Divide 8 into two parts such that the sum of their reciprocals is 8/15 @UnkleRhaukus
sum of their reciprocals*?
Yes.
8 = a+b (1/a) + (1/b) = 8/15
combine these terms: (1/a) + (1/b) like you would any of other fractions
They have given a hint let the two parts be 8,8-x
Like \[\frac{ 1 }{ 8 } + \frac{ 1 }{ 8 - x } = \frac{ 8 }{ 15 }\] But how??
Hmm that seems a lot more straight forward than the way I did it :D lol cool problem though :)
i don't think the method i am suggesting makes use of the hint
So,what next @zepdrix @UnkleRhaukus ?
(1/a) + (1/b) = (b/ab) + (a/ab) = ( . . . ) /ab
Can you use the hint please???
The hint does not make sense. if 8 = 8 + (8-x), then x = 8, the second part is empty, and you haven't divided the 8 at all
But,They just can't give a USELESS hint in all probability.
Rhauk, I think this is what they had intended by the hint, (this is actually the path I took). 8= a + b -> a=(8-b) Substitute that for all the a in the other equation.
not all the a, the a.. blah
the one single a lol
????? I'm confused now :(
They were likely calling the who numbers x and y. So 8 = x + y. y = 8-x. 8 = x + (8-x)
the two* wow my typos t.t
I found the question much easier without the hint.
???????????????????????????????????????????
If you want to use the hint, don't follow my method.
I'm just lost now :(
I don't understand the method with the hint. —soory
I got x^2 - 8x - 15 = 0 @zepdrix
5 & 3?
i think a sign is wrong in the equation " x^2 - 8x - 15 = 0 " ,
+15* My typos X_X
now check you answer, does 8 = 5+3 ? does 1/5+1/3 = 3/(3*5) + 5/(3*5)= 8/15 ?
yes/no, yes/no
Idk.
DOES 8 = 5 + 3 ? count on your finders if you have to
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