Difference between revisions of ".Mzcw.NzE2NA"

From Georgian Papers Programme Transcription Wiki
Jump to: navigation, search
 
Line 1: Line 1:
 
(3)  
 
(3)  
A0. Some authors use a particular notation for arithmetical  
+
40. Some authors use a particular notation for arithmetical  
 
proportion For instance, if the  
 
proportion For instance, if the  
 
quantities: a, b, c, & d be in arithmetical proportion
 
quantities: a, b, c, & d be in arithmetical proportion
they express [[unclear]] or thus, a
+
they express [[unclear]] or thus, a. b:. c,, d. But
 +
this is [[unclear]] a - b = c - d, or b - a = d - c
 +
expressed [[unclear]] Arithmetical proportion perfectly
 +
well.
 +
 
 +
49. In every proportion the first & last quantities
 +
or terms, are called [[underline]] extreems, [[/underline]] the others are
 +
called [[underline]] means. [[/underline]]
 +
 
 +
50. In every arithmetical proportion the
 +
sum of the means is equal to the sum of the
 +
extreems.
 +
Thus if, a, b, c, d, be in arithmetical proportion,
 +
[[unclear]] that a + b = b + c. For by the supposition,
 +
 
 +
[[formula]]
 +
2. D. b.

Latest revision as of 19:47, 8 August 2018

(3) 40. Some authors use a particular notation for arithmetical proportion For instance, if the quantities: a, b, c, & d be in arithmetical proportion they express unclear or thus, a. b:. c,, d. But this is unclear a - b = c - d, or b - a = d - c expressed unclear Arithmetical proportion perfectly well.

49. In every proportion the first & last quantities or terms, are called underline extreems, /underline the others are called underline means. /underline

50. In every arithmetical proportion the sum of the means is equal to the sum of the extreems. Thus if, a, b, c, d, be in arithmetical proportion, unclear that a + b = b + c. For by the supposition,

formula 2. D. b.