Let $x _ { 1 } , x _ { 2 } , \ldots , x _ { 10 }$ be a random sample from a continuous and symmetric probability distribution with mean (and median) $\mu .$ In testing $H _ { o } : \mu = 100 \text { versus } H _ { a } : \mu 100$ using the Wilcoxon signed-rank test, the rejection region for level .01 test is $s _ { + } \geq$$\underline{\quad\quad}$

Question

Let $x _ { 1 } , x _ { 2 } , \ldots , x _ { 10 }$ be a random sample from a continuous and symmetric probability distribution with mean (and median) $\mu .$ In testing $H _ { o } : \mu = 100 \text { versus } H _ { a } : \mu > 100$ using the Wilcoxon signed-rank test, the rejection region for level .01 test is $s _ { + } \geq$$\underline{\quad\quad}$

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The Answer of Let $x _ { 1 } , x _ { 2 } , \ldots , x _ { 10 }$ be a random sample from a continuous and symmetric probability distribution with mean (and median) $\mu .$ In testing $H _ { o } : \mu = 100 \text { versus } H _ { a } : \mu > 100$ using the Wilcoxon signed-rank test, the rejection region for level .01 test is $s _ { + } \geq$$\underline{\quad\quad}$

Let x1,x2,…,x10x _ { 1 } , x _ { 2 } , \ldots , x _ { 10 }x1​,x2​,…,x10​

Let $x _ { 1 } , x _ { 2 } , \ldots , x _ { 10 }$