逆引き標準正規分布表 |
たとえば,$Q(t)=0.025$となるときの $t$ の値を求めたいときは,表の一番左の背景色が薄黄色の列で数値が$0.02$の行と,一番上の背景色が薄橙色の行で数値が$+0.005$の列との交わるセルの数字を読んで,$t=1.959963$,すなわち$Q(1.959963)=0.025$となる.
$Q(t)$ | +0.000 | +0.001 | +0.002 | +0.003 | +0.004 | +0.005 | +0.006 | +0.007 | +0.008 | +0.009 |
0.00 | ----- | 3.090253 | 2.878172 | 2.747787 | 2.652073 | 2.575831 | 2.512145 | 2.457264 | 2.408915 | 2.365618 |
0.01 | 2.326347 | 2.290367 | 2.257128 | 2.226210 | 2.197285 | 2.170089 | 2.144409 | 2.120070 | 2.096926 | 2.074853 |
0.02 | 2.053748 | 2.033519 | 2.014089 | 1.995392 | 1.977367 | 1.959963 | 1.943133 | 1.926835 | 1.911035 | 1.895697 |
0.03 | 1.880793 | 1.866295 | 1.852179 | 1.838423 | 1.825006 | 1.811910 | 1.799117 | 1.786613 | 1.774381 | 1.762410 |
0.04 | 1.750686 | 1.739197 | 1.727934 | 1.716886 | 1.706043 | 1.695397 | 1.684940 | 1.674665 | 1.664563 | 1.654628 |
0.05 | 1.644853 | 1.635234 | 1.625763 | 1.616436 | 1.607248 | 1.598193 | 1.589268 | 1.580467 | 1.571787 | 1.563224 |
0.06 | 1.554774 | 1.546433 | 1.538199 | 1.530068 | 1.522036 | 1.514102 | 1.506262 | 1.498513 | 1.490854 | 1.483280 |
0.07 | 1.475791 | 1.468384 | 1.461057 | 1.453807 | 1.446632 | 1.439532 | 1.432503 | 1.425544 | 1.418654 | 1.411830 |
0.08 | 1.405072 | 1.398377 | 1.391744 | 1.385172 | 1.378659 | 1.372204 | 1.365806 | 1.359463 | 1.353175 | 1.346939 |
0.09 | 1.340755 | 1.334623 | 1.328540 | 1.322506 | 1.316519 | 1.310579 | 1.304686 | 1.298837 | 1.293032 | 1.287271 |
0.10 | 1.281552 | 1.275875 | 1.270238 | 1.264642 | 1.259084 | 1.253566 | 1.248085 | 1.242642 | 1.237235 | 1.231864 |
0.11 | 1.226528 | 1.221228 | 1.215961 | 1.210727 | 1.205527 | 1.200359 | 1.195223 | 1.190118 | 1.185044 | 1.180001 |
0.12 | 1.174987 | 1.170003 | 1.165047 | 1.160120 | 1.155221 | 1.150350 | 1.145505 | 1.140688 | 1.135896 | 1.131131 |
0.13 | 1.126391 | 1.121677 | 1.116987 | 1.112322 | 1.107680 | 1.103063 | 1.098469 | 1.093898 | 1.089349 | 1.084823 |
0.14 | 1.080319 | 1.075838 | 1.071377 | 1.066938 | 1.062519 | 1.058122 | 1.053744 | 1.049387 | 1.045050 | 1.040732 |
0.15 | 1.036433 | 1.032154 | 1.027893 | 1.023651 | 1.019428 | 1.015222 | 1.011034 | 1.006864 | 1.002712 | 0.998576 |
0.16 | 0.994458 | 0.990356 | 0.986271 | 0.982203 | 0.978150 | 0.974114 | 0.970093 | 0.966088 | 0.962099 | 0.958124 |
0.17 | 0.954165 | 0.950221 | 0.946291 | 0.942376 | 0.938476 | 0.934589 | 0.930717 | 0.926858 | 0.923014 | 0.919183 |
0.18 | 0.915365 | 0.911561 | 0.907769 | 0.903991 | 0.900226 | 0.896473 | 0.892733 | 0.889006 | 0.885290 | 0.881587 |
0.19 | 0.877896 | 0.874217 | 0.870550 | 0.866894 | 0.863250 | 0.859617 | 0.855996 | 0.852386 | 0.848787 | 0.845198 |
