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In Fig. 6-48(a), ^ABC is circumscribed. (a) If y 9, find x. (b) If x 25, find y. In Fig. 6-48(b), quadrilateral ABCD is circumscribed. (c) Find AB CD. (d) Find perimeter of ABCD. In Fig. 6-48(c), quadrilateral ABCD is circumscribed. (e) If r 10, find x. (f) If x 25, find r.

Fig. 6-48

If two circles have radii of 20 and 13, respectively, find their line of centers: (a) If the circles are concentric (b) If the circles are 7 units apart (c) If the circles are tangent externally (d) If the circles are tangent internally

(6.8)



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If the line of centers of two circles measures 30, what is the relation between the two circles: (a) If their radii are 25 and 5 (b) If their radii are 35 and 5 (c) If their radii are 20 and 5 (d) If their radii are 25 and 10

(6.8)

The $1,322 book value at the end of the fth year becomes the scrap value. If however, a scrap value of $2,000 had been estimated, the de preciation for the fth year would be $203 ($2,203 $2,000) instead of $881. The date of purchase should also be considered. Up to this point it has been assumed that the equipment was purchased at the beginning of the year, which is usually not the case. Therefore a change in the compu tation for the rst partial year is needed.





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What is the relation between two circles if the length of their line of centers is (a) 0; (b) equal to the difference of their radii; (c) equal to the sum of their radii; (d) greater than the sum of their radii, (e) less than the difference of their radii and greater than 0; (f ) greater than the difference and less than the sum of their radii (6.8) Prove each of the following: (6.9)

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(a) The line from the center of a circle to an outside point bisects the angle between the tangents from the point to the circle. (b) If two circles are tangent externally, their common internal tangent bisects a common external tangent. (c) If two circles are outside each other, their common internal tangents are congruent. (d) In a circumscribed quadrilateral, the sum of the lengths of the two opposite sides equals the sum of the lengths of the other two. 6.13. Find the number of degrees in a central angle which intercepts an arc of (a) 40 ; (b) 90 ; (c) 170 ; (d) 180 ; (e) 2x ; (f) (180 x) ; (g) (2x 2y) . (6.10) Find the number of degrees in an inscribed angle which intercepts an arc of (a) 40 ; (b) 90 ; (c) 170 ; (d) 180 ; (e) 260 ; (f) 348 ; (g) 2x ; (h) (180 x) ; (i) (2x 2y) . (6.10) Find the number of degrees in the arc intercepted by (a) A central angle of 85 (b) An inscribed angle of 85 (c) A central angle of c (d) An inscribed angle of i (e) The central angle of a triangle formed by two radii and a chord equal to a radius (f) The smallest angle of an inscribed triangle whose angles intercept arcs in the ratio of 1:2:3 6.16. Find the number of degrees in each of the arcs intercepted by the angles of an inscribed triangle if the measures of these angles are in the ratio of (a) 1:2:3; (b) 2:3:4; (c) 5:6:7; (d) 1:4:5. (6.10) (a) If m y (6.10)

Fig. 6-49

6.18. If quadrilateral ABCD is inscribed in a circle in Fig. 6-50, find (a) mjA if mjC (b) mjB if mjD (c) mjC if mjA (d) mjD if mjB 45 90 x (90 x) (e) mjA if mBAD (f) mjB if mABC (g) mjC if mBC 160 200 140 and mCD 2:3 110

(6.11)

Fig. 6-50

Fig. 6-51

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