solve this by quadratic equations
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Factors : (x-2),(3x-9)
ROOTS : 2 , 3
Step-by-step explanation:
Let , x-1 = a
, x-2 = b
, x-3 = c
&, x-4 = d
So, Equation became ,
(1/ab) + (1/bc) + (1/cd) = 0
(bc²d + abcd + ab²c)/(ab²c²d)= 0
Dividing both sides by ab²c²d
bc²d + abcd + ab²c =0
bc (cd + ad + ab ) = 0
Dividing both sides by bc
cd + ad + ab =0
d(c+a) + ab =0
Now putting value of a , b , c , d
(x-4 )(x-3+x-1) + (x-1)(x-2) =0
(x-4)(2x-4) + (x-1)(x-2) =0
(x-4)(x-2)2 + (x-1)(x-2) =0
(x-2){2(x-4)+(x-1)} = 0
(x-2)(2x-8+x-1) =0
(x-1)(3x-9) =0
Hance Factors are : (x-1) , (3x-9)
Roots are :
x-1=0
x = 1
And
3x-9=0
3x=9
x = 9/3
x = 3
Roots ; 2 , 3
Hope you understand.
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Answer:
vua9€ hi3v0ive ×:÷7::3'vexv
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