What is a set of undefined and defined terms, from which some or all axioms/postulates

can be used together to logically derive and prove theorems?

A. Axiomatic structure

B. Defined terms

C. Geometry D. Theorems

__2. What are statements taken to be true and needs no proof, they serve as a basis or

starting point for further reasoning and arguments?

A. Defined Terms

B. Undefined Terms C. Postulates

D. Theorems

__3. What are math rules that have proof based on definitions, postulates, and other

theorems?

A. Defined Terms

B. Undefined Terms C. Postulates

D. Theorems

__4. Which of the following statements is NOT TRUE about a plane?

A. Planes are named by any three points.

B. Set of points that lie on the same line.

C. Planes are flat surface made of set of points.

D. It has infinite length and width but no thickness.

__5. Which of the following is a correct statement about a line?

A. Line can be defined by two points and with arrows on either end.

B. Three non-collinear points determine a line.

C. Ray is a part of a line, it has a beginning point but no endpoint.

D. A segment is a part of a line or ray, it has two endpoints.

__6. Which of the following statements on the postulate is incorrect?

A. At least two points determine a line

B. If two different lines intersect then their intersection is a point.

C. At least two points determine a plane

D. If two different planes intersect, then their intersection is a line.

__7. Which among the theorems describe the given figure at the right?

A. Line Intersection

B. Lines-Plane Intersection

C. Line-Plane Intersection

D. Line-Point

Use figure 1 to answer 8-9.

__8. Which of the following points are collinear?

A. points M,A,L

B. points D,X,E

C. points U,R,M

D. points L,E,A

__9. What is the intersection line of plane UTMR and XLMR?

A. line R

B. ⃡ RM

C. line M

D. ⃡

ML

__10. Which of the following theorems states that when two lines intersect, there is exactly

one plane that contains the two lines.

A. Line Intersection Theorem

B. The Line – Point Theorem

C. Line – Plane Intersection Theorem

D. The Lines – Plane Theorem
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