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 smaller than nor greater than B? A $ B means ?A is not greater than B? A * B means ?A is neither greater than nor equal to B?

In the following questions symbols @, #, % , $ 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 smaller than nor greater than B?.
A $ 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 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.

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 conclusions I and II are true.

Statements :
Q $ W, W % E, E @ K
Conclusions :
I. Q $ K
II. W @ K
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.

Statements : Q $\leq$ W ; W = E ; E $\geq$ K

Combining above statements, we get : $W=E\geq K$ and $E=W\geq Q$

Conclusions :

I. Q $ K : $Q\leq K$ = false

II. W @ K : $W\geq K$ = true

Thus, only conclusion II is true.
B=R>N\geq K

=> Ans - (B)

=> Ans - (B)

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