer....
Help please. (1 point) Let u = | 4 | and v = 1-6 2 Find...
Help please.
(1 point) Let u = | 4 | and v = 1-6 2 Find two different vectors in span((u, v]) that are not multiples of u or v and show the weights on u and v used to generate them u+ v= ˇ- Note: enter vectors using WeBWorK's vector notation.
please answer all questions im out of questions to post. thats why i squeezed them in....
please answer all questions im out of questions to post. thats why
i squeezed them in.
6. Let u = (0, -3,11) and v = (1, -5,0). (a) Find the distance between i and V. That is, find ||ū - v1|| (b) Find the angle between i and 0. (c) Find Proje(). (d) Find Projet) (e) Find i x i and show it is orthogonal to both u and . 6 For -~- al 7. (a) Let A -12 5-2...
Let V be the set of vectors shown below. VE :x>0, a. If u and are...
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= [] :x>0, y>0 a. If u...
Let V be the set of vectors shown below. V= [] :x>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. O A. The vector u + v may or may not be in V depending on the values of x and y. OB. The vector u + y must be in V...
Let V be the set of vectors shown below. V= Ox>0, y>0 a. If u and...
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...
two seperate question please answer both either abcd
Find the angle between x = 0 and y= O 71/6 O 72 O 77/4 O 7/3 Find a unit vector in the direction of the vector • ฟ- - เก | เก
these are 3 seperate questions please answer abcd for
each
5 31 and v= 2 3 -3 Calculate the dot product of u = 0-2 0 8 -8 -14 Let x = 3 , and z Determine whether z can be written as a linear combination of x and y. In other words, determine whether coefficients a and b exist, such that ax+ by = z Determine a and bif possible. a = -3, 6-2 No solution a=-2,1 a =...
Using Wolfram Mathematica to solve the problem
(1) Given the two vectors u = <6, -2, 1> and v = <1, 8, -4> Find u x v, and find u V a) b) Find angle between vectors u and v. c) Graph both u and V on the same system. d) Now, graph vectors u, V and on the same set of axes and give u x V a different color than vectors u and V. Rotate graph from part...
U can show both but i only need b
7. Let u = (1,2,1) and v (1,0,-1). Find (a) u x v Marks 13 O I b) v.(ux v
(1) Let u = (-1,2) and v = (3, 1). (a) (5] Find graphically the vector w = (2u - v). (b) (5] Find algebraically the vector z=3u - 2 (2) (a) [5] Write u ='(1, -5, -1) as a linear combination of v1 = (1,2,0), v2 = (0,1,-1), V3 = (2,1,1). (b) (5] Are the 4 vectors u, V1, V2, V3 linearly independent? Explain your answer. (C) (5) Are the 2 vectors V, V3 linearly independent? Explain your answer....
Help please.
(1 point) Let u = | 4 | and v = 1-6 2 Find two different vectors in span((u, v]) that are not multiples of u or v and show the weights on u and v used to generate them u+ v= ˇ- Note: enter vectors using WeBWorK's vector notation.
please answer all questions im out of questions to post. thats why
i squeezed them in.
6. Let u = (0, -3,11) and v = (1, -5,0). (a) Find the distance between i and V. That is, find ||ū - v1|| (b) Find the angle between i and 0. (c) Find Proje(). (d) Find Projet) (e) Find i x i and show it is orthogonal to both u and . 6 For -~- al 7. (a) Let A -12 5-2...
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= [] :x>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. O A. The vector u + v may or may not be in V depending on the values of x and y. OB. The vector u + y must be in V...
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...
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