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kakomonn/tokyo_university/information/kyotsu_2022_8_math_3/index.html

@@ -1312,11 +1312,9 @@ <h2 id="description">Description<a class="headerlink" href="#description" title=
 <p>(3)、<span class="arithmatex">\(S\)</span>の確率密度関数を求めよ．</p>
 <p>再び、領域<span class="arithmatex">\(R\)</span>を考える．<span class="arithmatex">\(n\)</span>を正の整数とする．<span class="arithmatex">\(R\)</span>上にランダムに<span class="arithmatex">\(n\)</span>点を選び,それらを点<span class="arithmatex">\(A_{1},A_{2},...,A_{n}\)</span>とする．ただし、各点は<span class="arithmatex">\(R\)</span>上に一様に分布し、<span class="arithmatex">\(i\neq j\)</span>である<span class="arithmatex">\(A_{i}\)</span>と<span class="arithmatex">\(A_{j}\)</span>は独立に選ばれるとする．次の問いに答えよ．</p>
 <p>(4)、点<span class="arithmatex">\(A_{i}\)</span>の長方形の面積を表す確率変数を<span class="arithmatex">\(S_{i}\)</span>とする．<span class="arithmatex">\(Z\)</span>を<span class="arithmatex">\(S_{1},S_{2},...,S_{n}\)</span>の最小値を表す確率変数とする．この時、<span class="arithmatex">\(Z\)</span>の確率密度関数を求めよ．</p>
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-  <img src="https://github.com/Myyura/the_kai_project_assets/blob/main/kakomonn/tokyo_university/information/kyotsu_2022_8_math_3_p1.png" alt=" ">
-<br />
-<figcaption> </figcaption></p>
-</figure>
+<p><figure style="text-align:center;">
+  <img src="https://github.com/Myyura/the_kai_project_assets/blob/main/kakomonn/tokyo_university/information/kyotsu_2022_8_math_3_p1.png" width="300" height="300" alt=""/>
+</figure></p>
 <h2 id="kai">Kai<a class="headerlink" href="#kai" title="Permanent link"></a></h2>
 <p>確率を <span class="arithmatex">\(P\)</span> ，期待値を <span class="arithmatex">\(E\)</span> で表す。</p>
 <h3 id="1">(1)<a class="headerlink" href="#1" title="Permanent link"></a></h3>