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The word geometry is derived from the Greek words geos (meaning earth) and metron (meaning measure). The ancient Egyptians, Chinese, Babylonians, Romans, and Greeks used geometry for surveying, navigation, astronomy, and other practical occupations. The Greeks sought to systematize the geometric facts they knew by establishing logical reasons for them and relationships among them. The work of men such as Thales (600 B.C.), Pythagoras (540 B.C.), Plato (390 B.C.), and Aristotle (350 B.C.) in systematizing geometric facts and principles culminated in the geometry text Elements, written in approximately 325 B.C. by Euclid. This most remarkable text has been in use for over 2000 years.



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XML avoids many, if not all, of the pitfalls that HTML has experienced by staying true to its basic design goals of data markup, extensibility, and the openended ability to adapt to a wide variety of applications and their future needs As the Web expands further into new protocols, such as the Wireless Application Protocol (WAP), Wireless Markup Language (WML), Synchronized Multimedia Integration Language (SMIL), and the like, XML and its successors will adapt and evolve to meet those needs The implementation of XML has remained true to the original premise and promise of XML, which was to provide a content-driven language derived from and compatible with SGML, to provide the tools for Electronic Data Interchange (EDI) and other data-driven applications for which HTML was lacking, to be platform-independent, and to be distributed over the Web but not limited to the Web browser.





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These undefined terms underlie the definitions of all geometric terms. They can be given meanings by way of descriptions. However, these descriptions, which follow, are not to be thought of as definitions.

A point has position only. It has no length, width, or thickness. A point is represented by a dot. Keep in mind, however, that the dot represents a point but is not a point, just as a dot on a map may represent a locality but is not the locality. A dot, unlike a point, has size. A point is designated by a capital letter next to the dot, thus point A is represented: A.

A line has length but has no width or thickness. A line may be represented by the path of a piece of chalk on the blackboard or by a stretched rubber band. A line is designated by the capital letters of any two of its points or by a small letter, thus:

(a) Fluffy is a domestic animal. (d) A rectangle has congruent diagonals. (e) ^ ABC is an obtuse triangle.

2.2 Postulates (Assumptions)

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and summarizing business transactions and interpreting their effects is accomplished by the accountant. The bookkeeper is concerned with tech niques involving the recording transactions, and the accountant s objec tive is the use of data for interpretation. Bookkeeping and accounting techniques will both be discussed.

The entire structure of proof in geometry rests upon, or begins with, some unproved general statements called postulates. These are statements which we must willingly assume or accept as true so as to be able to deduce other statements.

Things equal to the same or equal things are equal to each other; if a a c. (Transitive Postulate)

Thus the total value of a dime is equal to the value of two nickels because each is equal to the value of ten pennies.

2: A quantity may be substituted for its equal in any expression or equation. (Substitution Postulate)

3: 4: 5:

The whole equals the sum of its parts. (Partition Postulate) Any quantity equals itself. (Reflexive Postulate or Identity Postulate)

If equals are added to equals, the sums are equal; if a d. (Addition Postulate)

The nancial condition or position of a business enterprise is represent ed by the relationship of assets to liabilities and capital. Assets: Properties that are owned and have money value for instance, cash, inventory, buildings, equipment. Liabilities: Amounts owed to outsiders, such as notes payable, accounts payable, bonds payable. Capital: The interest of the owners in an enterprise; also known as own ers equity. These three basic elements are connected by a fundamental rela tionship called the accounting equation. This equation expresses the equality of the assets on one side with the claims of the creditors and owners on the other side: Assets = Liabilities + Owner s Equity

If equals are subtracted from equals, the differences are equal; if a a c b d. (Subtraction Postulate)

7: If equals are multiplied by equals, the products are equal; if a ac bd. (Multiplication Postulate)

Thus if the price of one book is $2, the price of three books is $6. Special multiplication axiom: Doubles of equals are equal.

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