From this expression, we can rewrite it as this:



      3                2 

4  + ___   ÷   1  -   ___

      

      y                y





Simplify



  4y + 3      y - 2

 _______  ÷  ______

 

   y           y 



Remember: 

     ÷ =  



  4y + 3        y 

 _______  *  ______

 

   y         y - 2



      y(4y + 3)

     __________



      y (y - 2)



Divide common factor 



      (4y + 3)

     __________



       (y - 2)





Answer is :



       4y + 3

      _______



       y - 2 

Answer by pradhyumna.kumar@gmail.com(62)   (Show Source): You can put this solution on YOUR website!
 Simply the complex fraction if possible



4+(3/y)/1-(2/y) =  after doing the L.C.M ofr y in the numerator and the denominator we get, 

           

        4+(3/y)/1-(2/y)   = (4y+3)/(y-2)  

Answer by stanbon(75887)   (Show Source): You can put this solution on YOUR website!
 [4+(3/y)]/[1-(2/y)]



= [(4y+3)/y] / [(y-2)/y]



= (4y+3)/(y-2)



Cheers,

Stan H.

 

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