No-All Negative Pattern Beginner-Intermediate Worksheet: Focus on common variations practice No-All Negative Pattern BEGINNER INTERMEDIATE

Level up your No-All Negative Pattern skills! You're at Worksheet 4 of 10 (33% through this series). This step-up challenge worksheet features 20 beginner-intermediate-level problems with a focus on common variations practice. Topics covered: no-all negative pattern for competitive exams, how to solve no-all negative pattern, no-all negative pattern tricks.

📝 Worksheet 4 of 10 • 20 questions • ⏱️ Estimated time: 20 minutes • 🎯 Beginner Intermediate level

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Worksheet 4 of 10 (33% complete)

Question 1

Statements: No utensils is a machines. All machines are vehicles. Conclusions: I. No utensils is a vehicles. II. Some vehicles are not utensils.
Venn Diagram Method:
Step 1: "No utensils is a machines" → Circles of utensils and machines don't overlap
Step 2: "All machines are vehicles" → Circle of machines completely inside vehicles
Step 3: utensils is separate from machines, but vehicles may overlap with utensils

Analytical Method (E + A = O*):
No utensils is a machines (E) + All machines are vehicles (A) = Some vehicles are not utensils (O*)

Verification:
✗ Conclusion I: "No utensils is a vehicles" - DOES NOT FOLLOW (vehicles circle is larger and can overlap with utensils)
✓ Conclusion II: "Some vehicles are not utensils" - FOLLOWS (the part of vehicles containing machines doesn't contain utensils)

Answer: Only conclusion II follows

Question 2

Statements: No athletes is a scientists. All scientists are artists. Conclusions: I. No athletes is a artists. II. Some artists are not athletes.
Venn Diagram Method:
Step 1: "No athletes is a scientists" → Circles of athletes and scientists don't overlap
Step 2: "All scientists are artists" → Circle of scientists completely inside artists
Step 3: athletes is separate from scientists, but artists may overlap with athletes

Analytical Method (E + A = O*):
No athletes is a scientists (E) + All scientists are artists (A) = Some artists are not athletes (O*)

Verification:
✗ Conclusion I: "No athletes is a artists" - DOES NOT FOLLOW (artists circle is larger and can overlap with athletes)
✓ Conclusion II: "Some artists are not athletes" - FOLLOWS (the part of artists containing scientists doesn't contain athletes)

Answer: Only conclusion II follows

Question 3

Statements: No accountants is a writers. All writers are athletes. Conclusions: I. No accountants is a athletes. II. Some athletes are not accountants.
Venn Diagram Method:
Step 1: "No accountants is a writers" → Circles of accountants and writers don't overlap
Step 2: "All writers are athletes" → Circle of writers completely inside athletes
Step 3: accountants is separate from writers, but athletes may overlap with accountants

Analytical Method (E + A = O*):
No accountants is a writers (E) + All writers are athletes (A) = Some athletes are not accountants (O*)

Verification:
✗ Conclusion I: "No accountants is a athletes" - DOES NOT FOLLOW (athletes circle is larger and can overlap with accountants)
✓ Conclusion II: "Some athletes are not accountants" - FOLLOWS (the part of athletes containing writers doesn't contain accountants)

Answer: Only conclusion II follows

Question 4

Statements: No scientists is a accountants. All accountants are architects. Conclusions: I. No scientists is a architects. II. Some architects are not scientists.
Venn Diagram Method:
Step 1: "No scientists is a accountants" → Circles of scientists and accountants don't overlap
Step 2: "All accountants are architects" → Circle of accountants completely inside architects
Step 3: scientists is separate from accountants, but architects may overlap with scientists

Analytical Method (E + A = O*):
No scientists is a accountants (E) + All accountants are architects (A) = Some architects are not scientists (O*)

Verification:
✗ Conclusion I: "No scientists is a architects" - DOES NOT FOLLOW (architects circle is larger and can overlap with scientists)
✓ Conclusion II: "Some architects are not scientists" - FOLLOWS (the part of architects containing accountants doesn't contain scientists)

Answer: Only conclusion II follows

Question 5

Statements: No versatile is a useful. All useful are durable. Conclusions: I. No versatile is a durable. II. Some durable are not versatile.
Venn Diagram Method:
Step 1: "No versatile is a useful" → Circles of versatile and useful don't overlap
Step 2: "All useful are durable" → Circle of useful completely inside durable
Step 3: versatile is separate from useful, but durable may overlap with versatile

Analytical Method (E + A = O*):
No versatile is a useful (E) + All useful are durable (A) = Some durable are not versatile (O*)

