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Coding Inequalities - Beginner Level: inequality codes BEGINNER

Level up your coding inequalities skills with this entry level practice. 20 beginner-level problems await in Worksheet 4 of 30. Focus area: inequality codes. Learn inequality codes, coded relationships, symbol inequality through systematic practice. Designed for entry-level learners seeking foundational concepts and basic patterns.

πŸ“ Worksheet 4 of 30 β€’ 20 questions β€’ ⏱️ Estimated time: 20 minutes β€’ 🎯 Beginner level

What you'll learn in this worksheet:
Your progress through Coding Inequalities
Worksheet 4 of 30 (13% complete)

Question 1

Directions: @ = >, # = <, $ = =, % = >=, ^ = <=, & = != Statement: Q # X # D Conclusions: I. Q > D II. Q β‰₯ D Which of the following is true?
Decoded statement: Q < X < D

Conclusion I (Q > D): Does not follow
Conclusion II (Q β‰₯ D): Does not follow

Therefore, Neither I nor II is correct.
basic, symbols

Question 2

Directions: β†’ = >, ← = <, ↔ = =, β‡’ = >=, ⇐ = <=, ⇔ = != Statement: F ← Q ↔ E β†’ U ← C Conclusions: I. F < E II. E > C Which of the following is true?
Decoded statement: F < Q = E > U < C

Chain: A < B = C > D < E
F < E does not follow, E > C follows (C > D < E not transitive)

Therefore, II only is correct.
transitive, logic

Question 3

Directions: Ξ” = >, βˆ‡ = <, β—Œ = =, β–‘ = >=, β—‹ = <=, β˜† = != Statement: D Ξ” W βˆ‡ P Conclusions: I. D β‰₯ P II. D < P Which of the following is true?
Decoded statement: D > W < P

Since the conclusions are complementary (one is the exact opposite of the other), exactly one of them must be true. Therefore, either I or II follows.
boolean, logic, complementary

Question 4

Directions: ♦ = >, β™  = <, β™₯ = =, ♣ = >=, β—Š = <=, β˜… = != Statement: Y β™  D β™  W ♦ C Conclusions: I. Y > C II. D < W Which of the following is true?
Decoded statement: Y < D < W > C

Pattern: A < B < C > D
No direct relation between A-D or B-C

Therefore, Neither I nor II is correct.
complex, mixed

Question 5

Directions: β†’ = >, ← = <, ↔ = =, β‡’ = >=, ⇐ = <=, ⇔ = != Statement: P ← W ← U β†’ X ↔ G Conclusions: I. P > U II. U < G Which of the following is true?
Decoded statement: P < W < U > X = G

Chain: A < B < C > D = E
No transitive relation between A-C or C-E

Therefore, Neither I nor II is correct.
transitive, logic

Question 6

Directions: Ξ± = >, Ξ² = <, Ξ³ = =, Ξ΄ = >=, Ξ΅ = <=, ΞΆ = != Statement: P Ξ± Z Ξ² B Conclusions: I. P β‰₯ B II. P < B Which of the following is true?
Decoded statement: P > Z < B

Conclusion I (P β‰₯ B): Does not follow
Conclusion II (P < B): Does not follow

Therefore, Neither I nor II is correct.
basic, symbols

Question 7

Directions: @ = >, # = <, $ = =, % = >=, ^ = <=, & = != Statement: W # B # D Conclusions: I. W β‰₯ D II. W < D Which of the following is true?
Decoded statement: W < B < D

Conclusion I (W β‰₯ D): Does not follow
Conclusion II (W < D): Follows

Therefore, II only is correct.
basic, symbols

Question 8

Directions: * = >, + = <, = = =, - = >=, / = <=, ! = != Statement: T * Q Q + V V / X X * D Conclusions: I. Q > X II. Q < X Which of the following is true?
Decoded statement: T > Q Q < V V <= X X > D

Conclusion I (Q > X): Does not follow
Conclusion II (Q < X): Does not follow

Therefore, Neither I nor II is correct.
chain, sequence

Question 9

Directions: Ξ” = >, βˆ‡ = <, β—Œ = =, β–‘ = >=, β—‹ = <=, β˜† = != Statement: Y Ξ” U βˆ‡ B Conclusions: I. Y > B II. Y ≀ B Which of the following is true?
Decoded statement: Y > U < B

Since the conclusions are complementary (one is the exact opposite of the other), exactly one of them must be true. Therefore, either I or II follows.
boolean, logic, complementary

