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1. In the conditional statements, what do we called the “if part?
a. hypothesis b. conclusion c. conditional statements d. converse
2. The then” part of the conditional statement is called?
a. hypothesis b. conclusion c. conditional statements d. converse
3.The sentence: If a car is in good condition, then it is safe for driving.
a. hypothesis b. conclusion c. conditional statements d. converse
4. If the hypothesis and conclusion are interchanged, a new statement is formed.
a. hypothesis b. conclusion c. conditional statements d. converse of the original statement.
5. It consists of four parts: undefined terms, definitions, axioms or postulates and theorems.
a. mathematical system b. linear system c. conditional system d. converse system
6. It is simply a common agreement as to the meaning of a specific concept.
a. meaning b. definition c. explanation d. term
7. Axiom that justify this statement 14 + 9 = 9 + 14.
a. reflexive axiom b. distributive axiom c. commutative axiom d. associative axiom
8. State the axiom that justify the statement (4 x 6) x 30 = 4 x (6 x 30).
a. reflexive axiom b. distributive axiom c. commutative axiom d. associative axiom
9. Give the converse of this conditional statement: If you live in Luzon, then you live in Pampanga.
a. If you live in Pampanga, then you live in Luzon. b. If you did not live in Pampanga, then you live in Luzon. c. If you did not live in Pampanga, then you did not live in Luzon. d. if you did not live in Luzon, then you did not live in Pampanga.
10. Give the inverse of this conditional statement: If you live in Luzon, then you live in Pampanga.
a. If you live in Pampanga, then you live in Luzon. b. If you did not live in Pampanga, then you live in Luzon. c. If you did not live in Pampanga, then you did not live in Luzon. d. if you did not live in Luzon, then you did not live in Pampanga.
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