Verification:
✗ Conclusion I: "No versatile is a durable" - DOES NOT FOLLOW (durable circle is larger and can overlap with versatile)
✓ Conclusion II: "Some durable are not versatile" - FOLLOWS (the part of durable containing useful doesn't contain versatile)

Answer: Only conclusion II follows

Question 6

Statements: No lawyers is a entrepreneurs. All entrepreneurs are architects. Conclusions: I. No lawyers is a architects. II. Some architects are not lawyers.
Venn Diagram Method:
Step 1: "No lawyers is a entrepreneurs" → Circles of lawyers and entrepreneurs don't overlap
Step 2: "All entrepreneurs are architects" → Circle of entrepreneurs completely inside architects
Step 3: lawyers is separate from entrepreneurs, but architects may overlap with lawyers

Analytical Method (E + A = O*):
No lawyers is a entrepreneurs (E) + All entrepreneurs are architects (A) = Some architects are not lawyers (O*)

Verification:
✗ Conclusion I: "No lawyers is a architects" - DOES NOT FOLLOW (architects circle is larger and can overlap with lawyers)
✓ Conclusion II: "Some architects are not lawyers" - FOLLOWS (the part of architects containing entrepreneurs doesn't contain lawyers)

Answer: Only conclusion II follows

Question 7

Statements: No appliances is a instruments. All instruments are utensils. Conclusions: I. No appliances is a utensils. II. Some utensils are not appliances.
Venn Diagram Method:
Step 1: "No appliances is a instruments" → Circles of appliances and instruments don't overlap
Step 2: "All instruments are utensils" → Circle of instruments completely inside utensils
Step 3: appliances is separate from instruments, but utensils may overlap with appliances

Analytical Method (E + A = O*):
No appliances is a instruments (E) + All instruments are utensils (A) = Some utensils are not appliances (O*)

Verification:
✗ Conclusion I: "No appliances is a utensils" - DOES NOT FOLLOW (utensils circle is larger and can overlap with appliances)
✓ Conclusion II: "Some utensils are not appliances" - FOLLOWS (the part of utensils containing instruments doesn't contain appliances)

Answer: Only conclusion II follows

Question 8

Statements: No instruments is a gadgets. All gadgets are electronics. Conclusions: I. No instruments is a electronics. II. Some electronics are not instruments.
Venn Diagram Method:
Step 1: "No instruments is a gadgets" → Circles of instruments and gadgets don't overlap
Step 2: "All gadgets are electronics" → Circle of gadgets completely inside electronics
Step 3: instruments is separate from gadgets, but electronics may overlap with instruments

Analytical Method (E + A = O*):
No instruments is a gadgets (E) + All gadgets are electronics (A) = Some electronics are not instruments (O*)

Verification:
✗ Conclusion I: "No instruments is a electronics" - DOES NOT FOLLOW (electronics circle is larger and can overlap with instruments)
✓ Conclusion II: "Some electronics are not instruments" - FOLLOWS (the part of electronics containing gadgets doesn't contain instruments)

Answer: Only conclusion II follows

Question 9

Statements: No nurses is a pilots. All pilots are managers. Conclusions: I. No nurses is a managers. II. Some managers are not nurses.
Venn Diagram Method:
Step 1: "No nurses is a pilots" → Circles of nurses and pilots don't overlap
Step 2: "All pilots are managers" → Circle of pilots completely inside managers
Step 3: nurses is separate from pilots, but managers may overlap with nurses

Analytical Method (E + A = O*):
No nurses is a pilots (E) + All pilots are managers (A) = Some managers are not nurses (O*)

Verification:
✗ Conclusion I: "No nurses is a managers" - DOES NOT FOLLOW (managers circle is larger and can overlap with nurses)
✓ Conclusion II: "Some managers are not nurses" - FOLLOWS (the part of managers containing pilots doesn't contain nurses)

Answer: Only conclusion II follows

Question 10

Statements: No diurnal is a nocturnal. All nocturnal are domestic. Conclusions: I. No diurnal is a domestic. II. Some domestic are not diurnal.
Venn Diagram Method:
Step 1: "No diurnal is a nocturnal" → Circles of diurnal and nocturnal don't overlap
Step 2: "All nocturnal are domestic" → Circle of nocturnal completely inside domestic
Step 3: diurnal is separate from nocturnal, but domestic may overlap with diurnal

Analytical Method (E + A = O*):
No diurnal is a nocturnal (E) + All nocturnal are domestic (A) = Some domestic are not diurnal (O*)

