Coded Inequalities section 3 MCQ Detailed Explanation And More Example
MOST IMPORTANT verbal reasoning - 3 EXERCISES
Directions:
In the following questions, the symbols @, δ, ∗, $ and % are used with the following meanings as illustrated below :
- 'P δ Q' means 'P is not smaller than Q'.
- 'P ∗ Q' means 'P is not greater than Q'.
- 'P % Q' means 'P is neither greater than nor equal to Q'.
- 'P $ Q' means 'P is neither smaller than nor equal to Q'
- 'P @ Q' means 'P is neither greater than nor smaller 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
The following question based on Coded Inequalities topic of verbal reasoning
N ∗ A, A % B, B δ D
Conclusions:
I.D % A
II.B $ N
III.N % D
(a) Only I is true
(b) Only II is true
(c) None is true
(d) Only III is true
e) Only I and II are true
The correct answers to the above question in:
Answer: (b)
δ ⇒ ≥ | * ⇒ ≤ | % ⇒ < |
$⇒ > | @ ⇒ = |
N ★ A ⇒ N ≤ A
A % B ⇒ A < B
B δ D ⇒ B ≥ D
Therefore, N ≤ A < B ≥ D
Conclusions
I. D % A ⇒ D < A : Not True
II. B $ N ⇒ B > N : True
III. N % D ⇒ N < D : Not True
Discuss Form
Read more question and answers set 3 Based Verbal Reasoning Questions and Answers
Question : 1
Statements:
W $ B, B @ M, M ∗ R
Conclusions:
I.R $ B
II.R @ B
III.M % W
a) Only either I or II and III are true
b) Only III is true
c) Only either I or II is true
d) All I, II and III are true
e) None of these
Answer »Answer: (a)
δ ⇒ ≥ | * ⇒ ≤ | % ⇒ < |
$⇒ > | @ ⇒ = |
W $ B ⇒ W > B
B @ M ⇒ B = M
M ★ R ⇒ M ≤ R
Therefore, W > B = M ≤ R
Conclusions
I. R $ B ⇒ R > B : Not True
II. R @ B ⇒ R = B : Not True
R is either greater than or equal to B. Therefore, either I or II is true.
III. M % W ⇒ M < W : True
Question : 2
Statements:
M ∗ D, D $ K, K @ T
Conclusions:
I.T % D
II.K % M
III.M % T
a) Only II is true
b) Only III is true
c) Only I is true
d) Only I and III are true
e) None of these
Answer »Answer: (c)
δ ⇒ ≥ | * ⇒ ≤ | % ⇒ < |
$⇒ > | @ ⇒ = |
M ★ D ⇒ M ≤ D
D $ K ⇒ D > K
K @ T ⇒ K = T
Therefore, M ≤ D > K = T
Conclusions
I. T % D ⇒ T < D : True
II. K % M ⇒ K < M : Not True
III. M % T ⇒ M < T : Not True
Question : 3
Statements:
B % N, N δ F, F ∗ H
Conclusions:
I.H $ N
II.F % B
III.B % H
a) Only I and III are true
b) Only II and III are true
c) Only I and II are true
d) None of true
e) All I, II and III are true
Answer »Answer: (d)
δ ⇒ ≥ | * ⇒ ≤ | % ⇒ < |
$⇒ > | @ ⇒ = |
B % N ⇒ B < N
N δ F ⇒ N ≥ F
F ★ H ⇒ F ≤ H
Therefore, B < N ≥ F ≤ H
Conclusions
I. H $ N ⇒ H > N : Not True
II. F % B ⇒ F < B : Not True
III. B % H ⇒ B < H : Not True
Question : 4
Statements:
W δ F, F % K, K $ M
Conclusions:
I.M % F
II.M δ F
III.W $ K
a) Only II true
b) Only either I or II is true
c) Only I is true
d) Only III is true
e) None of these
Answer »Answer: (b)
δ ⇒ ≥ | * ⇒ ≤ | % ⇒ < |
$⇒ > | @ ⇒ = |
W δ F ⇒ W ≥ F
F % K ⇒ F < K
K $ M ⇒ K > M
Therefore, W ≥ F < K > M
Conclusions
I. M % F ⇒ M < F : Not True
II. M δ F ⇒ M ≥ F : Not True
III. W $ K ⇒ W > K : Not True
M may be smaller than or greater than or equal to F.
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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