Solve the Equation: 5/2y+6 + 1/y-2 = 3/y+3
(5/(2y)) + 6 + (1/(y-2) = 3/(y+3) you mean?
No, its a rational expression
\[\frac{5}{2y+6} + \frac{1}{y-2} =\frac{3}{y+3}\] perhaps?
yes!
ahh k than think carefully, you should make all the denominators equal :)
amistre how you write demoniators and numerators like that o.O? i can't do that -.-'
persistence
:D
so how do I get the answer?
\[\frac{5}{2y+6} + \frac{1}{y-2} -\frac{3}{y+3}=0\] http://www.wolframalpha.com/input/?i=5%2F%282y%2B6%29+%2B+1%2F%28y-2%29+-3%2F%28y%2B3%29%3D0
there are a lot of ways to get the answer :)
i wish i culd use calculator in algebra exams :P
the main thing to do prolly is just drudge thru the multiplication and simplification ....
clear the fractions one by one by multiplying by each denominator thruout in succession
Im just rying to figure out how to work it out.. i know the answer.. im trying to help a friend.
for example: \[\frac{2}{A}+\frac{3}{B}-\frac{4}{C}=0\] \[\frac{2(A)}{A}+\frac{3(A)}{B}-\frac{4(A)}{C}=(A)0\] \[2(B)+\frac{3A(B)}{B}-\frac{4A(B)}{C}=(B)0\] \[2B(C)+3A(C)-\frac{4AB(C)}{C}=(C)0\] \[2BC+3AC-4AB=0\]
then solve for the "y" that is sticking in all the places
blehhh ok i think that sorta helped
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