Question

Directions: In these questions, certain symbols have been used to indicate the relationship between elements as follows.
$A\%B$ means 'A is neither smaller than nor greater than B'.
$A\$B$ means 'A is greater than B'.
$A\ast B$ means 'A is either greater than or equal to B'.
$A@B$ means 'A is smaller than B'.
$A\#B$ means 'A is either smaller than or equal to B'.
In each question, three statements showing relationships have been given, which are followed by two conclusions, I and II. Assume that the given statements are true. Find out which conclusion(s) is/are definitely true?

Statements :
$C\%E$
$E\#W$
$W@Z$
Conclusions:
I. $W\ast C$
II. $C@Z$

• A. Only conclusion I is true
• B. Only conclusion II is true
• C. Either conclusion I or II is true
• D. Neither conclusion I nor II is true
• E. Both conclusions I and II are true

Answer 1

The correct option is E Both conclusions I and II are true

$\begin{array}{ccc}\%\Rightarrow =& \$\Rightarrow >& \ast \Rightarrow \ge \\ @\Rightarrow <& \#\Rightarrow \le & \end{array}$
Statements : $C\%E\Rightarrow C=E,E\#W\Rightarrow E\le W$ W @ Z$\Rightarrow W<Z$
So, $C=E\le W>Z$
Conclusions:
I. $W\ast C\Rightarrow W\ge C$ (True)
II. $C@Z\Rightarrow C>Z$ (True)