<div data-bbox="168 103 245 117" data-label="Page-Header"><p>제14981호</p></div>
<div data-bbox="433 103 454 117" data-label="Page-Header"><p>관</p></div>
<div data-bbox="539 103 561 117" data-label="Page-Header"><p>보</p></div>
<div data-bbox="677 103 833 117" data-label="Page-Header"><p>2001.12.19. (수요일)</p></div>
<div data-bbox="134 418 153 487" data-label="Section-Header"><p>Wally Ballon</p></div>
<div data-bbox="159 291 214 394" data-label="Equation-Block">
<math display="block">n = n_w = 1, n_{n_w} = 1</math>
<math display="block">k(1) = \frac{300}{729} = 0.412</math>
</div>
<div data-bbox="225 451 242 487" data-label="Text"><p>그리고</p></div>
<div data-bbox="251 246 282 391" data-label="Equation-Block">
<math display="block">\sum_{n=n_w}^{\infty} p(n) = \sum_{n=1}^{\infty} p(n) = 0.412</math>
</div>
<div data-bbox="287 191 309 487" data-label="Text"><p>유효수준 <math>\alpha=0.10</math> 에서는, 이상치로 파악되는 사용자는 없다.</p></div>
<div data-bbox="327 332 349 487" data-label="Section-Header"><p>4) 가동 중 설비 이상치 파악</p></div>
<div data-bbox="352 210 372 487" data-label="Text"><p>설비 이상치 파악을 위해서, 관련된 값들은 다음과 같다.</p></div>
<div data-bbox="382 338 464 400" data-label="Table">
<table border="1">
<thead>
<tr>
<th>교정 설비</th>
<th><math>n_w</math></th>
<th><math>n_{n_w}</math></th>
</tr>
</thead>
<tbody>
<tr>
<td>Bob's Cal Service</td>
<td>3</td>
<td>0</td>
</tr>
<tr>
<td>SWAG Tech. Inc.</td>
<td>2</td>
<td>1</td>
</tr>
<tr>
<td>Windy Finger Labs</td>
<td>1</td>
<td>0</td>
</tr>
<tr>
<td>OOTs-R-Us</td>
<td>3</td>
<td>3</td>
</tr>
</tbody>
</table>
</div>
<div data-bbox="471 270 491 487" data-label="Text"><p>기술자 그리고 사용자 이상치와 마찬가지로,</p></div>
<div data-bbox="501 214 532 394" data-label="Equation-Block">
<math display="block">k(n) = \frac{n_w^2}{n(n_w-n)!} \frac{n_w^n}{N_w^n} (N_w-n)^{n_w-n} \dots</math>
</div>
<div data-bbox="546 268 566 487" data-label="Text"><p>이를 이용하여, 다음 결과들을 구할 수 있다.</p></div>
<div data-bbox="571 394 590 487" data-label="Section-Header"><p>Bob's Cal Service</p></div>
<div data-bbox="596 265 614 361" data-label="Equation-Block">
<math display="block">n_w = 3, n_{n_w} = 0</math>
</div>
<div data-bbox="626 451 644 487" data-label="Text"><p>그리고</p></div>
<div data-bbox="653 269 687 394" data-label="Equation-Block">
<math display="block">\sum_{n=n_w}^{\infty} p(n) = \sum_{n=1}^{\infty} p(n) = 1</math>
</div>
<div data-bbox="698 354 720 487" data-label="Section-Header"><p>SWAG Technologies, Inc.:</p></div>
<div data-bbox="727 289 746 367" data-label="Equation-Block">
<math display="block">n_w = 1, n_{n_w} = 1</math>
</div>
<div data-bbox="756 191 787 397" data-label="Equation-Block">
<math display="block">k(1) = \frac{11}{1(1-1)!} \frac{4^1}{9^1} 5^{1-1} = \frac{4}{9} = 0.444</math>
</div>
<div data-bbox="794 454 813 487" data-label="Text"><p>그리고</p></div>
<div data-bbox="822 251 854 394" data-label="Equation-Block">
