Question

In the following questions, used with the following meanings
(i) $A\#B$ means A is not greater than B.
(ii) $A\$B$ means A is neither smaller than nor equal to B.
(iii) $A?B$ means A is neither greater than nor smaller than B.
(iv) $A\ast B$ means A is neither greater than nor equal to B.
(v) A @ B means A is not smaller than B.
Now, in each of the following questions, assuming the given statements to be true, find out which of the two conclusions I and II given below them is/are definitely true.
Statements : G @ M, N # L, G $\ast$ L
Conclusions:
I. G @ N
II. L $ M

• A. If Only Conclusion I is true
• B. If Only Conclusion II is true
• C. If Either Conclusion I or II is true
• D. If Neither Conclusion I nor II is true
• E. If Both Conclusions I and II are true

Answer 1

The correct option is B If Only Conclusion II is true

G $\ge$ M ...(i)
N $\ge$ L .....(ii)
$G<L$ ....(iii)
From Eqs. (ii) and (iii), we get
$G<L\ge N\Rightarrow$ No conclusion
Hence, I is false
$L>G\ge M\Rightarrow L>M$
Hence, II is true.