Difference between revisions of ".Mzcw.NzE2OA"
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(5) | (5) | ||
| − | + | product of the [[unclear]] | |
| + | Thus if fg = hl [[unclear]] | ||
| + | For | ||
| + | Divid. by g) [[unclear]] | ||
| + | [[formula]] | ||
| + | dividing by h) | ||
| + | [[formula]] Therefore f:d::l:g because if f/h = l/g | ||
| + | the ratio of f to [[unclear]] same as [[unclear]]] at of l to g by § 49. | ||
| + | |||
| + | 54. Proportion to [[unclear]] called [[underline]] arelogy; [[/underline]] & when the | ||
| + | proportion is used simply it is always understood | ||
| + | of geometrical proportion. The like is to | ||
| + | be observed of ratio, as before mention'd § 46. | ||
| + | |||
| + | 55. From [[addition]] what [[/addition]] has been said it appears that | ||
| + | the ratio between two quantities a & b is discovered | ||
| + | by dividing a by b; & this quotient is called the | ||
| + | [[underline]] exponent of the ratio. [[/underline]] Thus a/b is the | ||
| + | exponent of the ratio of a to b; & on the | ||
Latest revision as of 20:09, 8 August 2018
(5)
product of the unclear Thus if fg = hl unclear For Divid. by g) unclear formula dividing by h) formula Therefore f:d::l:g because if f/h = l/g the ratio of f to unclear same as unclear] at of l to g by § 49.
54. Proportion to unclear called underline arelogy; /underline & when the proportion is used simply it is always understood of geometrical proportion. The like is to be observed of ratio, as before mention'd § 46.
55. From addition what /addition has been said it appears that the ratio between two quantities a & b is discovered by dividing a by b; & this quotient is called the underline exponent of the ratio. /underline Thus a/b is the exponent of the ratio of a to b; & on the
