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Relative sizes are larger and smaller, each of which changes the absolute sizes in the direction indicated Length and percentage values should not take the font-size table into account when calculating the font-size of the element Negative values are not allowed..

9.14. Find the area of a triangle if the lengths of the base and altitude are, respectively, (a) 6 in and 32 in; (b) 1 yd and 3 2 ft; (c) 8 and x 7; (d) 5x and 4x; (e) 4x and x 9; ( f ) x 4 and x 4; (g) 2x 6 and x 3. (9.4)



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9.15. Find the area of (a) A triangle if two sides have lengths 13 and 15 and the altitude to the third side has length 12 (b) A triangle whose sides have lengths 10, 10, and 16 (c) A triangle whose sides have lengths 5, 12, and 13 (d) An isosceles triangle whose base has length 30 and whose legs each have length 17 (e) An isosceles triangle whose base has length 20 and whose vertex angle measures 68 (f) An isosceles triangle whose base has length 30 and whose base angle measures 62

(9.4)





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however, the amounts are not large in relation to total assets, the various items may be grouped under one caption, Other Assets. Current Liabilities. Debts that must be satis ed from current assets with in the next operating period, usually one year. Examples are accounts payable, notes payable, the current portion of long-term debt, and vari ous accrued items such as salaries payable and taxes payable. Long-term liabilities. Liabilities that are payable beyond the next year. The most common examples are bonds payable and mortgages payable.

(g) A triangle inscribed in a circle of radius 4 if one side is a diameter and another side makes an angle measuring 30 with the diameter (h) A triangle cut off by a line parallel to the base of a triangle if the base and altitude of the larger triangle have lengths 10 and 5, respectively, and the line parallel to the base is 6 9.16. Find the altitude of a triangle if (9.4)

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(a) Its base has length 10 and the triangle is equal in area to a parallelogram whose base and altitude have lengths 15 and 8. (b) Its base has length 8 and the triangle is equal in area to a square whose diagonal has length 4. (c) Its base has length 12 and the triangle is equal in area to another triangle whose sides have lengths 6, 8, and 10. 9.17. In a triangle, find the length of (a) A side if the area is 40 and the altitude to that side has length 10 (b) An altitude if the area is 25 and the side to which the altitude is drawn has length 5 (c) A side if the area is 24 and the side has length 2 more than its altitude (d) A side if the area is 108 and the side and its altitude are in the ratio 3:2 (e) The altitude to a side of length 20, if the sides of the triangle have lengths 12, 16, and 20 (f) The altitude to a side of length 12 if another side and its altitude have lengths 10 and 15 (g) A side represented by 4x if the altitude to that side is represented by x (h) A side if the area is represented by x2 55, the side by 2x 7 and the area is 60 5 (9.4)

9.18. Find the area of an equilateral triangle if (a) a side has length 10; (b) the perimeter is 36; (c) an altitude has length 6; (d) an altitude has length 5 23; (e) a side has length 2b; (f) the perimeter is 12x; (g) an altitude has length 3r. (9.6)

9.19. Find the area of a rhombus having an angle of 60 if (a) a side has length 2; (b) the shorter diagonal has length 7; (c) the longer diagonal has length 12; (d) the longer diagonal has length 6 23. (9.6) 9.20. Find the area of a regular hexagon if (a) a side is 4; (b) the radius of the circumscribed circle is 6; (c) the diameter of the circumscribed circle is 20. (9.6)

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