Plane Geometry - Bruce E. Shapiro
Plane Geometry - Bruce E. Shapiro Plane Geometry - Bruce E. Shapiro
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10.07.2015
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234 SECTION 42. AREA AND CIRCUMFERENCE OF CIRCLESProof. This follows by substituting the C = 2πr from the definition of π inthe Archimedes’ formula,A = 1 2 rC = 1 r(2πr) = πr22« CC BY-NC-ND 3.0. Revised: 18 Nov 2012
SECTION 42. AREA AND CIRCUMFERENCE OF CIRCLES 235Revised: 18 Nov 2012 « CC BY-NC-ND 3.0.
- Page 188 and 189: 184 SECTION 36. TRIANGLE CENTERSThe
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- Page 192 and 193: 188 SECTION 37. AREADefinition 37.5
- Page 194 and 195: 190 SECTION 37. AREAToday’s Lesso
- Page 196 and 197: 192 SECTION 38. THE PYTHAGOREAN THE
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- Page 206 and 207: 202 SECTION 39. CIRCLESFigure 39.1:
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- Page 212 and 213: 208 SECTION 39. CIRCLESTheorem 39.1
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- Page 218 and 219: 214 SECTION 40. CIRCLES AND TRIANGL
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- Page 242 and 243: 238 SECTION 43. INDIANA BILL 246the
- Page 244 and 245: 240 SECTION 44. ESTIMATING πFigure
- Page 246 and 247: 242 SECTION 44. ESTIMATING πso tha
- Page 248 and 249: 244 SECTION 44. ESTIMATING πn π n
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- Page 254 and 255: 250 SECTION 44. ESTIMATING π« CC
- Page 256 and 257: 252 SECTION 45. EUCLIDEAN CONSTRUCT
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- Page 268 and 269: 264 SECTION 46. HYPERBOLIC GEOMETRY
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- Page 276 and 277: 272SECTION 47.PERPENDICULAR LINES I
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- Page 280 and 281: 276 SECTION 48. PARALLEL LINES IN H
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SECTION 42. AREA AND CIRCUMFERENCE OF CIRCLES 235Revised: 18 Nov 2012 « CC BY-NC-ND 3.0.
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