symbolic operations Model Questions & Answers, Practice Test for ssc chsl tier 1
ssc chsl tier 1 SYLLABUS WISE SUBJECTS MCQs
Semantic Analogy, Symbolic/ Number Analogy
Semantic Series, Number Series
Semantic Classification, Symbolic/ Number Classification
Symbolic operations
Coding and De coding
Venn Diagrams
Figural Analogy
Social Intelligence: Blood Relation
Social Intelligence: Seating Arrangement
Directions:
In the following questions, the symbols @, #, $, © and % are used with the following meaning as illustrated below :
- 'P@ Q' means ‘P is not smaller than Q’,
- 'P# Q' means ‘P is not greater than Q’.
- 'P$ 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 smaller than nor greater than Q’.
Now in each of the following questions, assuming the given statements to be true, find which of the two conclusions I and II given below them is/are definitely true.
- Give answer (a) if only conclusion I is true.
- Give answer (b) ifonlyconclusion II is true.
- Give answer (c) if either conclusion I or conclusion II is true.
- Give answer (d) if neither conclusion I nor conclusion II is true.
- Give answer (e) if both conclusions I and II are true.
Statements: H © M, M @ E, E $ C
Conclusions:
I. C@M
II. H©E
Answer: (d)
H © M ⇒ H > M
M @ E ⇒ M @ E ⇒ M ≥ E
E $ C ⇒ E < C
Hence, H > M E < C
Conclusions :
I. C @ M ⇒ C ≥ M (False)
II. H © E ⇒ H > E (True)
Statements: N@J, J%R, R©H
Conclusions:
I. R#N
II. N©H
Answer: (e)
N @ J ⇒ N ≥ J
J % R ⇒ J = R
R © H ⇒ R > H
Hence, N ≥ J = R > H
Conclusions :
I. R # N ⇒ R ≤ N (True)
II. N © H ⇒ N > H (True)
Statements: % V $ W, W@T, T#H
Conclusions:
I. V©T
II. H%W
Answer: (c)
V $ W ⇒ V < W
W @ T ⇒ W ≥ T
T # H ⇒ T ≤ H
Hence, V < W ≥ T ≤ H
Conclusions :
I. V © T ⇒ V > T ( False)
II. H % W ⇒ H = W ( False)
Statements: J#R, R©D, D@F
Conclusions:
I. F$R
II. F%R Mathematical Operation B-107
Answer: (c)
J # R ⇒ J ≤ R
R © D ⇒ R > D
D @ F ⇒ D ≥ F
Hence, J ≤ R > D ≥ F
Conclusions :
I. F $ R ⇒ F < R (False)
II. F % R ⇒ F = R (False)
Statements: L@K, K©A, A$W
Conclusions:
I. W$L
II. L#W
Answer: (c)
L @ K ⇒ L ≥ K
K © A ⇒ K > A
A $ W ⇒ A < W
Hence, L ≥ K > A < W
Conclusions :
I. W $ L ⇒ W < L (False)
II. L # W ⇒ L d W ( False)
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