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\[A: B = \frac{ A }{ B }\] r u talking about this ?
the above mention relationship applies for all ratios.. could u pls mention an example about what u r talking about.. i mean a instance where this relationship goes wrong ?
or could u tell what was the exact lesson u got it confused ?
haha... its something like this lets say we r making a cake and we r mixing sugar(s) and flour( F) in a ratio of 2:3 so... S : F = 2:3 now in a question if they say the total weight of the cake is X kg and hence find the amount of sugar in the cake.. the relationship u mention comes at this point if the total is X kg it means S + F = X which means the amount of sugar in the cake as a fraction of whole is S/X we can do the same for the ratio.. 2 : 3 the whole amount will be ( 2+ 3) = 5 since the amount of sugar represent 2 the amount of sugar as a fraction of whole can be written as 2/5 now if know the value of X we can say S/x = 2/5 and use it to find S... got it :) ?
kk.. basically if \[A: B = 2:3\] then \[\frac{ A }{ B } = \frac{ 2 }{ 3 }\] and \[\frac{ A }{ A + B}=\frac{ 2 }{ 5 }\] it's the simplest explanation available; XD
o-o
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