- A-8-8-11 V₂ = ‚V3 = 2,4 = 2 Let V₁ = a) (GB show that none of vectors V₁, V₂, and V3 can be written as a linear combination of the other two, i.e., show that the only linear combination which gives the zero vector c₂V₁ C₂V₂ + C3 V3 = 0 is where, C₁ = C₂ C3 = 0. linear AM
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- Prove that in a given vector space V, the zero vector is unique. Suppose, by way of contradiction, that there are two distinct additive identities 0 and u,. Which of the following statements are then true about the vectors 0 and u,? (Select all that apply.) O The vector 0 + u, is not equal to u, + 0. O The vector 0 + u, is equal to un: O The vector 0 + u, is not equal to 0. O The vector 0 + u, does not exist in the vector space V. O The vector 0 + u, is equal to 0. O The vector o + u, is not equal to u: Which of the following is a result of the true statements that were chosen and what contradiction then occurs? O The statement u, + o 0, which contradicts that u, is an additive identity. O The statement u, +0 # 0 + u, which contradicts the commutative property. O The statement u, = 0, which contradicts that there are two distinct additive identities. O The statement u, + 0 U, which contradicts that O is an additive identity. O The statement u, + 0 + 0, which contradicts that u, must…m U=((x,y.2) : x-y-z = 0 (mod 2)} A collection of 3-vectors, U, is defined over Z₂ by the condition Which of the following statements holds true of ? O (1,1,1) EU OU is not a vector space since it does not satisfy closure under scalar multiplication. OU is not a vector space since it is not closed under vector addition. O (1,0,1) U O U is a vector space with basis {(0, 0, 1), (0, 1,0). (1,0,0)) CY ve haber Share. Consider the following vectors: A = a +2âμ-âμ ul B=5a-3a3 ul C=7a-4a2-2â³ Ful u2 D=-â+2a3 ul a) For vectors B,C,D, obtain both sides of the BAC-CAB rule and show the validity of the relationship. b) obtain the result of (A×B)×(Č×D). c) obtain the result of (AxB).(Č×D) d) obtain the results of B⚫(Č×D), Č·(Ď×B), D.(B×Č) e) obtain the magnitude of the vector A+B+C+D.
- 2. For a n-vector x, and X1 + x2 X2 + x3 y = Ax = Xn-1 + Xn a) Find A b) Are the columns of A linearly independent? Justify your answer? c) Are the rows of A linearly independent? Justify your answer?A collection of 3-vectors, U. is defined over Z₂ by the condition Which of the following statements holds true of ? O (1,1,1) EU OU is not a vector space since it does not satisfy closure under scalar multiplication. OU is not a vector space since it is not closed under vector addition. O (1,0,1) U OU is a vector space with basis {(0, 0, 1), (0, 1,0). (1,0,0)) U = {(x, y, z) : x - y - z = 0 (mod 2)}Pls Use Python If there is a non-singular matrix P such as P-1AP=D , matrix A is called a diagonalizable matrix. A, n x n square matrix is diagonalizable if and only if matrix A has n linearly independent eigenvectors. In this case, the diagonal elements of the diagonal matrix D are the eigenvalues of the matrix A. A=({{1, -1, -1}, {1, 3, 1}, {-3, 1, -1}}) : 1 -1 -1 1 3 1 -3 1 -1 a)Write a program that calculates the eigenvalues and eigenvectors of matrix A using NumPy. b)Write the program that determines whether the D matrix is diagonal by calculating the D matrix, using NumPy. Ps: Please also explain step by step with " # "
- 1. Given the sum and difference between two vectors A +B = -3ax + 5ay – 4az А - В %3D ба, — 2а, -7а, a) Find A x B (A cross B) b) Find A.Buse my ID : 201909010 SOLVE ALL BY matlab Consider the graphs of the functions f(x) = m - 1x and g(x) = 2x² — n where m and n are the maximum and mean values of the digits in your student-ID number. a) Create a vector v whose elements are the digits of your student-ID number. b) Create a variable m and assign the maximum digit in v to it. Create a variable n and assign the mean value of the digits in v to it. d) Define the function f(x) and g(x) above as anonymous functions. Plot the graphs of f(x) and g(x) on the same figure using the MATLAB function ezplot. f) Find the exact values of the x-coordinates of the intersection points between the two graphs using the MATLAB function solve. g) Find the area bounded by the two graphs.8. Determine whether the set W = {(a1,a2) E R²| 3a1 - 5az = 12} is a subspace of the vector space R. %3! of the vector space R.
- Question 8 Find the unit vector along the line joining point (2, 4, 4) to point (- 3,2, 2). A) -0.8703ax - 0.3482ay + 0.3482az В -0.8703ax - 0.3482ay - 0.3482az c) 0.8703ax - 0.3482ay - 0.3482az -0.8703ax + 0.3482ay + 0.3482azAsapProblem 5. Let u = g – g(-), where g-) = (g-1, 90, 91,...,gr-1). Interpret the physical meaning of the vector u.