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Total questions: 35
Worksheet time: 39mins
What type of categorical proposition is this:
"All students are intelligent."
Universal Affirmative (A)
Universal Negative (E)
Particular Affirmative (I)
Particular Negative (O)
What type of categorical proposition is this:
"Some students are intelligent."
Universal Affirmative (A)
Universal Negative (E)
Particular Affirmative (I)
Particular Negative (O)
What type of categorical proposition is this:
"Not all students are intelligent."
Universal Affirmative (A)
Universal Negative (E)
Particular Affirmative (I)
Particular Negative (O)
What type of categorical proposition is this:
"Some students are not intelligent."
Universal Affirmative (A)
Universal Negative (E)
Particular Affirmative (I)
Particular Negative (O)
What type of categorical proposition is this:
"Every man is strong."
Universal Affirmative (A)
Universal Negative (E)
Particular Affirmative (I)
Particular Negative (O)
What type of categorical proposition is this:
"Some men are strong."
Universal Affirmative (A)
Universal Negative (E)
Particular Affirmative (I)
Particular Negative (O)
What type of categorical proposition is this:
"Some men are not strong."
Universal Affirmative (A)
Universal Negative (E)
Particular Affirmative (I)
Particular Negative (O)
What type of categorical proposition is this:
"All teachers are not happy."
Universal Affirmative (A)
Universal Negative (E)
Particular Affirmative (I)
Particular Negative (O)
What type of categorical proposition is this:
"Some people are not grateful."
Universal Affirmative (A)
Universal Negative (E)
Particular Affirmative (I)
Particular Negative (O)
What type of categorical proposition is this:
"Every pupil is good."
Universal Affirmative (A)
Universal Negative (E)
Particular Affirmative (I)
Particular Negative (O)
What is the relationship of the following propositions?
1. "Some men are loyal."
2. "All men are loyal."
Contradictory
Contrary
Sub-contrary
Subaltern
What is the relationship of the following propositions?
1. "All flowers are beautiful."
2. "All flowers are not beautiful."
Contradictory
Contrary
Sub-contrary
Subaltern
What is the relationship of the following propositions?
1. "Some politicians are not good."
2. "Some politicians are good."
Contradictory
Contrary
Sub-contrary
Subaltern
What is the relationship of the following propositions?
1. "Some politicians are good."
2. "All politicians are good."
Contradictory
Contrary
Sub-contrary
Subaltern
What is the relationship of the following propositions?
1. "Some politicians are good."
2. "All politicians are not good."
Contradictory
Contrary
Sub-contrary
Subaltern
If a figure is a rhombus, then the figure is a parallelogram.
If a figure is a parallelogram, then the figure is a quadrilateral.
If a figure is a rhombus, then the figure is a quadrilateral.
If a figure is a quadrilateral, then the figure is a rhombus.
Not possible
If it continue to rain, then the track and field oval will become wet and slippery.
If the track and field oval will become wet and slippery, then the track and field game will be cancelled.
If it continue to rain, then the track and field game will be cancelled.
If he track and field game will be cancelled., then it continue to rain.
Not possible
Statement 1: If you exercise regularly, then you have a healthy body
Statement 2: If you have a healthy body, then you have more energy
You have more energy
If you exercise regularly, then you have more energy
You have a healthy body
If you do not have a healthy body, then you do not exercise regularly
Statement 1: If the sun is shining, it is a beautiful day.
Statement 2: If it is a beautiful day, then we will go hiking.
If the sun is not shining, we will not go hiking.
If we go hiking, then it is a beautiful day.
If the sun is shining then we will go hiking.
No conclusion can be made.
Statement 1: If it is snowing heavily, then school will be canceled.
Statement 2: If school is canceled, the big test will not be given today.
Statement 3: It is snowing heavily, therefore
look out for the snowplows while driving to school.
the roads will be hard to drive on.
you should call the school to see if school is canceled.
the big test will not be given today.
What is the conclusion that you can infer from these two premises below:
All tigers are cat
All cats are animals
Therefore .................................
Cat are tigers
Animals are cats
All tigers are animals
Cat are tigers
Most lawyers are men
Most men love to lie
Therefore ........................................
Lawyers are men
Lawyers are lier
Men are lawyers
Most lawyers are liars
All nerds are smart
Smart people makes more money
Therefore .................................................
All nerds makes more money
Nerds are smart people
Money is with smart people
Smart people are rich nerds
No lazy person passes exams.
Abu just pass his exam.
Therefore ......................................................
Passes exams is not for lazy person
Abu does not pass his exam
Abu is not a lazy person.
Abu is lazy
All birds have wings
No humans have wings
Thus ..........................................
Birds and humans have wings
No humans are birds.
birds are humans
Birds and humans are different
(a) are
arguments in formal logic that
deduce conclusions from
conditional (if–then) statements.
A type of logical reasoning where a conclusion is drawn from two
premises.One is a disjunction (an "or"statement)
The other is the negation of one of the disjuncts.
It allows definitive conclusion by eliminating one of the options presented in the
disjunction.
(a)
(a) are formed through conjunction process: two
propositions are linked together by “and.”
Premise 1: MS. MANUEL is either tall or short.
Premise 2: But MS. MANUEL is not tall.
Conclusion: Therefore, she is short.
CONJUCTIVE SYLLOGISM
CONDITIONAL SYLLOGISM
DISJUNCTIVE SYLLOGISM
Major Premise: "If the phone rings, then I will answer it."
Minor Premise: "The phone is ringing."
Conclusion: "Therefore, I will answer it."
CONJUCTIVE SYLLOGISM
CONDITIONAL SYLLOGISM
DISJUNCTIVE SYLLOGISM
Premise 1: Either you are in Cebu or you are in Bohol. (A or B)
Premise 2: You are not in Cebu. (Not A)
Conclusion: Therefore, you are in Bohol. (B)
conditional syllogism
conjunctive syllogism
disjunctive syllogism
Major Premise: "She is smart and hardworking."
Minor Premise: "She is smart."
Conclusion: "Therefore, She is hardworking."
CONJUCTIVE SYLLOGISM
CONDITIONAL SYLLOGISM
DISJUNCTIVE SYLLOGISM
“5 + 34 = 49 and 34 + 5 = 39”
CONJUCTIVE SYLLOGISM
CONDITIONAL SYLLOGISM
DISJUNCTIVE SYLLOGISM
"P and Q" is true if and only if "P" is true, and "Q" is true.
conditional syllogism
conjunctive syllogism
disjunctive syllogism
Major Premise: Either Rose or Claire will attend the case study presentation.
Minor Premise: Rose is not attending.
Conclusion: Therefore, Claire will attend the case study presentation.
conditional syllogism
conjunctive syllogism
disjunctive syllogism
