The point `(lambda+1,1),(2 lambda+1,3)` and `(2 lambda+2,2 lambda)` are collinear,then the value of `lambda` can be

If the points A(-1, 3, lambda), B(-2, 0, 1) and C(-4, mu, -3) are collinear, then the values of lambda and mu are

If the points A(lambda, 2lambda), B(3lambda,3lambda) and C(3,1) are collinear, then lambda=

If the points (0,1,-2),(3,lambda,-1) and (mu,-3,4) are collinear,then the value of lambda and mu are given by

if points (2lambda, 2lambda+2) , (3, 2lambda + 1) And (1,lambda + 1) are linear, then lambda find the value of

If the points A(-1,3,2),B(-4,2,-2) and C(5,5,lambda) are collinear,find the value of lambda

If the points A(2,3,-4), B(1,-2,3) and C (3,lambda,-1) are colliner, then value of lambda is

If the points (6, -1, 2), (8, -7, lambda) and (5, 2, 4) are collinear then lambda=

If the following equations x+y-3=0,(1+lambda)x+(2+lambda)y-8=0,x-(1+lambda)y+(2+lambda)=0 are consistent then the value of lambda is

If alpha,beta be the roots of the equation lambda^(2)(x^(2)-x)+2 lambda x+3=0 and lambda_(1),lambda_(2) be the two values of lambda for which alpha and beta are connected by the relation (alpha)/(beta)+(beta)/(alpha)=(4)/(3), then find the equation whose roots are ((lambda_(1))^(2))/(lambda_(2)) and ((lambda_(2))^(2))/(lambda_(1))