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dddanny2006
- Master | Next Rank: 500 Posts
- Posts: 209
- Joined: Thu Jan 12, 2012 12:59 pm
1.If x is an integer,is x odd?
(1)x+4 is an odd integer
(2)x/3 is NOT an even integer
2.If is a positive integer ,is sqrt(d) an integer?
1.Sqrt(9d) is an integer
2.Sqrt(10d) is NOT an integer
and other similar problems..
Whats the best technique to solve these?In problem 1,we can equate x+4=say, 3 and we can then find sufficiency?Or another method to do the same is to substitute different values for x and then check for sufficiency.Whats the best technique to solve problems like these.I know the answers to these problems.I just want to know a fool-proof technique that will leave no stone unturned. Because I have made mistakes when I usually equate the statements to something.If there's an effective technique,or is substitution(we insert values for x)is a better method to tackle problems like these.
Thanks
Dan
(1)x+4 is an odd integer
(2)x/3 is NOT an even integer
2.If is a positive integer ,is sqrt(d) an integer?
1.Sqrt(9d) is an integer
2.Sqrt(10d) is NOT an integer
and other similar problems..
Whats the best technique to solve these?In problem 1,we can equate x+4=say, 3 and we can then find sufficiency?Or another method to do the same is to substitute different values for x and then check for sufficiency.Whats the best technique to solve problems like these.I know the answers to these problems.I just want to know a fool-proof technique that will leave no stone unturned. Because I have made mistakes when I usually equate the statements to something.If there's an effective technique,or is substitution(we insert values for x)is a better method to tackle problems like these.
Thanks
Dan













