[" 17If "x,y,z" are in A.P with common differenced and the rank of the matrix "|[4,5,x],[5,6,y],[6,k,z]|" is "2],[," then the values of "d" and "k" are "]

If x,y,z are in AP with common difference d and the rank of the matrix det[[5,5,x5,6,y6,k,z]] is 2, then

If x, y, z are in arithmetic progression with common difference d, x ne 3d , and the determinant of the matrix [(3, 4sqrt(2),x),(4, 5sqrt(2),y), (5, k, z)] is zero, then the value of K^(2) is:

If x,y,z, are in A.P., then value of the det A. where A=[(4,5,6,x),(5,6,7,y),(6,7,8,z),(x,y,z,0)] is :

If x, y , z are in A.P., then the value of the det (A) is , where A = [(4,5,6,x),(5,6,7,y),(6,7,8,z),(x,y,z,0)]

If x, y , z are in A.P., then the value of the det (A) is , where A = [(4,5,6,x),(5,6,7,y),(6,7,8,z),(x,y,z,0)]

If x , y , z are in A.P. , then the value of the determinant |[a+2,a+3,a+2x],[ a+3,a+4,a+2y],[ a+4,a+5,a+2z]| is a. 1 b. 0 c. 2a d. a

If x , y , z are in A.P. , then the value of the determinant |[a+2,a+3,a+2x],[ a+3,a+4,a+2y],[ a+4,a+5,a+2z]| is a. 1 b. 0 c. 2a d. a

If abs((3,4sqrt2,x),(4,5sqrt2,y),(5,k,z))=0 and x,y,z are in A.P with common difference d , xne3d then value of k^2 is

If x,y,z are in A.P., then the value of the determinant |(a+2,a+3,a+2x),(a+3,a+4,a+2y),(a+4,a+5,a+2z)| is a)1 b)0 c)2a d)a