Lesson 13-2 The Angle Bisector Theorem

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lank In 1 4, use the diagram at the right. VT bisects SWV. Write a fraction thatbisects SVW and WRis equal to the given fraction but uses different lengths fromthe diagram.VR1. ?SRVW ?2. TWVW3. ?VSRZ4. ZW ?TRZWVG5. Suppose you were trying to reproduce the proof of theAngle Bisector Theorem using the diagram at the right bisects HGJ ). Copy the diagram and draw the(where GIauxiliary lines that you would use for your proof.S bisects6. In the figure at the right SQ PSR. Find x.9HP is an7. In the figure below, suppose DB angle bisector. Find DC.12x8R117.9JQDCIBE9K8. In the figure at the right, JL bisects J. If JM 14,JK 6, and KM 10, find LM.LM9. In the figure below, if BC 15 cm, find x.BxJF8 cmA12 cmC10. Copy AB onto another piece of paper.Use a compass andAPstraightedge to find the point P on AB so that 23 .PBAB11. Make a second copy of AB from Question 10. Divide AB intothree congruent pieces using the angle bisector constructionmethod from this lesson.BsAPPLYING THE MATHEMATICSFill in the Blank In 12 and 13, use the diagram at the right, in and BE are angle bisectors.which CDv uv?12.13.u ?t 784DrtCuEvASimilar Triangles and TrigonometrySMP SEGEO C13L02 781-785.indd 7845/23/08 11:46:24 AM

Lesson 13-2A is an14. In the figure at the right, ADangle bisector.18Area( ABD)a. What is ?Area( ACD)B(Hint: You do not have tocalculate any areas to findthe ratio.)1615DQCb. Generalize Part a.15. In the 30-60-90 right triangle shown at the right, the 30º angle isbisected. Find x to the nearest hundredth.200B16. Indiagram at the right,the bisects A,ED AC, ADAB 9, and AC 12. Find ED.60 DERAT xPCREVIEW17. The surface of the pill pictured at the right consists oftwo hemispheres and a cylinder. The radius of the eachhemisphere is r and the height of the cylindrical portion is 2r.a. Write an expression for the volume of the pill.2rr(Lessons 10-6, 10-3)b. Write an expression for the surface area of the pill.(Lessons 10-7, 9-9)18. Suppose a circle is inscribed in anequilateral triangle with sides oflength 16. What is the exact area ofthe circle? (Lesson 8-9, 8-7)19. Find the exact area of the triangle inQuestion 18. (Lessons 8-7, 8-4)20. Draw a figure that has 4-fold rotationsymmetry but no reflection symmetry. (Lessons 6-7, 6-1)EXPLORATIONC21. Suppose one angle of an equilateraltriangle is trisected by two rays, asshown at the right. Do those rays dividethe opposite side into 3 equal lengths?Justify your answer.QY ANSWERADEBq bp aq b or p aThe Angle Bisector TheoremSMP SEGEO C13L02 781-785.indd 7857855/23/08 11:46:27 AM

The Angle Bisector Theorem 781 Lesson 13-2 The Angle Bisector Theorem Lesson 13-2 BIG IDEA The bisector of any angle of a triangle splits the opposite side into two segments whose lengths are in the same ratio as the sides including the original angle. In Lesson 6-2, you learned that the bisector of the vertex angle of

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