Coded Inequalities section 2 MCQ Detailed Explanation And More Example
MOST IMPORTANT verbal reasoning - 3 EXERCISES
Directions:
In these questions, relationship between different elements is shown in the statements. These statements are followed by two conclusions.
The following question based on Coded Inequalities topic of verbal reasoning
P ≥ Q = R > S > T
Conclusions:
I.P ≥ T
II.T < Q
(a) Only conclusion II follows.
(b) Either conclusion I or II follows.
(c) Only conclusion I follows.
(d) Neither conclusion I nor II follows.
e) Both conclusion I and II follows.
The correct answers to the above question in:
Answer: (a)
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Read more question and answers set 2 Based Verbal Reasoning Questions and Answers
Question : 1
Statement:
A > B, B ≥ C = D < E
Conclusions:
I.C < A
II. D ≤ B
a) Only conclusion II follows.
b) Either conclusion I or II follows.
c) Only conclusion I follows.
d) Neither conclusion I nor II follows.
e) Both conclusion I and II follows.
Answer »Answer: (e)
Question : 2
Statement:
L ≤ M < N > O ≥ P
Conclusions:
I.O < M
II. P ≤ N
a) Only conclusion II follows.
b) Either conclusion I or II follows.
c) Only conclusion I follows.
d) Neither conclusion I nor II follows.
e) Both conclusion I and II follows.
Answer »Answer: (d)
Directions:
In the following questions, the symbols δ, $, *, @ and © are used with the following meanings as illustrated below:
- 'P $ Q' means 'P is neither equal to nor greater than Q'.
- 'P © Q' means 'P is neither equal to nor smaller than Q'
- 'P δ Q' means 'P is neither greater than nor smaller than Q.
- 'P @ Q' means 'P is not smaller than Q'
- 'P * Q' means 'P is not greater than Q'.
In each question three statements showing relationship have been given, which are followed by three conclusions I, II and III. Assuming that the given statements are true, find out which conclusion(s) is/are definitely true?
Question : 3
Statements:
F @ T, T d K, K * D
Conclusions:
I.D @ F
II.F @ K
III.D @ T
a) Only I and III are true
b) Only I and II are true
c) Only II and III are true
d) All I, II and III are true
e) None of these
Answer »Answer: (c)
(i) P $ Q ⇒ P < Q
(ii) P © Q ⇒ P > Q
(iii) P δ Q ⇒ P = Q
(iv) P @ Q ⇒ P ≥ Q
(v) P * Q ⇒ P ≤ Q
F @ T ⇒ F ≥ T
T δ K ⇒ T = K
K * D ⇒ K ≤ D
Therefore, F ≥ T = K ≤ D
Conclusions
I. D @ F ⇒ D ≥ F: Not True
II. F @ K ⇒ F ≥ K: True
III. D @ T ⇒ D ≥ T : True
Directions:
In the following questions, the symbols @, #, %, $ and © are used with the following meaning as illustrated below:
- 'P # Q' means 'P is neither greater than nor equal to Q'.
- 'P © Q' means 'P is neither equal to nor smaller than Q'
- 'P % Q' means 'P is neither smaller than nor greater than Q.
- 'P $ Q' means 'P is not smaller than Q'
- 'P @ Q' means 'P is not greater than Q'.
Now in each of the following questions, assuming the given statements to be true, find which of the three conclusions I, II and III given below them is/are definitely true and give your answer accordingly.
Question : 4
Statements:
M © R, R % D, D @ N
Conclusions:
I.M c N
II.N $ R
III.M © D
a) Only II and III are true
b) Only I and III are true
c) Only I and II are true
d) All are true
e) None of these
Answer »Answer: (a)
M > R ...(i); R = D ...(ii); D ≤ N ...(iii)
Combining these, we get M > R = D ≤ N
I does not follow as M and N can't be related.
N ≥ R and II follows.
M > D and III follows.
Question : 5
Statements:
K # T, T $ B, B @ F
Conclusions:
I.F $ T
II.K # B
III.T $ F
a) Only I is true
b) Only I and II are true
c) None is true
d) Only II and III are true
e) All are true
Answer »Answer: (c)
K < T ...(i); T ≥ B ...(ii); B ≤ F ...(iii)
Clearly, the inequations can't be combined.
Question : 6
Statements:
Z # F, R @ F, D © R
Conclusions:
I.Z # R
II.F # D
III.D @ Z
a) Only I is true
b) Only III is true
c) None is true
d) Only either I or III is true
e) All are true
Answer »Answer: (c)
Z < F ...(i); R ≤ F ...(ii); D > R ...(iii)
Clearly, the inequations can't be combined.
GET Coded Inequalities PRACTICE TEST EXERCISES
Coded Inequalities section 1 MCQ
Coded Inequalities section 2 MCQ
Coded Inequalities section 3 MCQ
Coded Inequalities Shortcuts and Techniques with Examples
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