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Help! 1/x-4 = 6/x+6
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You need the value of x?
Yes
\[1/ (x-4) = 6/(x+6) \]
If they are equal then if you subtract one from the other you would get 0. Thus rewrite the equation as 1/x - 4 - 6/x+6 = 0. Now find the least common denominator and solve.
times x+6 to both sides and times x-4 by both sides. You will end up with: \[(x+ 6) = 6(x-4)\]
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I think you can take it on from here.
x = 6! Thanks
You welcome.
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