Verification:
✗ Conclusion I: "No diurnal is a domestic" - DOES NOT FOLLOW (domestic circle is larger and can overlap with diurnal)
✓ Conclusion II: "Some domestic are not diurnal" - FOLLOWS (the part of domestic containing nocturnal doesn't contain diurnal)

Answer: Only conclusion II follows

Question 11

Statements: No strategies is a principles. All principles are concepts. Conclusions: I. No strategies is a concepts. II. Some concepts are not strategies.
Venn Diagram Method:
Step 1: "No strategies is a principles" → Circles of strategies and principles don't overlap
Step 2: "All principles are concepts" → Circle of principles completely inside concepts
Step 3: strategies is separate from principles, but concepts may overlap with strategies

Analytical Method (E + A = O*):
No strategies is a principles (E) + All principles are concepts (A) = Some concepts are not strategies (O*)

Verification:
✗ Conclusion I: "No strategies is a concepts" - DOES NOT FOLLOW (concepts circle is larger and can overlap with strategies)
✓ Conclusion II: "Some concepts are not strategies" - FOLLOWS (the part of concepts containing principles doesn't contain strategies)

Answer: Only conclusion II follows

Question 12

Statements: No strategies is a principles. All principles are structures. Conclusions: I. No strategies is a structures. II. Some structures are not strategies.
Venn Diagram Method:
Step 1: "No strategies is a principles" → Circles of strategies and principles don't overlap
Step 2: "All principles are structures" → Circle of principles completely inside structures
Step 3: strategies is separate from principles, but structures may overlap with strategies

Analytical Method (E + A = O*):
No strategies is a principles (E) + All principles are structures (A) = Some structures are not strategies (O*)

Verification:
✗ Conclusion I: "No strategies is a structures" - DOES NOT FOLLOW (structures circle is larger and can overlap with strategies)
✓ Conclusion II: "Some structures are not strategies" - FOLLOWS (the part of structures containing principles doesn't contain strategies)

Answer: Only conclusion II follows

Question 13

Statements: No equipment is a vehicles. All vehicles are devices. Conclusions: I. No equipment is a devices. II. Some devices are not equipment.
Venn Diagram Method:
Step 1: "No equipment is a vehicles" → Circles of equipment and vehicles don't overlap
Step 2: "All vehicles are devices" → Circle of vehicles completely inside devices
Step 3: equipment is separate from vehicles, but devices may overlap with equipment

Analytical Method (E + A = O*):
No equipment is a vehicles (E) + All vehicles are devices (A) = Some devices are not equipment (O*)

Verification:
✗ Conclusion I: "No equipment is a devices" - DOES NOT FOLLOW (devices circle is larger and can overlap with equipment)
✓ Conclusion II: "Some devices are not equipment" - FOLLOWS (the part of devices containing vehicles doesn't contain equipment)

Answer: Only conclusion II follows

Question 14

Statements: No systems is a models. All models are principles. Conclusions: I. No systems is a principles. II. Some principles are not systems.
Venn Diagram Method:
Step 1: "No systems is a models" → Circles of systems and models don't overlap
Step 2: "All models are principles" → Circle of models completely inside principles
Step 3: systems is separate from models, but principles may overlap with systems

Analytical Method (E + A = O*):
No systems is a models (E) + All models are principles (A) = Some principles are not systems (O*)

Verification:
✗ Conclusion I: "No systems is a principles" - DOES NOT FOLLOW (principles circle is larger and can overlap with systems)
✓ Conclusion II: "Some principles are not systems" - FOLLOWS (the part of principles containing models doesn't contain systems)

Answer: Only conclusion II follows

Question 15

Statements: No vertebrates is a invertebrates. All invertebrates are diurnal. Conclusions: I. No vertebrates is a diurnal. II. Some diurnal are not vertebrates.
Venn Diagram Method:
Step 1: "No vertebrates is a invertebrates" → Circles of vertebrates and invertebrates don't overlap
Step 2: "All invertebrates are diurnal" → Circle of invertebrates completely inside diurnal
Step 3: vertebrates is separate from invertebrates, but diurnal may overlap with vertebrates

Analytical Method (E + A = O*):
No vertebrates is a invertebrates (E) + All invertebrates are diurnal (A) = Some diurnal are not vertebrates (O*)

Verification:
✗ Conclusion I: "No vertebrates is a diurnal" - DOES NOT FOLLOW (diurnal circle is larger and can overlap with vertebrates)
✓ Conclusion II: "Some diurnal are not vertebrates" - FOLLOWS (the part of diurnal containing invertebrates doesn't contain vertebrates)

