Complementary Pair All-SomeNot Advanced Worksheet: Focus on exam-oriented approach Complementary Pair All-SomeNot ADVANCED

Level up your Complementary Pair All-SomeNot skills! You're at Worksheet 8 of 10 (77% through this series). This exam hall simulation worksheet features 20 advanced-level problems with a focus on exam-oriented approach. Topics covered: complementary pair all-somenot bank exam questions, complementary pair all-somenot ssc cgl, complementary pair all-somenot reasoning tricks.

📝 Worksheet 8 of 10 • 20 questions • ⏱️ Estimated time: 20 minutes • 🎯 Advanced level

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Worksheet 8 of 10 (77% complete)

Question 1

Statements: Some artists are engineers. All engineers are entrepreneurs. Conclusions: I. All artists are entrepreneurs. II. Some artists are not entrepreneurs.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All artists are entrepreneurs" (A-type)
- "Some artists are not entrepreneurs" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some artists are engineers" → Partial overlap
Step 2: "All engineers are entrepreneurs" → engineers inside entrepreneurs
Step 3: The part of artists overlapping with engineers is definitely inside entrepreneurs
Step 4: But we DON'T know about the rest of artists

Possible Cases:
Case 1: All of artists inside entrepreneurs → Conclusion I true
Case 2: Some of artists outside entrepreneurs → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 2

Statements: Some herbivores are domestic. All domestic are diurnal. Conclusions: I. All herbivores are diurnal. II. Some herbivores are not diurnal.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All herbivores are diurnal" (A-type)
- "Some herbivores are not diurnal" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some herbivores are domestic" → Partial overlap
Step 2: "All domestic are diurnal" → domestic inside diurnal
Step 3: The part of herbivores overlapping with domestic is definitely inside diurnal
Step 4: But we DON'T know about the rest of herbivores

Possible Cases:
Case 1: All of herbivores inside diurnal → Conclusion I true
Case 2: Some of herbivores outside diurnal → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 3

Statements: Some amphibians are diurnal. All diurnal are domestic. Conclusions: I. All amphibians are domestic. II. Some amphibians are not domestic.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All amphibians are domestic" (A-type)
- "Some amphibians are not domestic" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some amphibians are diurnal" → Partial overlap
Step 2: "All diurnal are domestic" → diurnal inside domestic
Step 3: The part of amphibians overlapping with diurnal is definitely inside domestic
Step 4: But we DON'T know about the rest of amphibians

Possible Cases:
Case 1: All of amphibians inside domestic → Conclusion I true
Case 2: Some of amphibians outside domestic → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 4

Statements: Some nurses are teachers. All teachers are athletes. Conclusions: I. All nurses are athletes. II. Some nurses are not athletes.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All nurses are athletes" (A-type)
- "Some nurses are not athletes" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some nurses are teachers" → Partial overlap
Step 2: "All teachers are athletes" → teachers inside athletes
Step 3: The part of nurses overlapping with teachers is definitely inside athletes
Step 4: But we DON'T know about the rest of nurses

Possible Cases:
Case 1: All of nurses inside athletes → Conclusion I true
Case 2: Some of nurses outside athletes → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 5

Statements: Some appliances are utensils. All utensils are furniture. Conclusions: I. All appliances are furniture. II. Some appliances are not furniture.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All appliances are furniture" (A-type)
- "Some appliances are not furniture" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some appliances are utensils" → Partial overlap
Step 2: "All utensils are furniture" → utensils inside furniture
Step 3: The part of appliances overlapping with utensils is definitely inside furniture
Step 4: But we DON'T know about the rest of appliances

Possible Cases:
Case 1: All of appliances inside furniture → Conclusion I true
Case 2: Some of appliances outside furniture → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 6

Statements: Some teachers are pharmacists. All pharmacists are athletes. Conclusions: I. All teachers are athletes. II. Some teachers are not athletes.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All teachers are athletes" (A-type)
- "Some teachers are not athletes" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some teachers are pharmacists" → Partial overlap
Step 2: "All pharmacists are athletes" → pharmacists inside athletes
Step 3: The part of teachers overlapping with pharmacists is definitely inside athletes
Step 4: But we DON'T know about the rest of teachers

Possible Cases:
Case 1: All of teachers inside athletes → Conclusion I true
Case 2: Some of teachers outside athletes → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 7

