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(a) From Fig. 12-7, AB CD 3 and BC AD 4; hence, ABCD is a parallelogram. Since /BAD is a right angle, ABCD is a rectangle.

Fig. 12-7



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Package org.xml.sax.helpers Classes AttributesImpl DefaultHandler LocatorImpl NamespaceSupport ParserAdapter XMLFilterImpl XMLReaderAdapter XMLReaderFactory The most important and immediately useful of these are the di erent handler interfaces (that is, ContentHandler, DTDHandler, etc.). The ContentHandler interface, for example, speci es all the callback methods that will be used to deliver information about The document starting and ending elements An XML element s starting and ending points Namespaces and attributes for elements Namespace pre x mapping Processing instructions White space and character data There are four main handlers in SAX: EntityResolver DTDHandler DocumentHandler ErrorHandler

1 2 (0 1 2 (0

4) 4)

1 2 (0 1 2 (3

3) 0)

Solved Problem 5.3 Machinery costing $12,000, purchased November 30, is being depreciated at the rate of 10 percent per year. Show the ad justing entry for December 31. Solution: Depreciation Expense Machinery Accumulated Depreciation Machinery

12. 12.

PRINCIPLE 1:





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The distance between two points having the same ordinate (or y-value) is the absolute value of the difference of their abscissas. (Hence, the distance between two points must be positive.)

6 3.

PRINCIPLE 2:

The distance between two points having the same abscissa (or x-value) is the absolute value of the difference of their ordinates.

1 3.

100* 100

PRINCIPLE 3:

The distance d between the points P1 (x1, y1) and P2(x2, y2) is d 2(x2 x1)2 (y2 y1)2 or d 2( x)2 ( y)2

The difference x2 x1 is denoted by the symbol x; the difference y2 y1 is denoted by y. Delta ( ) is the fourth letter of the Greek alphabet, corresponding to our d. The difference x and y may be positive or negative.

12.7 Providing and using the distance formula (a) Prove the distance formula (Principle 3) algebraically. (b) Use it to find the distance between A(2, 5) and B(6, 8).

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Looking closer at DocumentHandler, we see that it contains the following methods: Public abstract void startDocument() throws a SAXException error. Public abstract void endDocument() throws a SAXException error. Public abstract void startElement(String name, AttributeList atts) throws a SAXException error. Public abstract void endElement(String name) throws a SAXException error. These are a bit reminiscent of the IDL interface in syntax by declaring scope (public), datatype, and the like. When working with handlers, you need to implement the abstract functions of the handler, instantiate a new handler, and set the handler to the parser.

(a) See Fig. 12-8. By Principle 1, P1S angle P1SP2, or and x2 x1 x. By Principle 2, P2S (P1S)2 (x2 2(x2 (P2S)2 x1)2 x1)2 (y2 (y2 y1)2 y1)2 y2 y1 y. Also, in right tri-

Fig. 12-8

*$12,000 times 10% per year times (1/12) year equals $100 Solved Problem 5.4 (a) The balance in the Prepaid Insurance account, before adjust ments, is $1,800, and the amount expired during the year is $1,200. The amount needed for the adjusting entry required is _____. (b) A business pays weekly salaries of $4,000 on Friday. The amount of the adjusting entry necessary at the end of the scal period ending on Wednesday is _______. (c) On December 31, the end of the scal year, the supplies account had a balance before adjustment of $650. The scal supply inventory ac count on December 31 is $170. The amount of the adjusting entry is _______. Solution: (a) $1,200 (b) $2,400 (c) $480

(b) The distance from A(2, 5) to B(6, 8) is found as follows: (x, y) B(6, 8) S x2 A(2, 5) S x1 d 2 (x2 d2 (6 6, y2 8 2, y1 5 x1)2 (y2 y1)2 2)2 (8 5)2 42

12.8 Finding the distance between two points Find the distance between the points (a) ( 3, 5) and (1, 5); (b) (3, (6, 8); ( 3, 2) and (9, 3).

(a) Since both points have the same ordinate (or y-value), d (b) Since both points have the same abscissa (or x-value), d (c) d (d) d 2(x2 2(x2 x1)2 x1)2 (y2 (y2 y1)2 y1)2 2(6 2[9 3)2 ( 3)]2 (8 x2 y2 4)2 ( 3 x1 y1 232 2)2 1 4

( 3) ( 2) 42 5

( 5)2

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