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A stick of length one meter is broken at two locations at distances of \( b_1 \) and \( b_2 \) from the origin (0), as shown in the figure. Note that \( 0<b_1<b_2<1 \). Which one of the following is NOT a necessary condition for forming a triangle using the three pieces? 
Note: All lengths are in meter. The figure shown is representative. 


 

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Select the correct relation between $E$ and $F$. $E=\dfrac{x}{1+x}$ and $F=\dfrac{-x}{\,1-x\,}$, with $x>1$.}
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