Statement Conclusion
🟢 Lite — Quick Review (1h–1d)
Rapid summary for last-minute revision before your exam.
Statement Conclusion questions test your logical reasoning ability. You’re given a statement (or statements) followed by conclusions. You must determine which conclusions logically follow from the given statement(s). This is a critical section in SSC CGL Tier 1 and Tier 2.
Key Principle: A conclusion should be based ONLY on the information given in the statement. Do not assume or bring in external knowledge.
Types of Conclusions:
- Definite Conclusions: Must be true based on the statement
- Possible Conclusions: Could be true but aren’t necessarily true
- Invalid Conclusions: Contradict the statement or can’t be derived
⚡ SSC CGL Exam Tips:
- Never assume additional information
- “Could be true” means it may or may not be true
- If statement says “All cats are animals,” then “Some animals are cats” DEFINITELY follows
- If statement says “Some cats are black,” then “All cats are black” DOES NOT follow
- A conclusion with “only” or “none” is harder to establish — usually doesn’t follow
🟡 Standard — Regular Study (2d–2mo)
Standard content for students with a few days to months.
Understanding Statement-Conclusion Logic
Basic Syllogism Rules:
When we say “All A are B”:
- Some A are B (✓ follows)
- Some B are A (✓ follows)
- No A is B (✗ doesn’t follow)
- All B are A (✗ doesn’t follow)
When we say “No A is B”:
- No B is A (✓ follows)
- Some A are not B (✓ follows)
- All A are B (✗ doesn’t follow)
When we say “Some A are B”:
- Some B are A (✓ follows)
- All A are B (✗ doesn’t follow)
- No A is B (✗ doesn’t follow)
- Some A are not B (✗ doesn’t follow - could be either way)
Worked Example 1: Statement: All teachers are educated. Some educated people are doctors. Conclusions: I. Some doctors are teachers II. Some educated people are not teachers
Analysis:
- “All teachers are educated” means teachers ⊆ educated (teachers form a subset of the educated; it does NOT say only teachers are educated).
- “Some educated people are doctors” means educated ∩ doctors ≠ ∅.
- Conclusion I: “Some doctors are teachers” — Not definite. The educated people who are doctors could be entirely outside the teachers subset, so doctors and teachers may be completely disjoint. ✗
- Conclusion II: “Some educated people are not teachers” — Not definite either. It is possible that every educated person is a teacher (educated = teachers), in which case no educated person is a non-teacher. Since the statements never force educated people beyond the teachers, this cannot be guaranteed. ✗
Neither conclusion definitely follows. Both are merely possible.
Worked Example 2: Statement: No singer is a dancer. Some dancers are actors. Conclusions: I. No singer is an actor II. Some actors are dancers
Analysis:
- “No singer is dancer” → singer ∩ dancer = ∅
- “Some dancers are actors” → dancer ∩ actors ≠ ∅
- Conclusion I: “No singer is actor” — Cannot be established. Singers and actors are never linked, so they could still overlap. ✗
- Conclusion II: “Some actors are dancers” — This simply restates the second premise (overlap is symmetric). ✓
Venn Diagram Approach:
For complex statements, draw Venn diagrams:
- Draw circles for each category
- Shade/mark areas based on statements
- Check which conclusions are definitely true
Example with Venn: Statement: All roses are flowers. Some flowers are red. Conclusions: I. All roses are red II. Some roses are red
Venn:
- Roses ⊂ Flowers
- Some Flowers ∩ Red ≠ ∅ I: “All roses are red” — Does not follow. Roses being a subset of flowers, plus some flowers being red, gives no guarantee that every rose is among the red flowers. ✗ II: “Some roses are red” — Does not follow either. The red flowers might include no roses at all. ✗
Both conclusions fail to follow.
🔴 Extended — Deep Study (3mo+)
Comprehensive coverage with complex syllogisms and previous year SSC CGL patterns.
