I need help, please! Problem below:
\[\frac{ x+1 }{ 5 }-\frac{ x-6 }{ 3 }=\frac{ 1 }{ 3 }\] solve for x
you could clear the fractions by multiplying both sides by 5*3 aka 15
that should make the problem easier for you
let me see what you after doing this step please
I got x+1-x-6=1 then I made it 1x+1+6=1 The answer I got is x=-6
Please check your answer by substituting it back into the original equation. Is that equation now true?
Multiplying the original equation by the LCD (which is 15) results in 3(x+1) - 5)x-6) = 5, which differs from your result. Try solving this for x and checking your result. This will help you zero in on the correct approach.
As LCM is multiply both side by 15 You get 15(x+1)/5 -15(x-6)/3=15/3 3(x+1)-5(x-6)=5 Now solve it by distribution..
By distribution 3*x +3*1 - 5*x -5*(-6)=5 3x+3-5x+30=5 -2x+33=5 Can you solve this for x?
x=14 right?
Yes right
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