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In the following questions the symbol +, x, ?, @ and $ are used with the following meaning.A + B means A is neither smaller nor greater than BA x B means A is neither equal to nor smaller than BA ? B means A is neither greater nor equal to BA @ B means A is either greater or equal to BA $ B means A is not equal to BNow each of the following questions assuming the given statements to be true, find out which of the conclusion I and II given below them is/are definitely True ?

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In the following questions the symbol +, x, ?, @ and $ are used with the following meaning.
A + B means A is neither smaller nor greater than B
A x B means A is neither equal to nor smaller than B
A ? B means A is neither greater nor equal to B
A @ B means A is either greater or equal to B
A $ B means A is not equal to B
Now each of the following questions assuming the given statements to be true, find out which of the conclusion I and II given below them is/are definitely True ?


Statements: M @ T, T x R, R $ Q
Conclusions: I. M ? R
II. M ? Q
1). Give answer (A) if only Conclusion I is true
2). Give answer (B) if only conclusion II is true
3). Give answer (C)if either I or II is true
4). Give answer (D) if neither I nor II is true


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3 answers

2 vote
Answered by on | Votes 2 |
Solution

The statements are as follows:

M >= T, T > R, R $\neq$ Q

The conclusions are as follows:

M < R, M < Q

Since M >= T and T > R, it follows that M > R. We cannot draw any relation between M and Q.

Option d) is the correct answer.

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3 vote
Answered by on | Votes 3 |
Solution

The statements are as follows:

M >= T, T > R, R $\neq$ Q

The conclusions are as follows:

M < R, M < Q

Since M >= T and T > R, it follows that M > R. We cannot draw any relation between M and Q.

Option d) is the correct answer.




2 vote
Answered by on | Votes 2 |
Solution

The statements are as follows:

M >= T, T > R, R $\neq$ Q

The conclusions are as follows:

M < R, M < Q

Since M >= T and T > R, it follows that M > R. We cannot draw any relation between M and Q.

Option d) is the correct answer.

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