Difference between revisions of ".Mzcw.NzIwMg"
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+ | On the contrary a fraction, or the ratio | ||
+ | of which it is the exponent, will be diminished | ||
+ | by diminishing its numerator or by | ||
+ | encreasing its denominator. Thus 4-1/7=3/7<4/7. | ||
+ | and 4/7+1=4/8<4/7. | ||
+ | |||
+ | It is also to be observed that if the numerator | ||
+ | be multiplied by any quantity or the | ||
+ | dinominator divided by the same quantity, | ||
+ | the fraction is encreased in the same | ||
+ | degree precisely; & vice versa. [[deletion]] Thus [[/deletion]] | ||
+ | Thus [[formula]]. And [[formula]]. | ||
+ | |||
+ | It is also evident that multiplication by | ||
+ | any fraction b/a is the same thing as division | ||
+ | by its reciprocal a/b. From whence | ||
+ | may be derived a short rule & early remembred | ||
+ | for the division of fraction, which is |
Latest revision as of 19:16, 11 August 2018
(22)
On the contrary a fraction, or the ratio of which it is the exponent, will be diminished by diminishing its numerator or by encreasing its denominator. Thus 4-1/7=3/7<4/7. and 4/7+1=4/8<4/7.
It is also to be observed that if the numerator be multiplied by any quantity or the dinominator divided by the same quantity, the fraction is encreased in the same degree precisely; & vice versa. deletion Thus /deletion Thus formula. And formula.
It is also evident that multiplication by any fraction b/a is the same thing as division by its reciprocal a/b. From whence may be derived a short rule & early remembred for the division of fraction, which is