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Just as with elliptic space, the larger a triangle is, the further its angle sum will be from 180 . A tiny triangle will have angles that add up to just less than 180 . The largest triangles in hyperbolic space have angle sums of almost zero. Because of this, there are no similar triangles of different sizes in hyperbolic space. Finally, a circle has more circumference and encompasses more area in hyperbolic space than it would in the euclidean plane. Thus, a circle with radius r in hyperbolic space has circumference C 2pr and area A pr2.



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Angle Formulas 1. 2. 3. 4. 5. 6. Complement of a Supplement of a Sum of measures of angles of a triangle Sum of measures of angles of a quadrilateral Sum of measures of exterior angles of an n-gon Sum of measures of interior angles of an n-gon 1. 2. 3. 4. 5. 6. c s S S S S 90 a 180 a 180 360 360 180 (n 2) 180 (n 2) n 360 n a





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7. Measure of each interior angle of an equiangular or regular n-gon 8. Measure of each exterior angle of an equiangular or regular n-gon 9. Measure of central /O intercepting an arc of a 10. Measure of inscribed /A intercepting an arc of a 11. Measure of /A formed by a tangent and a chord and intercepting an arc of a 12. Measure of /A formed by two intersecting chords and intercepting arcs of a and b 13. Measure of /A formed by two intersecting tangents, two intersecting secants, or an intersecting tangent and secant and intercepting arcs of a and b 14. Measure of /A inscribed in a semicircle s 15. Opposite /A and B of an inscribed quadrilateral

b) b)

90 180

1,000 21,650 2,500 7,125 1,800 540 280 29,775

Table 6-5 Function boolean boolean(object) Boolean Functions Description Returns the Boolean value of the object based on the following rules: A number object returns true if it is a nonzero number; otherwise, it returns false (for positive or negative zero or NaN) Returns true if object is false; otherwise, false.

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Area Formulas 1. Area of a rectangle 2. Area of a square 3. Area of a parallelogram 4. Area of a triangle 5. Area of a trapezoid 6. Area of an equilateral triangle 7. Area of a rhombus 8. Area of a regular polygon 9. Area of a circle 10. Area of a sector 11. Area of a minor segment 1. A 2. A 3. A 4. A 5. A 6. A 7. A 8. A 9. A 10. A 11. A bh s2, bh,

1 2 2d

1 2 3 h 23

1 2c 1 2 c 22, 1 2 c 23,

(contd.)

1 2 d 22

29,775

Coordinate-Geometry Formulas 1. Midpoint M Distance P P2 1 Slope of P1 P2 2. Slopes of parallels, L1 and L2 Slopes of perpendiculars, L1 and L 3. Equation of L1, parallel to x-axis Equation of L2, parallel to y-axis

x1 2

Equation of L1 with slope m and y-intercept b Equation of L2 with slope m passing through the origin Equation of L1 with x-intercept a and y-intercept b Equation of L3 with slope m and passing through (x1, y1) Equation of circle with center at origin and radius r

Fig. 12-33

12.29. Find the slope of a line that is parallel to a line whose slope is (a) 0; (b) has no slope; (c) 5; (d) (f) 0.0005. 12.30. Find the slope of a line that is parallel to the line whose equation is (a) y (b) x 0 0 (c) x (d) y 7 7 (e) y (f) x 5x y 5 2 (g) 3y 6x 12

5; (e) 0.5; (12.13) (12.13)

12.31. Find the slope of a line that is parallel to a line which passes through (a) (0, 0) and (2, 3); (b) (2, (c) (3, 4) and (5, 2); (d) (1, 2) and (0, 4). 12.32. Find the slope of a line that is perpendicular to a line whose slope is (a)

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