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Consider the following set of inequalities: u > x, v > w, x > y, v > u, and w > x . Between which two quantities is no relationship established?

Explanation	Calculations	Help
$We first list all the given inequalities.$	$u > x v > w x > y v > u w > x$
$Using the Chain Rule for Inequalities, we connect v > u, u > x, and x > y to compare v and y .$	$Using the chain rule, if v > u and u > x and x > y, then v > y$	Theory & Tactics Method Card INEQ1-C Click to view full details
$Using the Chain Rule for Inequalities, we connect v > u and u > x to compare v and x .$	$Using the chain rule, if v > u and u > x, then v > x$	Theory & Tactics Method Card INEQ1-C Click to view full details
$Using the Chain Rule for Inequalities, we connect w > x and x > y to compare w and y .$	$Using the chain rule, if w > x and x > y, then w > y$	Theory & Tactics Method Card INEQ1-C Click to view full details
$Using the Chain Rule for Inequalities, we connect u > x and x > y to compare u and y .$	$Using the chain rule, if u > x and x > y, then u > y$	Theory & Tactics Method Card INEQ1-C Click to view full details
$We compare u and w : both are greater than x, but no direction between u and w can be concluded.$	$u > x w > x Neither u > w nor w > u can be concluded$

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A

Consider the following set of inequalities: u > x, v > w, x > y, v > u, and w > x . Between which two quantities is no relationship established?

Explanation	Calculations	Help
$We first list all the given inequalities.$	$u > x v > w x > y v > u w > x$
$Using the Chain Rule for Inequalities, we connect v > u, u > x, and x > y to compare v and y .$	$Using the chain rule, if v > u and u > x and x > y, then v > y$	Theory & Tactics Method Card INEQ1-C Click to view full details
$Using the Chain Rule for Inequalities, we connect v > u and u > x to compare v and x .$	$Using the chain rule, if v > u and u > x, then v > x$	Theory & Tactics Method Card INEQ1-C Click to view full details
$Using the Chain Rule for Inequalities, we connect w > x and x > y to compare w and y .$	$Using the chain rule, if w > x and x > y, then w > y$	Theory & Tactics Method Card INEQ1-C Click to view full details
$Using the Chain Rule for Inequalities, we connect u > x and x > y to compare u and y .$	$Using the chain rule, if u > x and x > y, then u > y$	Theory & Tactics Method Card INEQ1-C Click to view full details
$We compare u and w : both are greater than x, but no direction between u and w can be concluded.$	$u > x w > x Neither u > w nor w > u can be concluded$

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A