solve for x if x+1/x+2 + x+2/x+1 =13/6
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Step-by-step explanation:
Let √{x/(1-x) = t. Then √{(1-x)/x} = 1/t. So the equation becomes t + 1/t = 13/6. > (t^2 + 1)/t = 13/6 =>6(t^2+1)= 13t. => 6t^2 - 13t + 6 = 0 ...
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Answer:
The solution of the expression is x=3,-2.
Step-by-step explanation:
Given : Expression
To find : Solve the expression ?
Solution :
Expression
Taking LCM,
Cross multiply,
Open the bracket,
Take like term together,
Solve by middle term split,
Therefore, The solution of the expression is x=3,-2.
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