Simple Inequality Problems
Simple Inequality Problems
Type - I Simple Inequality Problems : In such questions one or more than one statements will be given and two or more than two conclusions will be given according to statement you have to find which of these conclusion is right (follow).
Basics of Inequality : The various operators that are used inequalities are
> and < are single (definite) inequality symbols.
and
are double (possible) inequality symbols.
= is neither single nor double inequality symbols presence of = in statement doesn't make any difference.
concept is totally different so we have to study separately.
Rules for Conclusions are:
There are certain rules that can be used to reach to a particular conclusion
| S.No | Statement | Possibility | Conclusion |
| 1 | A > B > C |
No possibility of statement |
A > C |
| 2 | A |
A > B > C |
From both possibility we are getting A>C so the conclusion will be A>C |
| A = B > C |
|||
| 3. | A>B |
A >B > C |
From both possibilities we are getting A>C So conclusion will be A>C |
| A > B = C |
|||
| 4. | A |
A > B > C |
From first three possibilities we are getting A > C but from last one we are getting A=C So combination of these two A
|
| A = B > C |
|||
| A > B = C |
|||
| A = B = C |
Which of the following expressions is true, if the given expression is true? P < R ≤ S = M > N = K > L | |||
| Right Option : A | |||
| View Explanation | |||
Which of the following expressions is true, if the given expression is true? D > R ≤ O < T = A ≥ Z | |||
| Right Option : B | |||
| View Explanation | |||
In the question below, statements are given followed by Conclusions numbered I and II. The candidate has to assume all the statements to be true even if they seem to be at variance from the commonly known facts and then decide which of the given two Conclusions logically follows from the information given in the statements and mark the option best suited. Statements: A > B = C ≥ D, V ≥ G ≤ H = D I. C ≥ D II. A > H III. B ≥ G IV. C < V | |||
| Right Option : C | |||
| View Explanation | |||
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