Solutions for EBK ELEMENTARY GEOMETRY FOR COLLEGE STU
Problem 1E:
If line segment AB and line segment CD are drawn to scale, what does intuition tell you about the...Problem 2E:
If angles ABC and DEF were measured with a protractor, what does intuition tell you about the degree...Problem 3E:
How many endpoints does a line segment have? How many midpoints does a line segment have?Problem 5E:
How many lines can be drawn that contain both points A and B? How many lines can be drawn that...Problem 6E:
Consider noncollinear points A, B, and C. If each line must contain two of the points, what is the...Problem 7E:
Name all the angles in the figure.Problem 9E:
Must two different points be collinear? Must three or more points be collinear? Can three or more...Problem 10E:
Which symbols correctly expresses the order in which the points A, B and X lie on the given line,...Problem 13E:
Consider rectangle MNQ. Can it also be named rectangle PQMN? Can it be named rectangle MNQP?Problem 14E:
Suppose ABC and DEF have the same measure. Which statements are expressed correctly? a mABC=mDEF b...Problem 15E:
Suppose AB and CD have the same length. Which statements are expressed correctly? a AB=CD b AB=CD c...Problem 16E:
When two lines cross intersect, they have exactly one point in common. In the drawing, what is the...Problem 17E:
Judging from the ruler shown not to scale, estimate the measure of each line segment. a AB b CDProblem 21E:
Consider the square at the right, RSTV. It has four right angles and four sides of the same length....Problem 22E:
Square RSTV has diagonals RT and SV not shown. If the diagonals are drawn, how will their lengths...Problem 23E:
Use a compass to draw a circle. Draw a radius, a line segment that connects the center to a point on...Problem 24E:
Use a compass to draw a circle of radius 1 inch. Draw a chord, a line segment that joins two points...Problem 29E:
On a piece of paper, use your compass to construct a triangle that has two sides of the same length....Problem 30E:
On a piece of paper, use your protractor to draw a triangle that has two angles of the same measure....Problem 31E:
A trapezoid is a four-sided figure that contains one pair of parallel sides. Which sides of the...Problem 34E:
An angle is bisected if its two parts have the same measure. Use three letters to name the angle...Problem 39E:
ABC is straight angle. Using your protractor, you can show that m1+m2=180.Find m1 if m2=56.Problem 45E:
A compass was used to mark off three congruent segment, AB, BC, and CD. Thus, AD has been trisected...Problem 46E:
Use your compass and straightedge to bisect EF.Problem 48E:
In the drawing, m1=x and m2=y. If mRSV=67 and x-y=17, find x and y. (HINT: m1+m2=mRSV).Browse All Chapters of This Textbook
Chapter 1.1 - Sets, Statements, And ReasoningChapter 1.2 - Informal Geometry And MeasurementChapter 1.3 - Early Definitions And PostulatesChapter 1.4 - Angles And Their RelationshipsChapter 1.5 - Introduction To Geometric ProofChapter 1.6 - Relationships: Perpendicular LinesChapter 1.7 - The Formal Proof Of A TheoremChapter 1.CR - Review ExercisesChapter 1.CT - TestChapter 2.1 - The Parallel Postulate And Special Angles
Chapter 2.2 - Indirect ProofChapter 2.3 - Proving Lines ParallelChapter 2.4 - The Angles Of A TriangleChapter 2.5 - Convex PolygonsChapter 2.6 - Symmetry And TransformationsChapter 2.CR - Review ExercisesChapter 2.CT - TestChapter 3.1 - Congruent TrianglesChapter 3.2 - Corresponding Parts Of Congruent TrianglesChapter 3.3 - Isosceles TrianglesChapter 3.4 - Basic Constructions JustifiedChapter 3.5 - Inequalities In A TriangleChapter 3.CR - Review ExercisesChapter 3.CT - TestChapter 4.1 - Properties Of A ParallelogramChapter 4.2 - The Parallelogram And KiteChapter 4.3 - The Rectangle, Square, And RhombusChapter 4.4 - The TrapezoidChapter 4.CR - Review ExercisesChapter 4.CT - TestChapter 5.1 - Ratios, Rates And ProportionsChapter 5.2 - Similar PolygonsChapter 5.3 - Proving Triangles SimilarChapter 5.4 - The Pythagorean TheoremChapter 5.5 - Special Right TrianglesChapter 5.6 - Segments Divided ProportionallyChapter 5.CR - Review ExercisesChapter 5.CT - TestChapter 6.1 - Circles And Related Segments And AnglesChapter 6.2 - More Angle Measures In The CircleChapter 6.3 - Line And Segment Relationships In The CircleChapter 6.4 - Some Constructions And Inequalities For The CircleChapter 6.CR - Review ExercisesChapter 6.CT - TestChapter 7.1 - Locus Of PointsChapter 7.2 - Concurrence Of LinesChapter 7.3 - More About Regular PolygonsChapter 7.CR - Review ExercisesChapter 7.CT - TestChapter 8.1 - Area And Initial PostulatesChapter 8.2 - Perimeter And Area Of PolygonsChapter 8.3 - Regular Polygons And AreaChapter 8.4 - Cicumference And Area Of A CicleChapter 8.5 - More Area Relationships In The CircleChapter 8.CR - Review ExercisesChapter 8.CT - TestChapter 9.1 - Prisms, Area And VolumeChapter 9.2 - Pyramids, Area, And VolumeChapter 9.3 - Cylinders And ConesChapter 9.4 - Polyhedrons And SpheresChapter 9.CR - Review ExercisesChapter 9.CT - TestChapter 10.1 - The Rectangular Coordinate SystemChapter 10.2 - Graphs Of Linear Equations And SlopeChapter 10.3 - Preparing To Do Analytic ProofsChapter 10.4 - Analytic ProofsChapter 10.5 - Equations Of LinesChapter 10.6 - The Three-dimensional Coordinate SystemChapter 10.CR - Review ExercisesChapter 10.CT - TestChapter 11.1 - The Sine Ratio And ApplicationsChapter 11.2 - The Cosine Ratio And ApplicationsChapter 11.3 - The Tangent Ratio And Other RatiosChapter 11.4 - Applications With Acute TrianglesChapter 11.CR - Review ExercisesChapter 11.CT - TestChapter A.1 - Algebraic ExpressionsChapter A.2 - Formulas And EquationsChapter A.3 - InequalitiesChapter A.4 - Factoring And Quadratic EquationsChapter A.5 - The Quadratic Formula And Square Root Properties
Book Details
Building on the success of its first five editions, the Sixth Edition of the market-leading text explores the important principles and real-world applications of plane, coordinate, and solid geometry. Strongly influenced by both NCTM and AMATYC standards,
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More Editions of This Book
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