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How do I find the solution set? x-2/x+4 = 2- 4/x
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\[\frac{ x-2 }{ x+4 } = 2 - \frac{ 4 }{ x }\]
first make notice x+4 cannot be zero...we also must not have x be 0 otherwise those fractions bill be zero on bottom anyways try getting rid of the fractions by multiplying both sides by x(x+4)
I'm not sure what I'm supposed to do after -x^2-10x+16 I know the solution set is {-8,2} (I used mathway)
do you mean -x^2-10x+16=0 how did you get -10x?
\[ \frac{ x-2 }{ x+4 } * x(x+4) = 2* x(x+4) - \frac{ 4 }{ x } * x(x+4) \] \[x(x-2)= 2x(x+4) - 4(x+4)\] \[x^2 -2x= 2x^2+8x-4x-16\] \[x^2-6x=2x^2-16\] \[x^2-6x+16=2x^2\] \[-x^2-6x+16\] This right?
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