For the cumulative distribution function \(F(x) = \left\{ {\begin{array}{*{20}{c}} {0;x < - 1}\\ {\frac{1}{2}{{(x + 1)}^2}; - 1 \le x < 0}\\ {1 - \frac{{{{(1 - x)}^2}}}{2};0 \le x < 1}\\ {1.1 < x < \infty } \end{array}} \right.\)

the upper quartile point is

1
1 - \(\sqrt{0.25}\)
2
1 + \(\sqrt{0.25} \)
3
1 + \(\sqrt{0.5}\)
4
1 - \(\sqrt{0.5}\)

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