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Solving linear systems equations.

(1 point) Consider the homogeneous system of equations with the following coefficient matrix: -1623 A: 35 -1 -6 [Recall: A homogeneous system of equations is of the form A55 = 6]. (a) State the number of variables in the homogeneous system of equations. Number of Variables n = 3 (b) Find the reduced row echelon form ofA and, from this, determine the number of parameters in the solution to the system of equations. Number of Parameters k = (0) Consider the vectors 35 , , and Looking at the results in part Cb), the vectors are 4? (d) Solve a system of equations to determine t1 and t2 such that: 2 3 -16 -'l -6 35