Answer: Only conclusion II follows

Question 16

Statements: No nurses is a engineers. All engineers are musicians. Conclusions: I. No nurses is a musicians. II. Some musicians are not nurses.
Venn Diagram Method:
Step 1: "No nurses is a engineers" → Circles of nurses and engineers don't overlap
Step 2: "All engineers are musicians" → Circle of engineers completely inside musicians
Step 3: nurses is separate from engineers, but musicians may overlap with nurses

Analytical Method (E + A = O*):
No nurses is a engineers (E) + All engineers are musicians (A) = Some musicians are not nurses (O*)

Verification:
✗ Conclusion I: "No nurses is a musicians" - DOES NOT FOLLOW (musicians circle is larger and can overlap with nurses)
✓ Conclusion II: "Some musicians are not nurses" - FOLLOWS (the part of musicians containing engineers doesn't contain nurses)

Answer: Only conclusion II follows

Question 17

Statements: No useful is a innovative. All innovative are reliable. Conclusions: I. No useful is a reliable. II. Some reliable are not useful.
Venn Diagram Method:
Step 1: "No useful is a innovative" → Circles of useful and innovative don't overlap
Step 2: "All innovative are reliable" → Circle of innovative completely inside reliable
Step 3: useful is separate from innovative, but reliable may overlap with useful

Analytical Method (E + A = O*):
No useful is a innovative (E) + All innovative are reliable (A) = Some reliable are not useful (O*)

Verification:
✗ Conclusion I: "No useful is a reliable" - DOES NOT FOLLOW (reliable circle is larger and can overlap with useful)
✓ Conclusion II: "Some reliable are not useful" - FOLLOWS (the part of reliable containing innovative doesn't contain useful)

Answer: Only conclusion II follows

Question 18

Statements: No domestic is a amphibians. All amphibians are reptiles. Conclusions: I. No domestic is a reptiles. II. Some reptiles are not domestic.
Venn Diagram Method:
Step 1: "No domestic is a amphibians" → Circles of domestic and amphibians don't overlap
Step 2: "All amphibians are reptiles" → Circle of amphibians completely inside reptiles
Step 3: domestic is separate from amphibians, but reptiles may overlap with domestic

Analytical Method (E + A = O*):
No domestic is a amphibians (E) + All amphibians are reptiles (A) = Some reptiles are not domestic (O*)

Verification:
✗ Conclusion I: "No domestic is a reptiles" - DOES NOT FOLLOW (reptiles circle is larger and can overlap with domestic)
✓ Conclusion II: "Some reptiles are not domestic" - FOLLOWS (the part of reptiles containing amphibians doesn't contain domestic)

Answer: Only conclusion II follows

Question 19

Statements: No frameworks is a concepts. All concepts are models. Conclusions: I. No frameworks is a models. II. Some models are not frameworks.
Venn Diagram Method:
Step 1: "No frameworks is a concepts" → Circles of frameworks and concepts don't overlap
Step 2: "All concepts are models" → Circle of concepts completely inside models
Step 3: frameworks is separate from concepts, but models may overlap with frameworks

Analytical Method (E + A = O*):
No frameworks is a concepts (E) + All concepts are models (A) = Some models are not frameworks (O*)

Verification:
✗ Conclusion I: "No frameworks is a models" - DOES NOT FOLLOW (models circle is larger and can overlap with frameworks)
✓ Conclusion II: "Some models are not frameworks" - FOLLOWS (the part of models containing concepts doesn't contain frameworks)

Answer: Only conclusion II follows

Question 20

Statements: No diurnal is a birds. All birds are fish. Conclusions: I. No diurnal is a fish. II. Some fish are not diurnal.
Venn Diagram Method:
Step 1: "No diurnal is a birds" → Circles of diurnal and birds don't overlap
Step 2: "All birds are fish" → Circle of birds completely inside fish
Step 3: diurnal is separate from birds, but fish may overlap with diurnal

Analytical Method (E + A = O*):
No diurnal is a birds (E) + All birds are fish (A) = Some fish are not diurnal (O*)

Verification:
✗ Conclusion I: "No diurnal is a fish" - DOES NOT FOLLOW (fish circle is larger and can overlap with diurnal)
✓ Conclusion II: "Some fish are not diurnal" - FOLLOWS (the part of fish containing birds doesn't contain diurnal)

Answer: Only conclusion II follows
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