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S: Then m atrix of D relative to the basis (x2, 1,x} is equal to, The matrix of the linear tranformation T on defined as T(x,y,z) = (2y + z, x - 4y, 3x) with respect to the basis β = {(1,1,1), (1,1,0), (1,0,0)} is, where T be the reflection of the points through the line y = -x then the matrix of T with respect to standard basis is, Consider the two linear mapsT1 and T2 on V3 defined as T1(x1, x2, x3) = (0, x2, x3) and T2(x1, x2, x3) = (x1, 0,0), T2 is idempotent but T1 is not idempotent, Let T be a linear transformation on the vector space defined by T(a, b) = (a, 0) the matrix of T relative to the ordered basis {(1,0), (0,1)} of is, Let W be the vector space of all real polynomials of degree atmost 3. A directory of Objective Type Questions covering all the Computer Science subjects. "College Math MCQ" with answers helps with fundamental concepts for self-assessment with theoretical, analytical, and distance learning. Visualizations are in the form of Java applets and HTML5 visuals. 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