Difference between revisions of ".Mzcw.NzE3MA"
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ratio of [[unclear]] | ratio of [[unclear]] | ||
| − | 56 | + | 56 The first [[unclear]] ratio is called the |
| + | [[underline]] antecedent [[/underline]] [[unclear]] the [[underline]] consequent. [[/underline]] | ||
| + | |||
| + | 57. A Ratio is greater as its exponent is | ||
| + | greater. Thus the ratio of 5 to 4 is greater than | ||
| + | the ratio of 4 to 3; because the exponent of the | ||
| + | first ratio, or 5/3 = 1 2/3, is greater than the | ||
| + | exponent of the second, or 4/3 = 1 1/3: & in | ||
| + | general is a/b [[unclear]] the ratio of a to b is said | ||
| + | to be greater than the ratio of c to d. For | ||
| + | the same reason since c/d < a/b the ratio | ||
| + | fo c to d is less than the ratio of a to b. | ||
| + | This inequality of ratios is sometimes | ||
| + | marked thus, a:b > c:d; or c:d < a:b. | ||
Latest revision as of 20:40, 8 August 2018
(6) the contra unclear exponent of the ratio of unclear
56 The first unclear ratio is called the underline antecedent /underline unclear the underline consequent. /underline
57. A Ratio is greater as its exponent is greater. Thus the ratio of 5 to 4 is greater than the ratio of 4 to 3; because the exponent of the first ratio, or 5/3 = 1 2/3, is greater than the exponent of the second, or 4/3 = 1 1/3: & in general is a/b unclear the ratio of a to b is said to be greater than the ratio of c to d. For the same reason since c/d < a/b the ratio fo c to d is less than the ratio of a to b. This inequality of ratios is sometimes marked thus, a:b > c:d; or c:d < a:b.
