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ayl989
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thanks for your explanation, seems like a straight forward method.

I'm still curious though, why does the original explanation
divide, .4A+.3R/(A+R) and make it equal to .33. I think this is a very simple principle, but I seem to be having a mental block on it.
thanks again.
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ayl989
Heres a problem,
Aribica coffee costs .4 per ounce, robusta .3 per ounce. if the blend of both aribica and robusta costs .33, what is the share of arabica in this blend.

The solution gives the equations,
let A= ounces Arib, R= ounces Robusta
then,
(A*.4+R*.3)/(A+R)= .33

my question is why do you set up this type of equation, whats the principle? I just figured out combinations that would work, which I'm sure is the long way. So, I'm sure this eqn is more efficient, but I'm not sure why its being set up.
TIA.


This solution is saying: (total cost of the mix in Pounds/ total weight of the mix in Ounces) = cost/ounce , it gives you the cost per ounce of mix.
There is a direct method recommended by Kaplan to solve this type of questions:
A: amount of Aribica coffee; R: amount of Robusta coffee

(Cost A-Cost Mix) * A = (Cost Mix-Cost R) * R
(0.3-0.33) * A = (0.33-0.4) * R
A/R = 7/3
Once you know the ratio (in this case weight of A to the weight of R) you can calculate the share of A in the total mix.
A/(A+R) = 7/(7+3) = 0.7 --> 70%



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