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(c) In quadrilateral ABCD, let BC i AD. If the diagonals AC and BD intersect at E and AE i DE, then BE > CE. (d) AB and CD are parallel lines cut by a transversal at E and F. If EG and FH bisect a pair of corresponding S S angles, then EG i FH. (e) If a line through vertex B of ^ABC is parallel to AC and bisects the angle formed by extending AB through B, then ^ ABC is isosceles. 4.7. In Fig. 4-64, find the distance from (a) A to B; (b) E to AC; (c) A to BC; (d) ED to BC. (4.6)



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Fig. 4-64

Fig. 4-65

In Fig. 4-65, find the distance (a) from P to the outer circle; (b) from P to the inner circle; (c) between the concentric circles; (d) from P to O. (4.6) In Fig. 4-66 (4.6)

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(a) Locate P, a point on AD, equidistant from B and C. Then locate Q, a point on AD, equidistant from AB and BC. (b) Locate R, a point equidistant from A, B, and C. Then locate S, a point equidistant from B, C, and D. (c) Locate T, a point equidistant from BC, CD, and AD. Then locate U, a point equidistant from AB, BC, and CD. 4.10. In each part of Fig. 4-67, describe P, Q, and R as equidistant points and locate them on a bisector.

Fig. 4-66

Fig. 4-67





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In each part of Fig. 4-68, describe P, Q, and R as equidistant points. (4.9)

Fig. 4-68

Find x and y in each part of Fig. 4-69.

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(4.11)

Fig. 4-69

Find x and y in each part of Fig. 4-70.

(4.12)

Fig. 4-70

4.14. Find the measure of each angle (a) Of a triangle if its angle measures are in the ratio 1:3:6 (b) Of a right triangle if its acute angle measures are in the ratio 4:5 (c) Of an isosceles triangle if the ratio of the measures of its base angle to a vertex angle is 1:3 (d) Of a quadrilateral if its angle measures are in the ratio 1:2:3:4

(4.13)

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(e) Of a triangle, one of whose angles measures 55 and whose other two angle measures are in the ratio 2:3 ( f ) Of a triangle if the ratio of the measures of its exterior angles is 2:3:4 4.15. Prove each of the following: (a) In quadrilateral ABCD if jA > jD and jB > jC, then BC i AD. (b) Two parallel lines are cut by a transversal. Prove that the bisectors of two interior angles on the same side of the transversal are perpendicular to each other. 4.16. Show that a triangle is (a) Equilateral if its angles are represented by x (b) Isosceles if its angles are represented by x 15, 3x 75, and 2x 30 15, 3x 35, and 4x (4.14) (4.14)

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