Question 10

Directions: ♦ = >, β™  = <, β™₯ = =, ♣ = >=, β—Š = <=, β˜… = != Statement: S ♣ V β—Š F β™₯ Y Conclusions: I. S > Y II. V < F Which of the following is true?
Decoded statement: S >= V <= F = Y

Pattern: A β‰₯ B ≀ C = D
A and D relationship depends on actual values

Therefore, Cannot be determined is correct.
complex, mixed

Question 11

Directions: Ξ” = >, βˆ‡ = <, β—Œ = =, β–‘ = >=, β—‹ = <=, β˜† = != Statement: Z Ξ” A βˆ‡ U Conclusions: I. Z β‰₯ U II. Z < U Which of the following is true?
Decoded statement: Z > A < U

Since the conclusions are complementary (one is the exact opposite of the other), exactly one of them must be true. Therefore, either I or II follows.
boolean, logic, complementary

Question 12

Directions: ♦ = >, β™  = <, β™₯ = =, ♣ = >=, β—Š = <=, β˜… = != Statement: H ♣ V β—Š G β™₯ Q Conclusions: I. H > Q II. V < G Which of the following is true?
Decoded statement: H >= V <= G = Q

Pattern: A β‰₯ B ≀ C = D
A and D relationship depends on actual values

Therefore, Cannot be determined is correct.
complex, mixed

Question 13

Directions: @ = >, # = <, $ = =, % = >=, ^ = <=, & = != Statement: R $ V $ X Conclusions: I. R ≀ X II. R > X Which of the following is true?
Decoded statement: R = V = X

Conclusion I (R ≀ X): Does not follow
Conclusion II (R > X): Does not follow

Therefore, Neither I nor II is correct.
basic, symbols

Question 14

Directions: β†’ = >, ← = <, ↔ = =, β‡’ = >=, ⇐ = <=, ⇔ = != Statement: G ← Q ↔ C β†’ E ← B Conclusions: I. G < C II. C > B Which of the following is true?
Decoded statement: G < Q = C > E < B

Chain: A < B = C > D < E
G < C does not follow, C > B follows (C > D < E not transitive)

Therefore, II only is correct.
transitive, logic

Question 15

Directions: @ = >, # = <, $ = =, % = >=, ^ = <=, & = != Statements: H $ Y, C @ A Conclusions: I. H > C II. Y < A Which of the following is true?
Decoded statements: H = Y, C > A

Since the statements involve different variables with no connecting links, no definite relationship can be established between H and C or between Y and A.

Therefore, Neither I nor II is correct.
multiple, analysis

Question 16

Directions: @ = >, # = <, $ = =, % = >=, ^ = <=, & = != Statements: H & E, B % Z, U ^ Y Conclusions: I. H > B II. E < Z Which of the following is true?
Decoded statements: H != E, B >= Z, U <= Y

Since the statements involve different variables with no connecting links, no definite relationship can be established between H and B or between E and Z.

Therefore, Neither I nor II is correct.
multiple, analysis

Question 17

Directions: Ξ± = >, Ξ² = <, Ξ³ = =, Ξ΄ = >=, Ξ΅ = <=, ΞΆ = != Statement: S Ξ± W Ξ² C Conclusions: I. S = C II. S < C Which of the following is true?
Decoded statement: S > W < C

Conclusion I (S = C): Does not follow
Conclusion II (S < C): Does not follow

Therefore, Neither I nor II is correct.
basic, symbols

Question 18

Directions: ♦ = >, β™  = <, β™₯ = =, ♣ = >=, β—Š = <=, β˜… = != Statement: R β—Š H ♣ F β™₯ T Conclusions: I. R > T II. H < F Which of the following is true?
Decoded statement: R <= H >= F = T

Pattern: A ≀ B β‰₯ C = D
A and D relationship depends on actual values

Therefore, Cannot be determined is correct.
complex, mixed

Question 19

Directions: * = >, + = <, = = =, - = >=, / = <=, ! = != Statement: B * Q Q + S S * C Conclusions: I. B > C II. B < C Which of the following is true?
Decoded statement: B > Q Q < S S > C

Conclusion I (B > C): Does not follow
Conclusion II (B < C): Does not follow

Therefore, Neither I nor II is correct.
chain, sequence

Question 20

Directions: @ = >, # = <, $ = =, % = >=, ^ = <=, & = != Statements: P % B, X $ H Conclusions: I. P > X II. B < H Which of the following is true?
Decoded statements: P >= B, X = H

Since the statements involve different variables with no connecting links, no definite relationship can be established between P and X or between B and H.

Therefore, Neither I nor II is correct.
multiple, analysis
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