Inequality Questions For IBPS PO/Clerk Prelims
Reasoning Inequality Questions. Inequality Questions For IBPS PO/Clerk Prelims 2018. Welcome to the www.letsstudytogether.co online Reasoning section. If you are preparing for IBPS Clerk exam, you will come across a section on Reasoning Ability Section. Here we are providing you with Reasoning quiz “Reasoning Inequality Questions for IBPS PO IBPS Clerk 2018 ” based on the latest pattern for your daily practice.
This “Inequality Questions For IBPS PO/Clerk Prelims” is also important for other banking exams such as SBI PO, IBPS Clerk, SBI Clerk, IBPS RRB Officer, IBPS RRB Office Assistant, IBPS SO, SBI SO and other competitive exams.
Inequality Questions For IBPS PO/Clerk Prelims : Set11
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Question 1 of 10
1. Question
In the following question, assuming the given statements to be true, find which of the conclusion (s) among given three conclusions is /are definitely true and then give your answer accordingly.
Statements: J ≥ K < L ≤ M; G ≥ J ≤ H = F
Conclusions:
I. F ≥ K
II. M < H
III. L > F
Correct
A. Only conclusion I is true
Given statements: J ≥ K < L ≤ M; G ≥ J ≤ H = F
On combining, we get
K ≤ J ≤ H = F
Conclusions:
I. F ≥ K → True (As K ≤ J ≤ H = F, F ≥ K)
II. M < H → False (As K ≤ J ≤ H = F, the exact relation between M and H cannot be established)
III. L > F → False (As K ≤ J ≤ H = F, the exact relation between L and F cannot be established)
Incorrect
A. Only conclusion I is true
Given statements: J ≥ K < L ≤ M; G ≥ J ≤ H = F
On combining, we get
K ≤ J ≤ H = F
Conclusions:
I. F ≥ K → True (As K ≤ J ≤ H = F, F ≥ K)
II. M < H → False (As K ≤ J ≤ H = F, the exact relation between M and H cannot be established)
III. L > F → False (As K ≤ J ≤ H = F, the exact relation between L and F cannot be established)

Question 2 of 10
2. Question
Statements: S < T ≤ U ≤ W; X < Y ≥ W = Z
Conclusions:
I. Z ≥ T
II. Y > S
III. W < X
Correct
C. Both conclusions I and II are true
Given statements: S < T ≤ U ≤ W; X < Y ≥ W = Z
On combining, we get
S < T ≤ U ≤ W = Z ≤ Y
Conclusions:
I. Z ≥ T → True (As S < T ≤ U ≤ W = Z, Z ≥ T)
II. Y > S → True (As S < T ≤ U ≤ W ≤ Y, Y > S)
III. W < X → False (As X < Y ≥ W = Z, the exact relation between W and X cannot be established)
Incorrect
C. Both conclusions I and II are true
Given statements: S < T ≤ U ≤ W; X < Y ≥ W = Z
On combining, we get
S < T ≤ U ≤ W = Z ≤ Y
Conclusions:
I. Z ≥ T → True (As S < T ≤ U ≤ W = Z, Z ≥ T)
II. Y > S → True (As S < T ≤ U ≤ W ≤ Y, Y > S)
III. W < X → False (As X < Y ≥ W = Z, the exact relation between W and X cannot be established)

Question 3 of 10
3. Question
Statements: P < Q < S = T; E ≥ F = T ≤ H
Conclusions:
I. E ≥ S
II. H > P
III. F = S
Correct
E. All conclusions I, II and III are true
Given statements: P < Q < S = T; E ≥ F = T ≤ H
On combining, we get
P < Q < S = T = F ≤ H and P < Q < S = T = F ≤ E
Conclusions:
I. E ≥ S → True (As P < Q < S = T = F ≤ E, E ≥ S)
II. H > P → True (As P < Q < S = T ≤ H, H > P)
III. F = S → True (As P < Q < S = T = F ≤ E, F = S)
Incorrect
E. All conclusions I, II and III are true
Given statements: P < Q < S = T; E ≥ F = T ≤ H
On combining, we get
P < Q < S = T = F ≤ H and P < Q < S = T = F ≤ E
Conclusions:
I. E ≥ S → True (As P < Q < S = T = F ≤ E, E ≥ S)
II. H > P → True (As P < Q < S = T ≤ H, H > P)
III. F = S → True (As P < Q < S = T = F ≤ E, F = S)

