CF ; but K has to M the ratio which is compounded of the ratios of the sides ; therefore also the parallelogram AC has to the parallelogram CF the ratio which is compounded of the ratios of the sides. Wherefore equiangular parallelograms, &c. Manual of Euclid: Books IV, V, VI. - Page 92by Euclid - 1868Full view - About this book
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...parallelogram CF ; ex aequali f, K is to M, as f. "• the parallelogram AC to trie parallelogram CF. but K has to M the ratio which is compounded of the ratios of the fides ; therefore alfo the parallelogram AC has to the parallelogram CF the ratio which is compounded... | |
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.... but K has to M the ratio which is compounded of th* "~v • ratios of the fides ; therefore alfo the parallelogram AC has to the parallelogram CF the ratio which is compounded ol" the ratios of the fides. Wherefore equiangular parallelogram:. &c. QE. D. PROP. XXIV. THEO R. parallelograms... | |
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