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Given: ^ABC and ^A B C /A > /A , /B > /B , /C > /C To Prove: ^ABC ~ ^A B C Plan: To prove the triangles similar, it must be shown that corresponding sides are in proportion. This is done by placing the triangles so that a pair of congruent angles coincide, and then repeating this so that another pair of congruent angles coincide.



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The complete set of accounts for a business entry is called a ledger. It is the reference book of the accounting system and is used to classify and summarize transactions and to prepare data for nancial statements. It is also a valuable source of information for managerial purposes, giving, for example, the amount of sales for the period or the cash balance at the end of the period.





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Next, create a transformation template as an XSL style sheet: < xml version="1.0" > <xsl:stylesheet xmlns:xsl="http://www.w3.org/TR/WD-xsl"> <xsl:template match="/"> <html> <head> <title>Film Library</title> </head> <body> <table border="2" bgcolor="white"> <tr> <th>Title</th> <th>Genre</th> <th>Year</th> </tr> <xsl:for-each select="filmlibrary/motionpicture"> <tr> <td><xsl:value-of select="title"/></td> <td><xsl:value-of select="genre"/></td> <td><xsl:value-of select="year"/></td> </tr> </xsl:for-each> </table> </body> </html> </xsl:template> </xsl:stylesheet> Look at the middle part of the XSL style sheet except for the references to <xsl:for-each select=" lmlibrary/motionpicture"> the code looks remarkably like plain old HTML. What we have here is a style template embedded in the HTML style document. When this xsl:template encounters an attribute named title, genre, or year, it captures the value and writes it to the HTML. The trick is in the statement <xsl:for-each select="filmlibrary/motionpicture"> . . . </xsl:for-each> This loops through the XML source tree, nds all the attributes possessing the sought-for names, and creates one row for each match. The loop runs until no more matches are found. Therefore, the table created here will have only three rows, but if the source le were a list of the 100 top lms of the twentieth century, it then would contain 100 table rows.

PROOF:

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Statements 1. /A > /A 2. Place ^A B C on ^ABC so that /A coincides with /A. 3. /B > /B 4. BrCr y BC 5. ArBr AB ArCr AC

Reasons 1. Given 2. A geometric figure may be moved without change of its size or shape. Equal angles may be made to coincide. 3. Given 4. Two lines are parallel if their corresponding angles are congruent. 5. A line parallel to one side of a triangle divides the other two sides proportionately. 6. Reasons 1 to 5

6. In like manner, by placing ^A B C on ^ABC so that /B coincides BrCr ArBr with /B, show that AB BC

(contd.)

PROOF:

It is desirable to establish a systematic method of identify ing and locating each account in the ledger. The chart of accounts, sometimes called the code of accounts, is a list ing of the accounts by title and numerical description. In some companies, the chart of accounts may run to hundreds of items. In designing a numbering structure for the accounts, it is important to provide adequate exibility to permit expansion without having to re vise the basic system. Generally, blocks of numbers are assigned to var ious groups of accounts, such as assets, liabilities, and so on. There are various systems of coding, depending on the needs and desires of the company.

Reasons 7. Things (ratios) equal to the same thing are equal to each other. 8. Two polygons are similar if their corresponding angles are congruent and their corresponding sides are in proportion.

10. If the altitude is drawn to the hypotenuse of a right triangle, then (a) the two triangles thus formed are similar to the given triangle and to each other, and (b) each leg of the given triangle is the mean proportional between the hypotenuse and the projection of that leg upon the hypotenuse.

Given: ^ABC with a right angle at C, altitude CD to hypotenuse AB To Prove: (a) ^ADC ~ ^CDB ~ ^ACB (b) c:a a:p, c:b b:q Plan: The triangles are similar since they have a right angle and a pair of congruent acute angles. The proportions follow from the similar triangles.

PROOF:

Statements 1. /C is a right angle. 2. CD is the altitude to AB . 3. CD ' AB 4. /CDB and /CDA are right angles. 5. /A > /A, /B > /B 6. ^ADC ~ ^ACB, ^BDC ~ ^BCA 7. ^ADC ~ ^CDB 8. c:a a:p, c:b b:q

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