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7.52. In a rectangle, find the length of one side if the diagonal has length 15 and the other side has length (a) 9; (b) 5; (c) 10. (7.33) 7.53. Of triangles having sides with lengths as follows, which are right triangles (a) 33, 55, 44 (b) 120, 130, 50 (c) 4, 72, 82 (d) 25, 7, 24



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7.54. Is a triangle a right triangle if its sides have the ratio of (a) 3 : 4 : 5; (b) 2 : 3 : 4 7.55. Find the length of the altitude of an isosceles triangle if each of its two congruent sides has length 10 and its base has length (a) 12; (b) 16; (c) 18; (d) 10. (7.35)





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7.56. In a rhombus, find the length of a side if the diagonals have lengths (a) 18 and 24; (b) 4 and 8; (c) 6 and 6 23. (7.36) 7.57. In a rhombus, find the length of a diagonal if a side and the other diagonal have lengths, respectively, (a) 10 and 12; (b) 17 and 16; (c) 4 and 4; (d) 10 and 10 23. (7.36) 7.58. In isosceles trapezoid ABCD in Fig. 7-68 (a) Find a if b (b) Find h if b 32, b 24, b 20, and h 14, and a 8. 13. (c) Find b if a (d) Find b if a 15, b 6, b 10, and h 21, and h 12. 3 23. (7.37)

amount of each expense for the period in question. For second, it is necessary to obtain the type and amount of each asset, liability, and capital account at the end of the period. The information to answer the rst question is provided by the income statement, and information to an swer the second comes from the balance sheet.

Fig. 7-68

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7.59. In a trapezoid ABCD in Fig. 7-69 (a) Find d if a (b) Find a if d 11, b 20, b 3, and c 12, and c 15. 36. (c) Find d if a (d) Find p if a 5, p 20, c 13, and c 28, and d 14. 17.

(7.37)

Fig. 7-69

7.60. The radius of a circle is 15. Find (a) the distance from its center to a chord whose length is 18; (b) the length of a chord whose distance from its center is 9. (7.38) 7.61. In a circle, a chord whose length is 16 is at a distance of 6 from the center. Find the length of a chord whose distance from the center is 8. (7.38) 7.62. Two externally tangent circles have radii of 25 and 9. Find the length of a common external tangent. (7.38)

7.63. In a 30 -60 -90 triangle, find the lengths of (a) the legs if the hypotenuse has length 20; (b) the other leg and hypotenuse if the leg opposite 30 has length 7; (c) the other leg and hypotenuse if the leg opposite 60 has length (7.39) 5 23. 7.64. In an equilateral triangle, find the length of the altitude if the side has length (a) 22; (b) 2a. Find the side if the altitude has length (c) 24 23; (d) 24. (7.39) 7.65. In a rhombus which has an angle measuring 60 , find the lengths of (a) the diagonals if a side has length 25; (b) the side and larger diagonal if the smaller diagonal has length 35. (7.39)

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