Statements: Some electronics are gadgets. All gadgets are appliances. Conclusions: I. All electronics are appliances. II. Some electronics are not appliances.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All electronics are appliances" (A-type)
- "Some electronics are not appliances" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some electronics are gadgets" → Partial overlap
Step 2: "All gadgets are appliances" → gadgets inside appliances
Step 3: The part of electronics overlapping with gadgets is definitely inside appliances
Step 4: But we DON'T know about the rest of electronics

Possible Cases:
Case 1: All of electronics inside appliances → Conclusion I true
Case 2: Some of electronics outside appliances → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 8

Statements: Some omnivores are warm-blooded. All warm-blooded are reptiles. Conclusions: I. All omnivores are reptiles. II. Some omnivores are not reptiles.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All omnivores are reptiles" (A-type)
- "Some omnivores are not reptiles" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some omnivores are warm-blooded" → Partial overlap
Step 2: "All warm-blooded are reptiles" → warm-blooded inside reptiles
Step 3: The part of omnivores overlapping with warm-blooded is definitely inside reptiles
Step 4: But we DON'T know about the rest of omnivores

Possible Cases:
Case 1: All of omnivores inside reptiles → Conclusion I true
Case 2: Some of omnivores outside reptiles → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 9

Statements: Some innovative are rare. All rare are useful. Conclusions: I. All innovative are useful. II. Some innovative are not useful.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All innovative are useful" (A-type)
- "Some innovative are not useful" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some innovative are rare" → Partial overlap
Step 2: "All rare are useful" → rare inside useful
Step 3: The part of innovative overlapping with rare is definitely inside useful
Step 4: But we DON'T know about the rest of innovative

Possible Cases:
Case 1: All of innovative inside useful → Conclusion I true
Case 2: Some of innovative outside useful → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 10

Statements: Some equipment are devices. All devices are electronics. Conclusions: I. All equipment are electronics. II. Some equipment are not electronics.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All equipment are electronics" (A-type)
- "Some equipment are not electronics" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some equipment are devices" → Partial overlap
Step 2: "All devices are electronics" → devices inside electronics
Step 3: The part of equipment overlapping with devices is definitely inside electronics
Step 4: But we DON'T know about the rest of equipment

Possible Cases:
Case 1: All of equipment inside electronics → Conclusion I true
Case 2: Some of equipment outside electronics → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 11

Statements: Some omnivores are mammals. All mammals are invertebrates. Conclusions: I. All omnivores are invertebrates. II. Some omnivores are not invertebrates.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All omnivores are invertebrates" (A-type)
- "Some omnivores are not invertebrates" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some omnivores are mammals" → Partial overlap
Step 2: "All mammals are invertebrates" → mammals inside invertebrates
Step 3: The part of omnivores overlapping with mammals is definitely inside invertebrates
Step 4: But we DON'T know about the rest of omnivores

Possible Cases:
Case 1: All of omnivores inside invertebrates → Conclusion I true
Case 2: Some of omnivores outside invertebrates → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 12

Statements: Some beautiful are reliable. All reliable are rare. Conclusions: I. All beautiful are rare. II. Some beautiful are not rare.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All beautiful are rare" (A-type)
- "Some beautiful are not rare" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some beautiful are reliable" → Partial overlap
Step 2: "All reliable are rare" → reliable inside rare
Step 3: The part of beautiful overlapping with reliable is definitely inside rare
Step 4: But we DON'T know about the rest of beautiful

Possible Cases:
Case 1: All of beautiful inside rare → Conclusion I true
Case 2: Some of beautiful outside rare → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 13

Statements: Some frameworks are principles. All principles are patterns. Conclusions: I. All frameworks are patterns. II. Some frameworks are not patterns.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All frameworks are patterns" (A-type)
- "Some frameworks are not patterns" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some frameworks are principles" → Partial overlap
Step 2: "All principles are patterns" → principles inside patterns
Step 3: The part of frameworks overlapping with principles is definitely inside patterns
Step 4: But we DON'T know about the rest of frameworks

Possible Cases:
Case 1: All of frameworks inside patterns → Conclusion I true
Case 2: Some of frameworks outside patterns → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 14

