sandy wrote:
AchyuthReddy wrote:
If x, y and z are non-zero integers, and if x>yz, then which of the following statements must be true?
Indicate all such statements.
A) xy>z
B) xz>y
C) xyz>1
d) yz<x
Since it is mentioned that x, y and z are positive you can divide them without flipping the inequality.
Given:
x>yzDividing both sides with y
xy>yzy or
xy>z... So A is true
Dividing both sides with z
xz>yzz or
xz>y... So B is true
Dividing both sides with yy
xyz>yzyz or
xyz>1... So C is true
Option D cant be true as it is a direct contradiction of the stement given in problem.
Non-Zero integer means we must exclude only zero so option D is correct
Set of Non-Zero numbers{ ......-3,-2,-1,1,2,3,4....}
This reply is basing on my knowledge if I am wrong please correct me.