<math display="block">\sum_{n=n_w}^{\infty} p(n) = \sum_{n=1}^{\infty} p(n) = 0.444</math>
</div>
<div data-bbox="130 582 151 874" data-label="Text"><p>기술자 이상치와 마찬가지로, <math>k(n)</math>은 다음과 같이 정의된다.</p></div>
<div data-bbox="159 602 191 781" data-label="Equation-Block">
<math display="block">k(n) = \frac{n_w^2}{n!(n_w-n)!} \frac{n_w^n}{N_w^n} (N_w-n)^{n_w-n}</math>
</div>
<div data-bbox="196 654 218 874" data-label="Text"><p>이를 이용하여, 다음 결과들을 구할 수 있다.</p></div>
<div data-bbox="223 773 242 874" data-label="Section-Header"><p>G, Gordon Gurgle:</p></div>
<div data-bbox="248 702 267 770" data-label="Equation-Block">
<math display="block">n_w = 3, n_{n_w} = 1</math>
</div>
<div data-bbox="276 652 308 781" data-label="Equation-Block">
<math display="block">k(n) = \frac{3^2}{n(3-n)!} \frac{4^n}{9^3} 5^{3-n}</math>
</div>
<div data-bbox="316 514 350 746" data-label="Equation-Block">
<math display="block">k(1) = \frac{3^2}{1(3-1)!} \frac{4^1}{9^3} 5^{3-1} = \frac{31}{21} \frac{4}{9^2} = \frac{300}{729}</math>
</div>
<div data-bbox="382 576 414 746" data-label="Equation-Block">
<math display="block">k(2) = \frac{3^2}{2(3-2)!} \frac{4^2}{9^3} 5^{3-2} = \frac{240}{729}</math>
</div>
<div data-bbox="423 576 455 746" data-label="Equation-Block">
<math display="block">k(3) = \frac{3^2}{3(3-3)!} \frac{4^3}{9^3} 5^{3-3} = \frac{64}{729}</math>
</div>
<div data-bbox="463 838 481 874" data-label="Text"><p>그리고</p></div>
<div data-bbox="488 537 520 788" data-label="Equation-Block">
<math display="block">\sum_{n=n_w}^{\infty} k(n) = \sum_{n=1}^{\infty} k(n) = \frac{300+240+64}{729} = \frac{604}{729} = 0.829</math>
</div>
<div data-bbox="526 785 546 874" data-label="Section-Header"><p>Gondwana park:</p></div>
<div data-bbox="553 682 572 760" data-label="Equation-Block">
<math display="block">n_w = 3, n_{n_w} = 2</math>
</div>
<div data-bbox="581 647 613 781" data-label="Equation-Block">
<math display="block">k(n) = \frac{3^2}{n!(3-n)!} \frac{4^n}{9^3} 5^{3-n}</math>
</div>
<div data-bbox="626 670 646 746" data-label="Equation-Block">
<math display="block">k(2) = 240/729</math>
</div>
<div data-bbox="668 675 688 746" data-label="Equation-Block">
<math display="block">k(3) = 64/729</math>
</div>
<div data-bbox="694 838 713 874" data-label="Text"><p>그리고</p></div>
<div data-bbox="723 560 755 810" data-label="Equation-Block">
<math display="block">\sum_{n=n_w}^{\infty} k(n) = \sum_{n=2}^{\infty} k(n) = \frac{240+64}{729} = \frac{304}{729} = 0.417</math>
</div>
<div data-bbox="771 757 791 874" data-label="Section-Header"><p>Jack(Rip) Huggeboom:</p></div>
<div data-bbox="798 660 817 765" data-label="Equation-Block">
<math display="block">n = n_w = 2, n_{n_w} = 0</math>
</div>
<div data-bbox="826 652 858 779" data-label="Equation-Block">
<math display="block">\sum_{n=n_w}^{\infty} k(n) = \sum_{n=1}^{\infty} k(n) = 1</math>
</div>