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Given: Right ^ABC with right angle at C Right ^DEF with right angle at F AB > DE, BC > EF To Prove: ^ABC > ^DEF Plan: Move the two given triangles together so that BC coincides with EF, forming an isosceles triangle. The given triangles are proved congruent by using Theorem 1 and SAA.

PROOF:



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Statements 1. BC > EF 2. Move triangles ABC and DEF together so that BC coincides with EF, and A and D are on opposite sides of BC. 3. /C and /F are right angles. 4. /ACD is a straight angle. 5. AD is a straight line segment. 6. AB > DE 7. /A > /D 8. ^ABC > ^DEF

Reasons 1. Given 2. A geometric figure may be moved without changing its size or shape. Equal lines may be made to coincide. 3. Given 4. The whole equals the sum of its parts. 5. The sides of a straight angle lie in a straight line. 6. Given 7. If two sides of a triangle are congruent, the angles opposite these sides are congruent. 8. SAA.





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Preparing a new equation A = L + C after each trans action would be cumbersome and costly, especially when there are a great many transactions in an ac counting period. Also, information for a speci c item

Given: Circle O, diameter AB ' CD To Prove: CE > ED, BC > BD, AC > AD Plan: Congruent triangles are formed when radii are drawn to C and D, proving CE > ED. Equal central angles are used to prove BC > BD; then the Subtraction Postulate is used to prove AC > AD.

PROOF:

Statements 1. Draw OC and OD. 2. 3. 4. 5. 6. OC > OD AB ' CD /OEC and /OED are right angles. OE > OE ^OEC > ^OED

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We look at each of these in this chapter. For our example, we focus on the sequence element. The sequence element de nes an ordered sequence for allowable child elements. For example, the following snippet requires that the child elements appear in order of title, artist, and leSize: <sequence> <element ref="song:title"/> <element ref="song:artist"/> <element ref="song:fileSize"/> </sequence> Next, the child elements are de ned. There are two ways to use the element element: as a de nition and as a reference. In this case it is used as a reference. First, the element references are nested, so you know that they are children of the song element. You know that the element s title, artist, and leSize will be de ned later because the ref attribute references later-de ned element declarations. Now what about that song pre x Well, after you declare an element within the scope of a targetNamespace, you must reference it as part of that name-

Reasons 1. A straight line may be drawn between two points. 2. Radii of a circle are congruent. 3. Given 4. Perpendiculars form right angles. 5. Reflexive property 6. hy-leg 7. Corresponding parts of congruent triangles are congruent. 8. In a circle, congruent central angles have congruent arcs. 9. A diameter bisects a circle. 10. In a circle, congruent arcs are equal arcs; Subtraction Postulate

6. An angle inscribed in a circle is measured by one-half its intercepted arc. Case I: The center of the circle is on one side of the angle.

Given: /A is inscribed in circle O. O is on side AC. To Prove: A/5 1BC 2 Plan: When radius OB is drawn, isosceles ^AOB is formed. /A is proved to be equal in measure to one-half central /1, which is measured by BC.

such as cash would be lost as successive transactions were recorded. This information could be obtained by going back and summarizing the trans actions, but that would be very time-consuming. Thus we begin with the account.

PROOF:

Statements 1. Draw OB. 2. AO > OB 3. /A > /B 4. m/A m/B m/1

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