3x2+2y2=7xy3x2+2y2=7xy
⇔3x2−7xy+2y2=0⇔3x2−7xy+2y2=0
⇔3x2−6xy−xy+2y2=0⇔3x2−6xy−xy+2y2=0
⇔3x(x−2y)−y(x−2y)=0⇔3x(x−2y)−y(x−2y)=0
⇔(3x−y)(x−2y)=0⇔(3x−y)(x−2y)=0
⇔[3x−y=0x−2y=0⇔[3x−y=0x−2y=0 ⇔[3x=yx=2y⇔[3x=yx=2y
+) TH1 : y=3xy=3x
⇔A=3x+y7y−x+6x−9y2x+y⇔A=3x+y7y−x+6x−9y2x+y
=3x+3x7.3x−x+6x−9.3x2x+3x=3x+3x7.3x−x+6x−9.3x2x+3x
=9x20x+−21x5x=9x20x+−21x5x
=−154=−154
+) TH2 : x=2yx=2y
⇔A=3x+y7y−x+6x−9y2x+y⇔A=3x+y7y−x+6x−9y2x+y
=3.2y+y7y−2y+6.2y−9y2.2y+y=3.2y+y7y−2y+6.2y−9y2.2y+y
=7y5y+3y5y=7y5y+3y5y
=2=2
Vậy...