Let {an} be an arbitrary equal ratio sequence, the sum of the first n terms, the sum of the first 2n terms and the sum of the first 3N terms be x, y and Z respectively, then () A. x+z=2yB. y(y-x)=z(z-x)C. y2=xzD. y(y-x)=x(z-x)

Let {an} be an arbitrary equal ratio sequence, the sum of the first n terms, the sum of the first 2n terms and the sum of the first 3N terms be x, y and Z respectively, then () A. x+z=2yB. y(y-x)=z(z-x)C. y2=xzD. y(y-x)=x(z-x)

For the given choice, you can use the special value to test, so that it is convenient to choose the option. Take an equal ratio sequence 1, 2, 4, let n = 1 get x = 1, y = 3, z = 7, and substitute it into the check. Only option D holds. So select D