WorksheetsUnit 2 Test Review
Total questions: 40
Worksheet time: 20mins
What is the hypothesis of the following conditional statement?
If a number is even, then it is not prime.
a number is even
it is not prime
a number is odd
it is prime
What is the conclusion of the following conditional statement?
If a number is even, then it is not prime.
a number is even
it is prime
it is not prime
a number is odd
What is the hypothesis of the following conditional statement?
If I study hard for my test, then I will get a good grade.
I do not study
I will get a good grade
I will not get a good grade
I study hard for my test
What is the conclusion of the following conditional statement?
If I study hard for my test, then I will get a good grade.
I study hard for my test
I will not study
I will get a good grade
I will not get a good grade
What is the hypothesis of the following conditional statement?
If I multiply a number by two, then it will be even.
it will be even
I multiply a number by two
it will be odd
I divide a number by two
What is the conclusion of the following conditional statement?
If I multiply a number by two, then it will be even.
it will be even
I multiply a number by two
it will equal 10
it will be odd
Which of the following is the negation of the given statement:
Whataburger has the best burger in town.
Whataburger has the best patty melt in town.
Sometimes Whataburger has the best burger in town.
Whataburger does not have the best burger in town.
Whataburger always has the best burger in town.
Which of the following is the negation of the given statement:
Apple computers are the fastest in the market.
Apple computers are the best in the market.
Apple computers do not function properly.
Apple computers are known to break down occasionally.
Apple computers are not the fastest in the market.
Which of the following is the negation of the given statement:
Disney World is the best place to vacation with a family.
Disney World is not the best place to vacation with a family.
Disney World is always the best place to vacation with a family.
Disney World is the best place to vacation with your friends.
Disney World is not fun because it is always crowded.
Which of the following is the inverse of the following statement:
If I drink a lot of water, then I will stay hydrated.
If I don't drink a lot of water, then I will not stay hydrated.
If I drink a lot of water, then I will stay hydrated.
If I stay hydrated, then I will drink a lot of water.
If I don't stay hydrated, then I won't drink a lot of water.
Which of the following is the inverse of the following statement:
If a figure is a square, then it is a rhombus.
If a figure is a rhombus, then it is a square.
If a figure is not a rhombus, then it is not a square.
If a figure is a square, then it is a rhombus.
If a figure is not a square, then it is not a rhombus.
Which of the following is the converse of the following statement:
If a figure is a square, then it is a rhombus.
If a figure is a rhombus, then it is a square.
If a figure is a square, then it is a rhombus.
If a figure is not a rhombus, then it is not a square.
If a figure is not a square, then it is not a rhombus.
Which of the following is the contrapositive of the following statement:
If a figure is a square, then it is a rhombus.
If a figure is a rhombus, then it is a square.
If a figure is a square, then it is not a rhombus.
If a figure is not a square, then it is a rhombus.
If a figure is not a rhombus, then it is not a square.
Which of the following statements is correct regarding the truth of the inverse of the given conditional statement?
If you have 100 pennies, then you have a dollar.
The inverse is true.
The inverse is false. Four quarters would be a counterexample.
The inverse is false. Seven dollars would be a counterexample.
The truth of the inverse cannot be determined.
Which of the following statements is correct regarding the truth of the converse of the given conditional statement?
If you have 100 pennies, then you have a dollar.
The converse is true.
The converse if false. A dollar bill would be a counterexample.
The converse if false. Twenty pennies would be a counterexample.
The truth of the converse cannot be determined.
Which algebraic property is represented by the following conditional statement?
If 4x=60, then x=15.
Symmetric Property
Transitive Property
Multiplication Property
Subtraction Property
Division Property
Which algebraic property is represented by the following conditional statement?
If x=5 and 5=w, then x = w.
Transitive Property
Division Property
Reflexive Property
Symmetric Property
Multiplication Property
Which algebraic property is represented by the following conditional statement?
If 9, then 9=9.
Division Property
Multiplication Property
Reflexive Property
Transitive Property
Addition Property
Which algebraic property is represented by the following conditional statement?
If 2x - 10 = 23, then x = 33.
Addition Property
Transitive Property
Division Property
Distributive Property
Reflexive Property
Which algebraic property is represented by the following conditional statement?
If XY=GR, then GR=XY.
Transitive Property
Division Property
Multiplication Property
Distributive Property
Symmetric Property
Which algebraic property is represented by the following conditional statement?
If a(x+5)=7 and a=3, then 3(x+5)=7.
Symmetric Property
Addition Property
Substitution Property
Distributive Property
Multiplication Property
Which algebraic property is represented by the following conditional statement?
If 8(x+2) = 4, then 8x + 16 = 4.
Substitution Property
Addition Property
Multiplication Property
Distributive Property
Reflexive Property
Which algebraic property is represented by the following conditional statement?
If 5x=20 , then x = 100 .
Multiplication Property
Symmetric Property
Reflexive Property
Division Property
Substitution Property
GIVEN: 6(x−2)=12
PROVE: x=4
What is the reason for statement #2?
Subtraction Property
Distributive Property
Multiplication Property
Reflexive Property
Addition Property
What is the reason for statement #1?
Prove
Given
Division Property
Addition Property
Reflexive Property
What is the reason for statement #2?
Given
Symmetric Property
Reflexive Property
Distributive Property
Substitution Property
What is the reason for statements #3?
Reflexive Property
Reflexive Property
Multiplication Property
Substitution Property
Distributive Property
What is the reason for statement #4?
Multiplication Property
Distributive Property
Substitution Property
Addition Property
Reflexive Property
What is the reason for statement #5?
Addition Property
Reflexive Property
Prove
Given
Subtraction Property
What is the reason for statement #6?
Division Property
Multiplication Property
Reflexive Property
Given
Distributive Property
Which type of reasoning uses facts, definitions, accepted properties, and the laws of logic to form a logical statement?
Inductive Reasoning
Deductive Reasoning
Counterexample
Conditional
Which type of reasoning uses patterns to form generalizations and conjectures for a general case?
Deductive Reasoning
Bi-Conditional
Conditional
Inductive Reasoning
What is the reason for statement #1?
Addition Property
Reflexive Property
Prove
Given
Subtraction Property
What is the reason for statement #2?
Addition Property
Distributive Property
Prove
Given
Subtraction Property
What is the reason for statement #3?
Addition Property
Distributive Property
Symmetric Property
Reflexive Property
Subtraction Property
What is the reason for statement #4?
Addition Property
Distributive Property
Symmetric Property
Reflexive Property
Division Property
A conditional statement is a statement that can be written in the form P→Q . Which of the following represents the inverse of the above conditional statement?
∼P→∼Q
∼Q→P
∼Q→∼P
Q→P
A conditional statement is a statement that can be written in the form P→Q . Which of the following represents the converse of the above conditional statement?
∼P→∼Q
∼Q→P
∼Q→∼P
Q→P
A conditional statement is a statement that can be written in the form P→Q . Which of the following represents the contrapositive of the above conditional statement?
∼P→∼Q
∼Q→P
∼Q→∼P
Q→P
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