Answer it Question no 21
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Answered by
1
Hey!!!!...here is ur answer
(2x/x-4)+(2x-5/x-3)=25/3
2x (x-3)+(x-4)(2x-5)/(x-4)(x-3)=25/3
[2x^2-6x+2x^2-13x+20]/x^2-7x+12=25/3
4x^2-19x+20/x^2-7x+12=25/3
12x^2-57x+60=25x^2-175x+300
13x^2-118x+240=0
hope it will help you ☺
(2x/x-4)+(2x-5/x-3)=25/3
2x (x-3)+(x-4)(2x-5)/(x-4)(x-3)=25/3
[2x^2-6x+2x^2-13x+20]/x^2-7x+12=25/3
4x^2-19x+20/x^2-7x+12=25/3
12x^2-57x+60=25x^2-175x+300
13x^2-118x+240=0
hope it will help you ☺
Answered by
1
Hello here ....☺

Using quadratic formula find the Root
Hope this helps you...<<☺>>
Using quadratic formula find the Root
Hope this helps you...<<☺>>
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