Consider the following system of linear equations, with five equations and five variables, which was written in matrix notation as AX = B. image0095eb7e3c3.gif image0105eb7e3c3.gif image0115eb7e3c3.gif image0125eb7e3c3.gif image0135eb7e3c3.gif A solution for Vector X must be obtained using Cramèr's rule. Q6.1 The determinant of the numerator matrix used to calculate x2 is? Blank 1 Q6.2 The value of x2 is? (Round answer to the nearest integer, thus NO decimal places) Blank 2

using Cramer’s rule solve the simultaneous equations:(8)

what is the cramer rule?

. Consider the following system of linear equations in the variables x, y, and z.x + y + k2z = 3 + 2kx + 4y + z = 5 + 12ky + k2z = 2kDetermine all values of the constant k for which the above system of linear equations has(a) no solutions(b) unique solution(c) infinitely many solutions(d) For k = 1, find a solution for x of the above system using Cramer’s rule

A solution for Vector X must be obtained using Cramèr's rule. Q6.1 The determinant of the numerator matrix used to calculate x2 is? Blank 1 Q6.2 The value of x2 is? (Round answer to the nearest integer, thus NO decimal places) Blank 2

Use Cramer’s rule to solve the linear system.$4x+3y=5\ \ $4x+3y=5 ​$3x+2y=4$3x+2y=4​Solution: (, )