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(a) The locus is a line whose y-intercept is 1 and whose slope equals 3. See Fig. 12-24(a). (b) The locus is a line which passes through the origin and has slope 3. See Fig. 12-24(b). 2 (c) The locus is a line which passes through the point (1, 1) and has slope 3. See Fig. 12-24(c). 4

1 3x

8

3 2 x;

3 . 4

x = 3 2

1 x 3

x = 4 2 4

y (a)

In This :

y (b)

y (c)



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string translate(string, string, string) Returns the rst string with characters contained in the second string replaced by the characters in the same positions in the third string. This is a positional replacement, so characters in the third string may be repeated. If there is no corresponding character, based on position, in the third (replacement) string, then the character is removed. If a character in the rst string is not found in the second, then it is ignored. The case of the replacement character is maintained. Returns the rst string with leading and following white space stripped, as well as multiple spaces being replaced by a single space. Returns true if rst argument string contains second argument string; else, returns false.

Fig. 12-24





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12.18 Applying principle 5 Graph and give the equation of the locus of points (a) 2 units from the origin; (b) 2 units from the locus of x2 y2 9.

(a) The locus is a circle whose equation is x2 y2 4. See Fig. 12-25(a).

(b) The locus is a pair of circles, each 2 units from the circle with center at O and radius 3. Their equations are x2 y2 25 and x2 y2 1. See Fig. 12-25(b).

y (a)

Summary

y (b)

Fig. 12-25

If one side of a triangle is parallel to either coordinate axis, the length of that side and the length of the altitude to that side can be found readily. Then the formula A 1bh can be used. 2 If no side of a triangle is parallel to either axis, then either 1. The triangle can be enclosed in a rectangle whose sides are parallel to the axes (Fig. 12-26), or 2. Trapezoids whose bases are parallel to the y-axis can be formed by dropping perpendiculars to the x-axis (Fig. 12-27).

Fig. 12-26

Fig. 12-27

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The area of the triangle can then be found from the areas of the figures so formed: 1. In Fig. 12-26, area (^ABC) 2. In Fig. 12-27, area (^ABC) area(rectangle ADEF) [area(^ ABD) area (^ BCE) area (^ACF)]. area(trapezoid ABED) area(trapezoid BEFC) area (trapezoid DFCA).

The recording of transactions and the adjusting and closing procedures have been discussed in previous chapters. It is reasonable to expect that among the hundreds of computations and clerical tasks involved some errors will occur, such as posting a debit as a credit. Today many nancial records are maintained on the computer or on mechanical bookkeeping systems. The use of ma chine time to correct errors can be very costly and may provoke questions from nancial managers.

The trapezoid method described above can be extended to finding the area of a quadrilateral if its vertices are given.

12.19 Area of a triangle having a side parallel to an axis Find the area of the triangle whose vertices are A(1, 2), B(7, 2), and C(5, 4).

From the graph of the triangle (Fig. 12-28), we see that b A 1bh 1(6)(2) 6. 2 2 7 1 6 and h 4 2 2. Then

translate("a string to concatenate", "cat", "dog") returns dondogenoge; translate("a string to concatenate", "cat", "do") returns dondoenoe.

4 2 x O y 2 A(1, 2)

Fig. 12-28

12.20 Area of a triangle having no side parallel to an axis Find the area of ^ABC whose vertices are A(2, 4), B(5, 8) and C(8, 2) (a) using the rectangle method; (b) using the trapezoid method.

See Fig. 12-29.

One of the best ways yet developed of avoiding errors in the perma nent accounting records, and also of simplifying the work at the end of the period, is to make use of an informal record called a worksheet.

B(5, 8)

B(5, 8)

Fig. 12-29

(a) Area of rectangle DEFC Area of ^DAC Area of ^ABE Area of ^BCF So area(^ABC)

1 2 (2)(6) 1 2 (3)(4) 1 2 (3)(6)

6(6) 6. 6. 9.

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