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12.19. The vertices of ^ABC are A( 2, 2), B(4, 4), and C(8, 2). Find the length of the median to (a) AB; (b) AC; (c) BC. (12.9) 12.20. (a) The vertices of quadrilateral ABCD are A(0, 0), B(3, 2), C(7, 7), and D(4, 5). Show that ABCD is a parallelogram. (12.10) (b) The vertices of quadrilateral DEFG are D(3, 5), E(1, 1), F(5, 3), and G(7, 7). Show that DEFG is a rhombus. (c) The vertices of quadrilateral HJKL are H(0, 0), J(4, 4), K(0, 8), and L( 4, 4). Show that HJKL is a square. 12.21. Find the radius of a circle that has its center at (a) (0, 0) and passes through ( 6, 8) (b) (0, 0) and passes through (3, 4) (d) (2, 0) and passes through (7, 12) (12.11)



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Solved Problem 8.1 The following selected accounts are taken from the ledger of Casey Mudd. Place indicate which statement Income State ment (I) or Balance Sheet (B) the account would appear on and whether the account should be debited (Dr.) or credited (Cr.). (a) Cash (b) Accounts Receivable (c) Accounts Payable (d) C. Mudd, Capital (e) C. Mudd, Drawing (f ) Fees Income (g) Depreciation Expense (h) Salaries Payable

(c) (0, 0) and passes through ( 5, 5)





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12.22. A circle has its center at the origin and a radius of 10. State whether each of the following points is on, inside, or outside of this circle: (a) (6, 8); (b) ( 6, 8); (c) (0, 11); (d) ( 10, 0); (e) (7, 7); (f) ( 9, 4); (g) (9, 219). (12.11) 12.23. Find the slope of the line through each of the following pairs of points: (a) (0, 0) and (5, 9) (b) (0, 0) and (9, 5) (c) (0, 0) and (6, 15) (d) (2, 3) and (6, 15) (e) ( 2, (f) ( 2, (g) (3, 3) and (7, 15) 3) and (2, 1) 4) and (5, 6) (i) (3, (j) (0, (k) ( 1, (l) ( 3, 9) and (0, 0) 2) and (8, 10) 5) and (1, 4) and ( 1, 7) 2) (12.12)

(h) (0, 0) and ( 4, 8)

(12.12) (i) 3y (j) 3y 6x 10x 10 6 (k) y (l) 2x 12x 12 x 12 2x 21 y 6 (m) 1y 5 (n)

1 3y

1 2x

4 3 5 7x

CHAPTER 8: Summarizing and Reporting via the Worksheet Solution:

5x 5

3 6 x 1 (12.12)

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(o) 1y 4 (p)

1 4y

1 3x

2 5x

Number functions include tools to determine the validity of an object as a number (as opposed to a string), to perform arithmetic and mathematical functions on numerical objects, and to determine or set ranges of values, as well as rounding and integer functions. Most of these are typical of the functions found in other languages, again, like the string functions, with most of them providing the

(a) B, Dr. (b) B, Dr. (c) B, Cr. (d) B, Cr. (e) B, Dr. (f ) I, Cr. (g) I, Dr. (h) B, Cr. Solved Problem 8.2 Joe Hurt owns and operates Rent-a-Wreck Com pany, a used car rental business. The following is a trial balance before the end of the month adjustments. Dr. 1,940 1,575 1,740 2,900 16,500 Cr.

10 5

5x 3

12.26. Find the slope of a line whose inclination is (a) 5 ; (b) 17 ; (c) 20 ; (d) 35 ; (e) 45 ; (f) 73 ; (g) 85 .

(12.12)

12.27. Find the inclination, to the nearest degree, of a line whose slope is (a) 0; (b) 0.4663; (c) 1, (d) 1.4281; (e) 8; (f) 1; (g) 3; (h) 11; (i) 21. (12.12) 2 4 3 5 12.28. In hexagon ABCDEF of Fig. 12-33, CD y AF. Which sides or diagonals have (a) positive slope; (b) negative slope; (c) zero slope; (d) no slope

The reason why hyperbolic space is the one that satisfies Postulate 5b can be seen in Fig. 19-7. Because of all the frilly waves4 space through which a line can travel, there is more than one line through point P of that will never cross AB. Note that these do not have the usual property of parallel lines; they are not everywhere equidistant.

Fig. 19-7

Cash Accounts Receivable Supplies Prepaid Rent Equipment Accounts Payable Joe Hurt, Capital Joe Hurt, Drawing Rental Income Salaries Expense Utilities Expense Miscellaneous Expense

In hyperbolic space Planes are negatively curved and infinite in area. Lines are infinite in length. The angles of a triangle add up to less than 180 . One such example is illustrated in Fig. 19-8.

Fig. 19-8

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