Advanced Syllogism Patterns:
Pattern 1: Three-Term Syllogism Statement: All A are B. All B are C. Conclusions:
- All A are C (✓)
- Some A are C (✓)
- Some B are A (✓)
Pattern 2: Contradictory Statements Statement: All politicians are liars. No liars are honest. Conclusions:
- No politician is honest (✓)
- Some politicians are not honest (✓)
Pattern 3: Possibility Cases When a conclusion uses “could be” or “might be,” it may be valid even if not definite.
Statement: Some books are pens. All pens are expensive. Conclusions: I. All books are expensive (✗ doesn’t follow) II. Some books could be expensive (✓ could follow)
Pattern 4: Either-Or Cases When neither conclusion can be definitively proven but one must be true:
Statement: Some A are B. Some A are not B. Conclusions: I. All A are B II. Some A are not B
Here, II is given directly, and I cannot be proven. In exam questions with a genuine either-or pair, only one of the two complementary conclusions can be marked; otherwise the standard answer is that neither I nor II follows.
Previous Year SSC CGL Patterns:
SSC CGL 2022: Statement: All doctors are professionals. No professionals are unemployed. Conclusions: I. No doctor is unemployed II. Some doctors are unemployed
Analysis:
- All doctors ⊆ professionals
- professionals ∩ unemployed = ∅
- Therefore doctors ∩ unemployed = ∅ (since doctors are a subset of professionals, and professionals never intersect the unemployed) I follows ✓ II doesn’t follow ✗
SSC CGL 2022: Statement: Some teachers are researchers. Some researchers are scientists. Conclusions: I. Some teachers are scientists II. All teachers are researchers
Analysis:
- teachers ∩ researchers ≠ ∅ (overlap)
- researchers ∩ scientists ≠ ∅ (overlap)
- Teachers and scientists could be completely disjoint sets I: Not definite ✗ II: Not given, and does not follow ✗
SSC CGL 2023: Statement: Every actor is a star. Some stars are directors. Conclusions: I. Every director is a star II. Some actors are directors
Analysis:
- Actors ⊆ stars
- stars ∩ directors ≠ ∅ I: Doesn’t follow — “Some stars are directors” does not mean ALL directors are stars ✗ II: Actors and directors could be completely separate ✗
SSC CGL 2023: Statement: All fruits are healthy. No unhealthy thing is tasty. Conclusions: I. No fruit is tasty II. Some fruits are not tasty
Analysis:
- Fruits ⊆ healthy
- “No unhealthy thing is tasty” means tasty ⊆ healthy (every tasty thing is healthy)
- Both fruits and tasty things lie inside the healthy circle, so they MAY overlap; nothing forces them apart I: “No fruit is tasty” — Does not follow, because a fruit (being healthy) is free to also be tasty ✗ II: “Some fruits are not tasty” — Does not follow either, since it is possible that every fruit is tasty ✗
This pattern is a classic trap: a shared “healthy” superset does not create a disjunction. Always test whether the statements force separation before marking a negative conclusion.
Complement Sets: “If all A are B, then no A is non-B” “If some A are B, then some A are not non-B” (trivially true)
Negation Cases:
- “All A are B” negates to “Some A are not B”
- “No A is B” negates to “Some A are B”
- “Some A are B” negates to “No A is B” or “Some A are not B”
- “Some A are not B” negates to “All A are B”
Exclusive Logic: “All A are B” ≠ “Only A are B” “All A are B” means A ⊆ B “Only A are B” means B ⊆ A (only A can be B)
Tips for Complex Statements:
- Always check if a conclusion is definitely true, not just possibly true
- “Could be” conclusions require possibility, not certainty
- Look for contrapositive relationships
- When multiple conclusions are given, each is evaluated independently
Content adapted based on your selected roadmap duration. Switch tiers using the pill selector above.
Sources & verification
- Official SSC CGL syllabus & pattern: https://ssc.nic.in
- Editorial methodology: research → draft → fact-verify → curate pipeline
- Reviewed by Pushkar Saini · last updated
- Found an error? Email pushkersaini@gmail.com with the page URL and a one-line description — corrections typically actioned within 48 hours.
📐 Diagram Reference
Educational diagram illustrating Statement Conclusion with clear labels, white background, exam-style illustration
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