If a linear eqation has solution (-1,1),(0,0),(2,-2) then its equation is

If a linear equation has solutions (-2,2)(0,0) and (2,-2), then it is of the form

If a linear equation has solutions (-2,2)(0,0) and (2,-2), then it is of the form

If a linear equation has solutions (- 2, 2), (0, 0) and (2,- 2) , then it is of the form

The linear equations 3x+1=2 has one solutions.

Let the system of linear equations A[x y z]=[0 1 0] where A is a matrix of set X If the system of linear equation has infinite solution then number of value of alpha is infinite If the system of linear equation has infinite solution then number of matrices is infinite If the system of linear equation has infinite solution then number of value of alpha is only 4 If the system of linear equation has infinite solution then number of matrices is 4

Find the value of k that the following system of linear equation has no solution (3k+1)x+3y-2=0, (k^2+1)x+(k-2)y-5=0 .

Find whether the pair of linear equations y = 0 and y=-5 has no solution, unique solution or infinitely many solutions.

Find the solution of the trigonometric equation 1-2sin2x=0.

Suppose the vectors x_(1), x_(2) and x_(3) are the solutions of the system of linear equations, Ax=b when the vector b on the right side is equal to b_(1), b_(2) and b_(3) respectively. If x_(1)=[(1),(1),(1)], x_(2)=[(0),(2),(1)], x_(3)=[(0),(0),(1)], b_(1)=[(1),(0),(0)], b_(2)=[(0),(2),(0)] and b_(3)=[(0),(0),(2)] , then the determinant of A is equal to :