Inequalities is one of the most important topic of Reasoning aptitude tests. Lots of reasoning questions will surely come in your examination from this chapter. Here in this page we will discuss Inequalities reasoning with solution which will help you to solve Inequalities questions very easily and quickly. Reasoning shortcut tricks is all about quickly and accurately solve reasoning questions in exams. Now we will show you the process of “Using shortcut tricks, How you can solve reasoning questions“.
Inequalities in Reasoning Tricks
Reasoning is one of the most important section in a Competitive exam. If you get good score in Reasoning test then it will help you to achieve good marks in competitive exams. This can be achieve only if you have a very good reasoning skills. Logically and type wise reasoning can be divided into few more sections. Inequalities is one of them.
Time is the most important factor in every competitive exams. You should complete your exam within the time frame. But in a competitive exam, question are for testing your calculation ability within a given time frame. They tests, how fast a student can complete a question paper. That’s why so many students won’t complete their exam within time. But if you need to solve your government or bank or any other question paper quickly then you should use tricks of reasoning and Inequalities.
www.ReasoningTricks.com provides so many shortcut reasoning tricks and online mock tests. Just learn those tricks carefully. Learn every topic and every chapter of reasoning then collect reasoning books form market or friends or collect PDF from online. Free reasoning eBooks is also available on various websites for download. Then use the practice set and solve those reasoning MCQ questions using tricks which you will learn here in www.ReasoningTricks.com. Now you can notice the difference between usage of reasoning tricks and non usage of reasoning tricks. Our notes of reasoning on Inequalities will be your success mantra of your exam.
Now let’s starts the detail discussion of Inequalities and few important reasoning question answer.
 In reasoning chapter Inequalities is a very important topic. Three to Five questions are given from this chapter. Its based on six different possibilities. Which are equal and not equal to ( = , !=) and greater or less ( <, > ) then or greater then equal to (≥), less then equal to (≤). we can say that inequality means four possibility >, <, ≥, ≤.
 Before going to shortcut tricks we will learn first basic examples. which will help us for better understanding. Using shortcut you can solve problems very less time.
 There are two types of questions are given in exams. one is direct relation between two objects or elements and another coded form. In coded form relation would be given as symbolic form, you have to solve the problems with the help of those symbolic form.
=  If A = B or B = A that mean A <=> B is same ( we can ignore it at conclusion ). 
>  A > B = 3 > 2 ( 3 is bigger than 2 ). 
<  A < B = 2 < 3 ( 2 is smaller than 3 ). 
≥  A≥B : A is greater than B. Suppose, value of B is 6, than value of A should always greater like 7, 8, 9 onward or equal means 6. But not less than b value that is 6. 
≤  A≤B : A is lesser than B. Suppose, value of A is 7, than value of B Should always greater 8, 9, 10 onward, or equal to 7. But not less than value of A. 
Types of Inequalities:
 If only conclusion i is true.
 If only conclusion ii is true.
 If either conclusion i or ii is true
 If neither conclusion i nor ii is true.
 If both conclusion i and ii are true.
Statement:

P ≥ D = M > T ≥ L = O
Conclusion:
 i) P ≥ T
 ii) D ≥ L
Explanation : In conclusion (i) From P to T present ≥, = and > sign , we can ignore = sign and between ≥ and > common sign is > but in conclusion given ≥ sign. So, its a False. In Conclusion (ii) also same. So, its False.
 If only conclusion i is true.
 If only conclusion ii is true.
 If either conclusion i or ii is true
 If neither conclusion i nor ii is true.
 If both conclusion i and ii are true.
Statement:

T > A < M = L
Conclusion:
 i) T > M
 ii) T < M
Explanation : In case of opposite sign we can’t compare. So, conclusion is always wrong.
 A ⊕ B means, A is not smaller than B.
 A $ B means, A is neither greater than nor smaller than B.
 A * B means, A is neither equal to nor smaller than B.
 A £ B means, A is neither greater than to nor equal than B.
 A @ B means, A is not greater than B.
Statement:

S £ T, M ⊕ T, Q $ N
Conclusion:
 i) M $ Q (False) M = Q
 ii) S⊕ N (False) S ≥ N
 iii) Q * M (False) Q > M
Explanation:
 S < T, M ≥ T, Q = N
 M ≥ T > S, Q = N
 Only (i) is true.
 Only (ii) is true.
 Either (i) or (ii) is true.
 Only (iii) is true.
 None of these. (Answer)
Superb….Would be glad if we came up with more illustrations and explanations…Great going..
Wow i learnt it do so easy
thanx u made it easy 4 me
make more simple
Sir can y pls explain about not equal to issue on inequality.
Tq very much
It is very usefull to us