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In each solution, x is a number only. This number indicates the number of degrees contained in the angle. Hence, if x 60, the angle measures 60 . (a) Let x m (smaller angle) and 2x m (larger angle), as in Fig. 1-48(a). Principle 5: x 2x 180, so 3x 180; x 60. 2x 120. Ans. 60 and 120 (b) Let x m (smaller angle) and x 20 m (larger angle), as in Fig. 1-48(b). Principle 3: x (x 20) 90, or 2x 20 90; x 35. x 20 55. Ans. 35 and 55 (c) Let x m (smaller angle) and 3x 20 m (larger angle) as in Fig. 1-48(c). Principle 1: x (3x 20) 120, or 4x 20 120; x 35. 3x 20 85. Ans. 35 and 85 (d) Let x m (each vertical angle), as in Fig. 1-48(d). They are congruent by Principle 2. Principle 3: x x 90 , or 2x 90; x 45. Ans. 45 each.



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Fig. 1-48

1.15 Finding a pair of angles using two unknowns For each of the following, be represented by a and b. Obtain two equations for each case, and then find the angles. (a) The angles are adjacent, forming an angle of 88 . One is 36 more than the other. (b) The angles are complementary. One is twice as large as the other. (c) The angles are supplementary. One is 60 less than twice the other. (d) The angles are supplementary. The difference of the angles is 24 .

Solved Problem 5.1 A business pays weekly salaries of $10,000 on Fri day for the ve-day work week. Show the adjusting entry when the s cal period ends on (a) Tuesday; (b) Thursday. Solution: (a) Salaries Expense Salaries Payable (b) Salaries Expense Salaries Payable





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(a) ( , (b) ( , ) ) (c) ( , (d) ( , ) ) (e) ( , 0) (f) (0, ) (g) ( , 0) (h) (0, )

12.3 Graphing a quadrilateral If the vertices of a rectangle have the coordinates A(3, 1), B( 5, 1), C ( 5, its perimeter and area.

The base and height of the rectangle are 8 and 4 (see Fig. 12-4). Hence, the perimeter is 2b 2(4) 24, and the area is bh (8)(4) 32.

2(8)

C(1, 5)

A(3, 1)

6 4 2

4,000 4,000 8,000 8,000

A(4 1 , 2) 2

In addition, keep in mind that the start position of a range can never be after the end position..

Fig. 12-4

Fig. 12-5

12.4 Graphing a triangle 1 1 If the vertices of a triangle have the coordinates A A 42, 2 B , B A 22, 2 B and C(1, 5), find its area.

1 2 bh 1 2 (7)(7)

The coordinates (xm, ym) of the midpoint M of the line segment joining P(x1, y1) to Q(x2, y2) are xm

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Solved Problem 5.2 An insurance policy covering a two-year period was purchased on November 1 for $600. The amount was debited to Pre paid Insurance. Show the adjusting entry for the two-month period end ing December 31. Solution: Insurance Expense Prepaid Insurance

In Fig. 12-6, segment ym is the median of trapezoid CPQD, whose bases are y1 and y2. Since the length of a median is one-half the sum of the bases, ym 1(y1 y2). Similarly, segment xm is the median of trapezoid 2 ABQP, whose bases are x1 and x2; hence, xm 1(x1 x2). 2

Fig. 12-6

12.5 Applying the midpoint formula If M is the midpoint of PQ, find the coordinates of (a) M if the coordinates of P and Q are P(3, 4) and Q(5, 8); (b) Q if the coordinates of P and M are P(1, 5) and M(3, 4).

1 2 (3

1 2 (1

1 2 (5

12.6 Determining if segments bisect each other The vertices of a quadrilateral are A(0, 0), B(0, 3), C(4, 3), and D(4, 0). (a) Show that ABCD is a rectangle. (b) Show that the midpoint of AC is also the midpoint of BD. (c) Do the diagonals bisect each other Why

50* 50

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