By Amnon Neeman

ISBN-10: 0521709830

ISBN-13: 9780521709835

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**Sample text**

Prove the theorem of § 102, using each of the figures in the margin. used by Pythagoras. The first of these figures was . PLANE GEOMETRY. 42 An Definition. 106. angle viewed from the vertex has a right side and a left side. Theorem. 107- If two angles have right sides respectively parallel, their side to rigid side, and left side to left side, the angles are equal. ^ 1 and ^ 2 Given such that a II a' and & II &' To prove that Z 1 = Z 2. Produce a and b' till they meet, Proof forming Z 3. Complete the proof.

26 THEOREMS AND DEMONSTRATIONS. A 59. geometric proposition is a statement af&rming cer- tain properties of geometric figures. Thus " Two points determine a straight line " and " The base angles of an isosceles triangle are equal " are geometric propositions. : A proposition is proved or demonstrated when it is from other known propositions. theorem is a proposition which is to be proved. argument used in establishing a theorem is called a shown to follow A The proof. In every mathematical science some propositions 60.

AACE^AFBE. -. ) ZC = Z FBE. -. ) Z DBC > Z FBE. -. (Since two angles it is greater than either of Zdbc> Z C. ZDBOZFBE and A FBE = ZC, Ax. ) to some point G. Z ABG = Z dbc. ) Now bisect AB, and in the same manner as before we may Zabg>ZA. Zdbc> Za. -. ZDBC = Z ABG and Z ABG >Z A, (Since Ax. ) For the second part of the proof let H be the middle point AB. Draw CH and prolong it to K, making Off = HK. Let the student draw the figure for the second part of the proof and give it in full. Hereafter more and more of the details of the proofs will of be left for When the student to reference is fill made in.

### Algebraic and Analytic Geometry by Amnon Neeman

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