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akhileshgupta05
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Thanks for the Kudos

Regards
Rahul
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akhileshgupta05
Could anyone help me with a good number plugging strategy,

that is very easy to implement i.e doesn't need me to think much and waste time??

I realised that I lack the right approach to plugging numbers.

[url=Posted from [url= ToolKit[/color][/url]

Posted from GMAT ToolKit

First of all, plugging in numbers for DS questions should be a back up plan, say, if nothing else seems to be working. It is a huge waste of time and you keep wondering if you have missed considering a case. That said, a few questions need to be done by plugging in numbers.
For those, remember that number properties vary for numbers lying in the following regions:
x < -1
-1< x < 0
0 < x < 1
x > 1

Properties like x < x^2, x < x^3, x < 1/x etc hold in some regions and not in others.
The numbers at the boundary (e.g. x = -1/0/1) will seldom help since that's where relations become equal.
Say I want to know where x^2 < x?
At x = 1 and x = 0, both terms are equal. So instead check for x = 1/2, -1/2, 2, -2
That said, do not forget to check for the boundary conditions. Sometimes, they are the key to the correct answer e.g. x < 0 or x <= 0.
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x < -1
-1< x < 0
0 < x < 1
x > 1

by Karishma is very useful.....

100 for percent problems
whole numbers for LCM, HCF problems
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akhileshgupta05
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VeritasPrepKarishma
akhileshgupta05
Could anyone help me with a good number plugging strategy,

that is very easy to implement i.e doesn't need me to think much and waste time??

I realised that I lack the right approach to plugging numbers.

[url=Posted from [url= ToolKit[/color][/url]

Posted from GMAT ToolKit

First of all, plugging in numbers for DS questions should be a back up plan, say, if nothing else seems to be working. It is a huge waste of time and you keep wondering if you have missed considering a case. That said, a few questions need to be done by plugging in numbers.
For those, remember that number properties vary for numbers lying in the following regions:
x < -1
-1< x < 0
0 < x < 1
x > 1

Properties like x < x^2, x < x^3, x < 1/x etc hold in some regions and not in others.
The numbers at the boundary (e.g. x = -1/0/1) will seldom help since that's where relations become equal.
Say I want to know where x^2 < x?
At x = 1 and x = 0, both terms are equal. So instead check for x = 1/2, -1/2, 2, -2
That said, do not forget to check for the boundary conditions. Sometimes, they are the key to the correct answer e.g. x < 0 or x <= 0.


Makes sense. Thank you
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