A Text-Book of Geometry

Cover A Text-Book of Geometry
A Text-Book of Geometry
George Albert Wentworth
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Then (1) Digitized by Google AREAS OP POLYGONS.
181 These rectangles are all equal.
rectAO __7 4 AB Hence From (1) and (2) rect.J.i^ rect. AC TQct.AF AE Case II. When AB and AE are incommensurable.
I>i ! 1 ! ! ! \0 l>r- §186 (2) Ax. 1 T Divide AB into any number of equal parts, and apply one of them to AE as often as it will be contained in AE.
Since AB and AE are incommensurable, a certain number of these parts will extend from ^ to a point K, leaving a remainder KE less than one of the parts.
...
DT2iW KIT W to EF.
Since AB and -4^ are commensurable, rect.^^ AK rect. AO AB These ratios continue equal, as the unit of measure is indefi- nitely diminished, and approach indefinitely the limiting ratios rect.^i^ . AE ,. , -— and -—- respectively.
rect AG AB rect. AF AE §280 rect. AO AB (if two variables are constantly equal, and each approaches a limit, the limits are eqiial). q^ e^ q^ 861. Cor. The areas of two rectangles having eqiial bases are io each other as their altitudes. For AB and AE may be con- sidered as the altitudes, AI) and AI) as the bases.


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