FREE AND STUDY GAMES ABOUT GEOMETRY 3.05 EXAM

PDF Download

FREE AND STUDY GAMES ABOUT GEOMETRY 3.05 EXAM

QUESTIONS

Actual Qs and Ans Expert-Verified Explanation

This Exam contains:

-Guarantee passing score -75 Questions and Answers -format set of multiple-choice -Expert-Verified Explanation

Question 1: polygon

Answer:

a closed figure formed by three or more line segments in a plane, such that each line segment intersects exactly two other line segments at their endpoints only

Question 2: Through any two___, a ___ ___ can be drawn.

Answer:

Through any two points, a single line can be drawn.

Question 3: height

Answer:

a geometric figure, an altitude that is perpendicular to a base

Question 4: How can you prove that two lines are parallel?

Answer:

To prove that two lines are parallel, you only have to prove that two corresponding angles are congruent.

Question 5: transversal

Answer:

a line that intersects two or more lines in a plane

Question 6: Parallel lines

Answer:

any coplanar lines that are always the same distance apart.

Question 7: height

Answer:

in a geometric figure, an altitude that is perpendicular to a base

Question 8: corresponding sides

Answer:

the sides of two or more polygons that lie in the same position

Question 9: Comparison Property of Inequality

Answer:

if a = b + c, then a > b for any values of a, b, and c, with c > 0.

Question 10: base

Answer:

the bottom side or face of a geometric figure

Question 11: In what ways can the measure of an angle be manipulated.

Answer:

The measure of an angle is a number and therefore can be added, subtracted, or otherwise manipulated under properties of real numbers you learned in algebra.

Question 12: Corresponding Angles Postulate

Answer:

when two parallel lines are cut by a transversal, the resulting corresponding angles are congruent.

Question 13: What do Congruent angles have in common?

Answer:

Congruent angles have the same measure.

Question 14: midsegment of a triangle

Answer:

the line segment that connects the midpoints of two of the sides Question 15: True Or false: Lines that are intersected by transversals will always be parallel.

Answer:

False. The two lines that are intersected by a transversal can be either parallel or not.

Question 16: included angle

Answer:

the angle between two sides of a triangle

Question 17: Parallel Postulate

Answer:

Given a line and a point not on that line, there is one and only one line that contains the given point and is parallel to the given line.

Question 18: How is the length of a Midsegment to a trapezoid?

Answer:

the length of the midsegment of a trapezoid is equal to one-half the sum of the lengths of the bases.Question 19: The converse of the Corresponding Angles Postulate, the Alternate Interior Angles Theorem, the Alternate Exterior Angles Theorem, and the Same-Side Interior Angles Theorem are all true.

Answer:

True

Question 20: What are measures and Figures?

Answer:

Measures are equal. Figures are congruent.

Question 21: alternate interior angles

Answer:

the inside angles on opposite diagonal sides of a transversal crossing two parallel lines

Question 22: What is an exterior angle?

Answer:

An exterior angle of a triangle is the angle formed by one side of a triangle and by extending the line containing an adjacent side.

Question 23: corresponding angles of polygons

Answer:

the angles of two or more polygons that lie in the same position

Question 24: corresponding angles

Answer:

the angles that lie in the same position or "match up" when a transversal crosses two parallel lines Question 25: How can you prove that all lines are congruent in the parallel lines.

Answer:

You can prove that all of the other pairs are congruent by using the Linear Pair Postulate and the Vertical Angles Theorem.

Question 26: legs of a trapezoid

Answer:

the nonparallel sides of a trapezoid Question 27: What is the difference between congruent segments and congruent angles?

Answer:

Congruent segments are the same size, and congruent angles have the same measure.

Question 28: Betweenness Postulate

Answer:

if AB + BC = AC, then A, B, and C are collinear and B lies between A and C.