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On a multiple-choice test, one of the questions is illegible, but the
choice of answers is listed clearly below.
What’s the right answer?
(a) All of the below.
(b) None of the below.
(c) All of the above.
(d) One of the above.
(e) None of the above.
(f) None of the above.
'THIS' should be the right answer!
What was the question?
Let's recall the question once again.
What’s the right answer?
(a) All of the below.
(b) None of the below.
(c) All of the above.
(d) One of the above.
(e) None of the above.
(f) None of the above.
If (a) is the right answer then as per (a), all below including (b) and (f) are right answers. But (b) & (f) are contradicting each other. So, (a) can't be right.
Now if (c) is right, then as per (c), (a) also must be right. But as concluded above, (a) can't be right. So, (c) also can't be right.
Next, if (b) is correct, then (d) is also correct making 2 options right. Hence, (b) is also false.
If all (a), (b), (c) are false, then (d) has to be false.
If (f) is correct, then what (e) states also is correct making both (e) & (f) correct. Hence, (f) must be false.
That makes (e) is correct answer.