Question 4 of 10
4. Question
Statements: A ≤ B < C = D; E ≥ F ≥ D > G
Conclusions:
I. E ≥ C
II. F ≥ A
III. G > B
Correct
A. Only conclusion I is true
Given statements: A ≤ B < C = D; E ≥ F ≥ D > G
On combining, we get
A ≤ B < C = D ≤ F ≤ E
Conclusions:
I. E ≥ C → True (As A ≤ B < C = D ≤ F ≤ E, F ≥ K)
II. F ≥ A → False (As A ≤ B < C = D ≤ F ≤ E, F ≥ K, F > A)
III. G > B → False (As A ≤ B < C = D ≤ F ≤ E, the exact relation between B and G cannot be established)
Incorrect
A. Only conclusion I is true
Given statements: A ≤ B < C = D; E ≥ F ≥ D > G
On combining, we get
A ≤ B < C = D ≤ F ≤ E
Conclusions:
I. E ≥ C → True (As A ≤ B < C = D ≤ F ≤ E, F ≥ K)
II. F ≥ A → False (As A ≤ B < C = D ≤ F ≤ E, F ≥ K, F > A)
III. G > B → False (As A ≤ B < C = D ≤ F ≤ E, the exact relation between B and G cannot be established)

Question 5 of 10
5. Question
Statements: R < S ≤ U < V; K > V = L ≤ N
Conclusions:
I. L ≥ U
II. K > R
III. N > S
Correct
D. Both conclusions II and III are true
Given statements: R < S ≤ U < V; K > V = L ≤ N
On combining, we get
R < S ≤ U < V = L ≤ N and R < S ≤ U < V = L < K
Conclusions:
I. L ≥ U → False (As R < S ≤ U < V = L ≤ N, L > U)
II. K > R → True (As R < S ≤ U < V < K, K > R)
III. N > S → True (As R < S ≤ U < V = L ≤ N, N > S)
Incorrect
D. Both conclusions II and III are true
Given statements: R < S ≤ U < V; K > V = L ≤ N
On combining, we get
R < S ≤ U < V = L ≤ N and R < S ≤ U < V = L < K
Conclusions:
I. L ≥ U → False (As R < S ≤ U < V = L ≤ N, L > U)
II. K > R → True (As R < S ≤ U < V < K, K > R)
III. N > S → True (As R < S ≤ U < V = L ≤ N, N > S)

Question 6 of 10
6. Question
In the following question, assuming the given statements to be true, find which of the conclusion (s) among given three conclusions is /are definitely true and then give your answer accordingly.
Statements: A < B ≤ C = D; E ≥ D ≤ F > G
Conclusions:
I. A < E
II. B ≤ F
III. C > G
Correct
C. Both conclusions I and II are true
Given statements: A < B ≤ C = D; E ≥ D ≤ F > G
On combining, we get
A < B ≤ C = D ≤ F and A < B ≤ C = D ≤ E
Conclusions:
I. A < E → True (As A < B ≤ C = D ≤ E, A < E)
II. B ≤ F → True (As A < B ≤ C = D ≤ F, B ≤ F)
III. C > G → False (As E ≥ D ≤ F > G, the exact relation between C and G cannot be established)
Incorrect
C. Both conclusions I and II are true
Given statements: A < B ≤ C = D; E ≥ D ≤ F > G
On combining, we get
A < B ≤ C = D ≤ F and A < B ≤ C = D ≤ E
Conclusions:
I. A < E → True (As A < B ≤ C = D ≤ E, A < E)
II. B ≤ F → True (As A < B ≤ C = D ≤ F, B ≤ F)
III. C > G → False (As E ≥ D ≤ F > G, the exact relation between C and G cannot be established)

