Question:
Study the given symbols.
$A@ B$ means A is not smaller than B.
$A # B$ means A is not greater than B.
$A & B$ means A is neither smaller than nor equal to B.
$A % B$ means A is neither greater than nor equal to B.
$A $ B$ means A is neither smaller than nor greater than B.
Based on the symbols, read the given statements and conclusions carefully and decide which of the conclusions are true.
Statements:
A) $L @ M$
B) $N & K$
C) $M @ L$
Conclusions:
I. $N & M$
II. $M % K$
III. $K & L$
Study the given symbols.
$A@ B$ means A is not smaller than B.
$A # B$ means A is not greater than B.
$A & B$ means A is neither smaller than nor equal to B.
$A % B$ means A is neither greater than nor equal to B.
$A $ B$ means A is neither smaller than nor greater than B.
Based on the symbols, read the given statements and conclusions carefully and decide which of the conclusions are true.
Statements:
A) $L @ M$
B) $N & K$
C) $M @ L$
Conclusions:
I. $N & M$
II. $M % K$
III. $K & L$
$A@ B$ means A is not smaller than B.
$A # B$ means A is not greater than B.
$A & B$ means A is neither smaller than nor equal to B.
$A % B$ means A is neither greater than nor equal to B.
$A $ B$ means A is neither smaller than nor greater than B.
Based on the symbols, read the given statements and conclusions carefully and decide which of the conclusions are true.
Statements:
A) $L @ M$
B) $N & K$
C) $M @ L$
Conclusions:
I. $N & M$
II. $M % K$
III. $K & L$
Show Hint
For problems involving symbols, always verify if the conditions provided in the statements logically support the conclusions by breaking down each operation.
Updated On: Apr 17, 2025
- Both conclusions I and II are true
- Both conclusions II and III are true
- Both conclusions I and III are true
- All conclusions I, II, and III are true
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Verified By Collegedunia
The Correct Option is A
Solution and Explanation
Conclusion I is valid because "L @ M" implies that N and M are not smaller than each other. Conclusion II holds since M is not greater than K. Conclusion III does not hold because there is no evidence to conclude K and L as true.
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