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Use construction 2. (a) Using a working line w as one side, duplicate jA. Construct another duplicate of jA adjacent to jA, as shown. The exterior sides of the copied angles form the required angle. (b) Using a working line w as one side, duplicate jA. Construct jB adjacent to jA. Then construct jC adjacent to jB. The exterior sides of the copied angles A and C form the required angle. Note that the angle is a straight angle. (c) Using a working line w as one side, duplicate jB. Then duplicate jA from the new side of jB as shown. The difference is the required angle.



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Given: jA (Fig. 15-5) To construct: The bisector of jA Construction: With A as center and a convenient radius, construct an arc intersecting the sides ofS at B jA S and C. With B and C as centers and equal radii, construct arcs intersecting in D. Draw AD. Then AD is the required bisector. (^ABD > ^ACD by SSS; hence, j1 > j2.)

Fig. 15-5

Note!

Fig. 15-6

Given: Line w and point P on w (Fig. 15-6) To construct: A perpendicular to w at P S Construction: Using construction 3, bisect the straight angle at P. Then DP is the required perpendicular; 4 DP is the required line.

5: To bisect a given line segment (to construct the perpendicular bisector of a given line segment)





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Given: Line segment AB (Fig. 15-7) To construct: The perpendicular bisector of AB Construction: With A as center and a radius of more than half AB, construct arc (1). With B as center and 4 4 the same radius, construct arc (2) intersecting arc (1) at C and D. Draw CD. CD is the required perpendicular bisector of AB. (Two points each equidistant from the ends of a segment determine the perpendicular bisector of the segment.)

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As anyone who has used HTML even casually knows, most of the elements have to do with the layout and look of the document the presentation Web professionals are all very familiar with such elements as center or font and so on These elements (and other presentational elements) don t indicate the type of data contained There are only a few HTML elements that do this For Web pages, this is generally adequate, and use of these elements will continue to grow and thrive as the Web continues to expand However, for indicating the type of data or their purpose, HTML falls a bit short with its minuscule number of content-related elements Because XML is intended as a content markup language, you can specify what the actual data is that is contained in the tags.

Fig. 15-7

Fig. 15-8

Given: Line w and point P outside of w (Fig. 15-8) To construct: A perpendicular to w through P Construction: With P as center and a sufficiently long radius, construct an arc intersecting w at B and C. 4 With B and C as centers and equal radii of more than half BC, construct arcs intersecting at A. Draw PA. Then 4 PA is the required perpendicular. (Points P and A are each equidistant from B and C.)

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15.3 Constructing special lines in a triangle In scalene ^ABC [Fig. 15-9(a)], construct (a) a perpendicular bisector of AB and (b) a median to AB. In ^DEF [Fig. 15-9(b)], D is an obtuse angle; construct (c) the altitude to DF and (d) the bisector of jE.

Fig. 15-9

(a) Use construction 5 to obtain PQ the perpendicular bisector of AB. (b) Point M is the midpoint of AB. Draw CM, the median to AB. (c) Use construction 6 to obtain EG, the altitude to DF (extended). (d) Use construction 3 to bisect jE. EH is the required bisector.

15.4 Constructing bisectors and perpendiculars to obtain required angles (a) Construct angles measuring 90 , 45 , and 135 . (b) Given an angle with measure A (Fig. 15-10), construct an angle whose measure is 90

Fig. 15-10

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