Question 7 of 10
7. Question
Statements: J > K ≥ L ≥ M; N ≥ M > O ≤ P
Conclusions:
I. K ≥ N
II. J > P
III. K > O
Correct
E. Only conclusion III is true
Given statements: J > K ≥ L ≥ M; N ≥ M > O ≤ P
On combining, we get
J > K ≥ L ≥ M > O
Conclusions:
I. K ≥ N → False (As J > K ≥ L ≥ M > O, the exact relation between K and N cannot be established)
II. J > P → False (As J > K ≥ L ≥ M > O, the exact relation between J and P cannot be established)
III. K > O → True (As J > K ≥ L ≥ M > O, K > O)
Incorrect
E. Only conclusion III is true
Given statements: J > K ≥ L ≥ M; N ≥ M > O ≤ P
On combining, we get
J > K ≥ L ≥ M > O
Conclusions:
I. K ≥ N → False (As J > K ≥ L ≥ M > O, the exact relation between K and N cannot be established)
II. J > P → False (As J > K ≥ L ≥ M > O, the exact relation between J and P cannot be established)
III. K > O → True (As J > K ≥ L ≥ M > O, K > O)

Question 8 of 10
8. Question
Statements: Q < R ≤ S = T; W > T ≤ U < V
Conclusions:
I. Q ≤ W
II. R ≤ U
III. S < U
Correct
B. Only conclusion II is true
Given statements: Q < R ≤ S = T; W > T ≤ U < V
On combining, we get
Q < R ≤ S = T ≤ U < V and Q < R ≤ S = T < W
Conclusions:
I. Q ≤ W → False (As Q < R ≤ S = T < W, Q < W)
II. R ≤ U → True (As Q < R ≤ S = T ≤ U < V, R ≤ U)
III. S < U → False (As Q < R ≤ S = T ≤ U < V, S ≤ U)
Incorrect
B. Only conclusion II is true
Given statements: Q < R ≤ S = T; W > T ≤ U < V
On combining, we get
Q < R ≤ S = T ≤ U < V and Q < R ≤ S = T < W
Conclusions:
I. Q ≤ W → False (As Q < R ≤ S = T < W, Q < W)
II. R ≤ U → True (As Q < R ≤ S = T ≤ U < V, R ≤ U)
III. S < U → False (As Q < R ≤ S = T ≤ U < V, S ≤ U)

Question 9 of 10
9. Question
Statements: B ≥ X = Y > D; Z ≤ F < Y ≥ C
Conclusions:
I. B > Z
II. X ≥ C
III. Z < D
Correct
C. Both conclusions I and II are true
Given statements: B ≥ X = Y > D; Z ≤ F < Y ≥ C
On combining, we get
B ≥ X = Y ≥ C and B ≥ X = Y > F ≥ Z
Conclusions:
I. B > Z → True (As B ≥ X = Y > F ≥ Z, B > Z)
II. X ≥ C → True (As B ≥ X = Y ≥ C, X ≥ C)
III. Z < D → False (As B ≥ X = Y > F ≥ Z, the exact relation between Z and D cannot be established)
Incorrect
C. Both conclusions I and II are true
Given statements: B ≥ X = Y > D; Z ≤ F < Y ≥ C
On combining, we get
B ≥ X = Y ≥ C and B ≥ X = Y > F ≥ Z
Conclusions:
I. B > Z → True (As B ≥ X = Y > F ≥ Z, B > Z)
II. X ≥ C → True (As B ≥ X = Y ≥ C, X ≥ C)
III. Z < D → False (As B ≥ X = Y > F ≥ Z, the exact relation between Z and D cannot be established)

Question 10 of 10
10. Question
Statements: M > N > T = W; C ≤ G < T < X
Conclusions:
I. N > X
II. M > C
III. T = G
Correct
B. Only conclusion II is true
Given statements: M > N > T = W; C ≤ G < T < X
On combining, we get
M > N > T = W > G ≥ C
Conclusions:
I. N > X → False (As M > N > T = W > G ≥ C, the exact relation between N and X cannot be established)
II. M > C → True (As M > N > T = W > G ≥ C, M > C)
III. T = G → False (As M > N > T = W > G ≥ C, T > G)
Incorrect
B. Only conclusion II is true
Given statements: M > N > T = W; C ≤ G < T < X
On combining, we get
M > N > T = W > G ≥ C
Conclusions:
I. N > X → False (As M > N > T = W > G ≥ C, the exact relation between N and X cannot be established)
II. M > C → True (As M > N > T = W > G ≥ C, M > C)
III. T = G → False (As M > N > T = W > G ≥ C, T > G)
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