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21 May 2016, 03:47
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B
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
65%
(hard)
Question Stats:
43% (00:53) correct
57%
(00:51)
wrong
based on 2097
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Yesterday it rained in Baronia. Did it rain in Dukia?
(1) Whenever it rains in Dukia, it also rains in Baronia.
(2) If it does not rain in Dukia, it does not rain in Baronia.
(1) Whenever it rains in Dukia, it also rains in Baronia.
(2) If it does not rain in Dukia, it does not rain in Baronia.
21 May 2016, 05:33
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Bunuel
Hi,
this has more to with logic than with pure maths..
let Rain in Baronia = X and Rain in Dukia = Y...
so we are looking for If X, then Y....
in these we can Negate the second and it will follow If NOT Y, then NOT X....
(1) Whenever it rains in Dukia, it also rains in Baronia.
whenever Y, it is also X...
so it can be said - If Y, then X... But it is not the same as If X then Y..
Insuff
(2) If it does not rain in Dukia, it does not rain in Baronia.
If NOT Y, then NOT X....
Negating it we get
If X, then Y
Suff
B
General Discussion
21 May 2016, 07:12
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Bunuel
Ans:-
1. It can rain in Baronia and doesnt rain in Dukia . So Not sufficient.
2. doesnt rain in dukia implies doesnt in rain Baronia. It is like X causes Y but we are not sure whether Y causes X i.e, if it rains in Baronia .. it can or cannot rain in Dukia.
This is almost similar to statement 1.
Ans E
