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In these question the symbols @,#,$,$$\bigstar$$ and % are used with different meanings as follows:?A @ B? means ?A is not smaller than B? ?A # B? means ?A is neither smaller than nor equal to B? ?A $ B? means ?A is neither greater than nor smaller than B??A $$\bigstar B? means ?A is not greater th

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In these question the symbols @,#,$,$$\bigstar$$ and % are used with different meanings as follows:
?A @ B? means ?A is not smaller than B?
?A # B? means ?A is neither smaller than nor equal to B?
?A $ B? means ?A is neither greater than nor smaller than B?
?A $$\bigstar B? means ?A is not greater than B?
?A % B? means ?A is neither greater than nor equal to B?
In each of the following question assuming the given statements to be true find out which of the two conclusions I and II given below them is/are definitely true
Give answer (a)if only conclusion I is true
Give answer (b)if only conclusion II is true
Give answer (c)if either conclusion I or conclusion II is true
Give answer (d)if neither conclusion I nor conclusion II is true
Give answer (e)if both conclusion I and II are true


Statement: F # R, H % R L $$\bigstar$$ H
Conclusion: I.F # L
II. R @ L
1). if only conclusion I is true
2). if only conclusion II is true
3). if either conclusion I or conclusion II is true
4). if neither conclusion I nor conclusion II is true


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2 answers

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Answered by on | Votes 0 |
Solution

F # R i.e F is greater than R
H % R i.e H is smaller than R
L $\bigstar$ H i.e L is smaller than or equal to H.
Now, F is greater than R and R is greater than H which is greater than or equal to L. Hence, F is greater than R
R @ L i.e R is greater than or equal to L.This conclusion cannot be made with surety.
Only conclusion I follows.

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1 vote
Answered by on | Votes 1 |
Solution

F # R i.e F is greater than R
H % R i.e H is smaller than R
L $\bigstar$ H i.e L is smaller than or equal to H.
Now, F is greater than R and R is greater than H which is greater than or equal to L. Hence, F is greater than R
R @ L i.e R is greater than or equal to L.This conclusion cannot be made with surety.
Only conclusion I follows.




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