Statements: Some vertebrates are diurnal. All diurnal are reptiles. Conclusions: I. All vertebrates are reptiles. II. Some vertebrates are not reptiles.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All vertebrates are reptiles" (A-type)
- "Some vertebrates are not reptiles" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some vertebrates are diurnal" → Partial overlap
Step 2: "All diurnal are reptiles" → diurnal inside reptiles
Step 3: The part of vertebrates overlapping with diurnal is definitely inside reptiles
Step 4: But we DON'T know about the rest of vertebrates

Possible Cases:
Case 1: All of vertebrates inside reptiles → Conclusion I true
Case 2: Some of vertebrates outside reptiles → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 15

Statements: Some vertebrates are reptiles. All reptiles are wild. Conclusions: I. All vertebrates are wild. II. Some vertebrates are not wild.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All vertebrates are wild" (A-type)
- "Some vertebrates are not wild" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some vertebrates are reptiles" → Partial overlap
Step 2: "All reptiles are wild" → reptiles inside wild
Step 3: The part of vertebrates overlapping with reptiles is definitely inside wild
Step 4: But we DON'T know about the rest of vertebrates

Possible Cases:
Case 1: All of vertebrates inside wild → Conclusion I true
Case 2: Some of vertebrates outside wild → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 16

Statements: Some engineers are doctors. All doctors are lawyers. Conclusions: I. All engineers are lawyers. II. Some engineers are not lawyers.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All engineers are lawyers" (A-type)
- "Some engineers are not lawyers" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some engineers are doctors" → Partial overlap
Step 2: "All doctors are lawyers" → doctors inside lawyers
Step 3: The part of engineers overlapping with doctors is definitely inside lawyers
Step 4: But we DON'T know about the rest of engineers

Possible Cases:
Case 1: All of engineers inside lawyers → Conclusion I true
Case 2: Some of engineers outside lawyers → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 17

Statements: Some principles are ideas. All ideas are frameworks. Conclusions: I. All principles are frameworks. II. Some principles are not frameworks.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All principles are frameworks" (A-type)
- "Some principles are not frameworks" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some principles are ideas" → Partial overlap
Step 2: "All ideas are frameworks" → ideas inside frameworks
Step 3: The part of principles overlapping with ideas is definitely inside frameworks
Step 4: But we DON'T know about the rest of principles

Possible Cases:
Case 1: All of principles inside frameworks → Conclusion I true
Case 2: Some of principles outside frameworks → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 18

Statements: Some equipment are gadgets. All gadgets are utensils. Conclusions: I. All equipment are utensils. II. Some equipment are not utensils.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All equipment are utensils" (A-type)
- "Some equipment are not utensils" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some equipment are gadgets" → Partial overlap
Step 2: "All gadgets are utensils" → gadgets inside utensils
Step 3: The part of equipment overlapping with gadgets is definitely inside utensils
Step 4: But we DON'T know about the rest of equipment

Possible Cases:
Case 1: All of equipment inside utensils → Conclusion I true
Case 2: Some of equipment outside utensils → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 19

Statements: Some artists are musicians. All musicians are engineers. Conclusions: I. All artists are engineers. II. Some artists are not engineers.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All artists are engineers" (A-type)
- "Some artists are not engineers" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some artists are musicians" → Partial overlap
Step 2: "All musicians are engineers" → musicians inside engineers
Step 3: The part of artists overlapping with musicians is definitely inside engineers
Step 4: But we DON'T know about the rest of artists

Possible Cases:
Case 1: All of artists inside engineers → Conclusion I true
Case 2: Some of artists outside engineers → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows

Question 20

Statements: Some electronics are appliances. All appliances are machines. Conclusions: I. All electronics are machines. II. Some electronics are not machines.
Complementary Pair Analysis:
Conclusions I and II form a complementary pair:
- "All electronics are machines" (A-type)
- "Some electronics are not machines" (O-type)
These are opposite statements where at least one can be true.

Venn Diagram:
Step 1: "Some electronics are appliances" → Partial overlap
Step 2: "All appliances are machines" → appliances inside machines
Step 3: The part of electronics overlapping with appliances is definitely inside machines
Step 4: But we DON'T know about the rest of electronics

Possible Cases:
Case 1: All of electronics inside machines → Conclusion I true
Case 2: Some of electronics outside machines → Conclusion II true

Either-Or Rule:
When conclusions form complementary pair "All" and "Some not", answer is "Either-Or".

Answer: Either conclusion I or II follows
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