Solve For X, If There Are Multiple Answers Use a Comma To Separate Your Answers.
I got 0 and 7
@PatrickJordon Cross Multiply & expand them. Then take everything on Left Hand Side . This will give u a Quadratic equation to solve . Since u have tried already See the attachment
3,5,-.64 ?
The Decimal number does not seem correct to me :/
I made a mistake .. it should be -3x in place of -3 .. Sorry 4 that
hmmm, I get 0 and 7 as well :/
Its ok @Anu2401 every one makes a slight mistake :)
$$ \cfrac{2x+x^2-3x}{x-6}=\cfrac{6x}{2x-6} \implies \cfrac{x^2-7x}{2x-6}=0\\ \implies x(x-7)=0
err
$$ \cfrac{2x+x^2-3x}{x-6}=\cfrac{6x}{2x-6} \implies \cfrac{x^2-7x}{2x-6}=0\\ \implies x(x-7)=0 $$
hehe
@PatrickJordon Here is the corrected one
hmm, a typo :/
$$ \cfrac{2x+x^2-3x}{2x-6}=\cfrac{6x}{2x-6} \implies \cfrac{x^2-7x}{2x-6}=0\\ \implies x(x-7)=0 $$
@jdoe0001 we were partly there and @Anu2401 thanks alot :)
@jdoe0001 @PatrickJordon Just one little thing . in this case cancelling out the common term will result in losing a solution. There is one more along with 0,7 . It is 3
:) gottcha thnx
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