Consider the system of equations ax + by = 0; cx + dy = 0, where `a, b, c, d in {0,1}`)STATEMENT-1: The probability that the system of equations has a unique solution is 3/8 STATEMENT-2: The probability that the system of equations has a solution is 1

The system of equations AX=D has unique solution if

Consider the system of equations ax+by=0 and cx+dy=0" where "a, b, c, d in {0,1} Statement-I: The probability that the system of equations has a unique solution is (3)/(8) . Statement-II: The probability that the system has solution is 1.

Consider the system of linear equation ax+by=0, cx+dy=0, a, b, c, d in {0, 1} Statement-1 : The probability that the system of equations has a unique solution is 3/8 . Statement-2 : The probability that the system has a solution is 1.

Consider the system of linear equation ax+by=0, cx+dy=0, a, b, c, d in {0, 1} Statement-1 : The probability that the system of equations has a unique solution is 3/8 . Statement-2 : The probability that the system has a solution is 1.

Which of the following system of equations has unique solutions

Two fair dice are thrown. The numbers on them are taken as lamda and µ, and a system of linear equations x+ y+z =5 x+2y +3z= µ x + 3y+ lamdaz = 1 is constructed. If p is the probability that the system. has a unique solution and q is the probability that the system has no solution, then :

The value of a for which the system of equation 6x-y=2 , ax-2y=3 has a unique solution

If the system of equations x+ay=0,az+y=0, and ax+z=0 has infinite solutions,then the value of equation has no solution is -3 b.1 c.0 d.3