with the hep of quadratic formula solve each of the following equation.
2x/x-4 + 2x-5/x-3 = 25/3
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Answer:
Given
(x−4)
2x
+
(x−3)
2x−5
=
3
25
\implies \frac{2x(x-3)+(2x-5)(x-4)}{(x-4)(x-3)} = \frac{25}{3}⟹
(x−4)(x−3)
2x(x−3)+(2x−5)(x−4)
=
3
25
\implies \frac{2x^{2}-6x+2x^{2}-5x-8x+20}{x^{2}-7x+12} = \frac{25}{3}⟹
x
2
−7x+12
2x
2
−6x+2x
2
−5x−8x+20
=
3
25
\implies \frac{4x^{2}-19x+20}{x^{2}-7x+12} = \frac{25}{3}⟹
x
2
−7x+12
4x
2
−19x+20
=
3
25
\implies 3(4x^{2}-19x+20) = 25(x^{2}-7x+12)⟹3(4x
2
−19x+20)=25(x
2
−7x+12)
\implies 12x^{2} - 57x + 60 = 25x^{2}-175x+300⟹12x
2
−57x+60=25x
2
−175x+300
\implies 0 = 25x^{2}-175x+300 - 12x^{2} + 57x - 60⟹0=25x
2
−175x+300−12x
2
+57x−60
\implies 13x^{2}-118x+240 = 0⟹13x
2
−118x+240=0
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