Bunuel
Is w an integer?
(1) 3w is an odd number.
(2) 2w is an even number.
(1) 3w is an odd number.
So, 3w can be { 1, 3, 5 , 7 , 9 ........... }
If \(3w\) = \(1\) ;\(w\) = \(\frac{1}{3}\) ( NOT INTEGER)If \(3w\) = \(3\) ;\(w\) = \(1\) ( INTEGER )If \(3w\) = \(5\) ;\(w\) = \(\frac{5}{3}\) ( NOT INTEGER)If \(3w\) = \(7\) ;\(w\) = \(\frac{7}{3}\) ( NOT INTEGER)If \(3w\) = \(9\) ;\(w\) = \(3\)( INTEGER)(2) 2w is an even number.
So, 2w can be { 2, 4 , 6 , 8 , 10 ........... }
If \(2w\) = \(2\) ; \(w\) = \(1\) ( INTEGER)If \(2w\) = \(4\) ; \(w\) = \(2\) ( INTEGER)If \(2w\) = \(6\) ; \(w\) = \(3\) ( INTEGER)If \(2w\) = \(8\) ; \(w\) = \(4\) ( INTEGER)If \(2w\) = \(10\) ; \(w\) = \(5\) ( INTEGER)Thus in all the cases you find that statement 2 is sufficient to answer the Question
nikhiljdPlz go through this -
Attachment:
Capture.PNG [ 61.25 KiB | Viewed 14444 times ]
Source :
https://study.com/academy/lesson/what-ar ... -quiz.html