0.20 | 0.841621 | 0.838054 | 0.834499 | 0.830953 | 0.827418 | 0.823893 | 0.820379 | 0.816875 | 0.813380 | 0.809896 |
0.21 | 0.806421 | 0.802956 | 0.799501 | 0.796055 | 0.792618 | 0.789191 | 0.785774 | 0.782365 | 0.778965 | 0.775575 |
0.22 | 0.772193 | 0.768820 | 0.765456 | 0.762100 | 0.758753 | 0.755415 | 0.752085 | 0.748763 | 0.745449 | 0.742144 |
0.23 | 0.738847 | 0.735557 | 0.732276 | 0.729002 | 0.725737 | 0.722479 | 0.719228 | 0.715986 | 0.712751 | 0.709523 |
0.24 | 0.706302 | 0.703089 | 0.699883 | 0.696685 | 0.693493 | 0.690309 | 0.687131 | 0.683960 | 0.680797 | 0.677640 |
0.25 | 0.674490 | 0.671346 | 0.668209 | 0.665079 | 0.661955 | 0.658837 | 0.655726 | 0.652622 | 0.649523 | 0.646431 |
0.26 | 0.643345 | 0.640265 | 0.637191 | 0.634124 | 0.631062 | 0.628006 | 0.624956 | 0.621911 | 0.618873 | 0.615840 |
0.27 | 0.612813 | 0.609791 | 0.606775 | 0.603765 | 0.600760 | 0.597760 | 0.594766 | 0.591777 | 0.588793 | 0.585815 |
0.28 | 0.582841 | 0.579873 | 0.576910 | 0.573952 | 0.570999 | 0.568051 | 0.565108 | 0.562170 | 0.559237 | 0.556308 |
0.29 | 0.553385 | 0.550466 | 0.547551 | 0.544642 | 0.541736 | 0.538836 | 0.535940 | 0.533048 | 0.530161 | 0.527279 |
0.30 | 0.524400 | 0.521527 | 0.518657 | 0.515792 | 0.512930 | 0.510073 | 0.507221 | 0.504372 | 0.501527 | 0.498687 |
0.31 | 0.495850 | 0.493018 | 0.490189 | 0.487365 | 0.484544 | 0.481727 | 0.478914 | 0.476104 | 0.473299 | 0.470497 |
0.32 | 0.467699 | 0.464904 | 0.462113 | 0.459326 | 0.456542 | 0.453762 | 0.450986 | 0.448212 | 0.445443 | 0.442676 |
0.33 | 0.439913 | 0.437154 | 0.434397 | 0.431644 | 0.428895 | 0.426148 | 0.423405 | 0.420665 | 0.417928 | 0.415194 |
0.34 | 0.412463 | 0.409736 | 0.407011 | 0.404289 | 0.401571 | 0.398855 | 0.396142 | 0.393433 | 0.390726 | 0.388022 |
0.35 | 0.385321 | 0.382622 | 0.379927 | 0.377234 | 0.374544 | 0.371856 | 0.369172 | 0.366489 | 0.363810 | 0.361133 |
0.36 | 0.358459 | 0.355787 | 0.353118 | 0.350452 | 0.347787 | 0.345126 | 0.342466 | 0.339810 | 0.337155 | 0.334503 |
0.37 | 0.331854 | 0.329206 | 0.326561 | 0.323918 | 0.321278 | 0.318640 | 0.316003 | 0.313370 | 0.310738 | 0.308108 |
0.38 | 0.305481 | 0.302856 | 0.300232 | 0.297611 | 0.294992 | 0.292375 | 0.289760 | 0.287147 | 0.284536 | 0.281926 |
0.39 | 0.279319 | 0.276714 | 0.274110 | 0.271509 | 0.268909 | 0.266311 | 0.263715 | 0.261120 | 0.258527 | 0.255936 |
0.40 | 0.253347 | 0.250760 | 0.248174 | 0.245590 | 0.243007 | 0.240426 | 0.237847 | 0.235269 | 0.232693 | 0.230118 |
0.41 | 0.227545 | 0.224973 | 0.222403 | 0.219835 | 0.217267 | 0.214702 | 0.212137 | 0.209574 | 0.207013 | 0.204452 |
0.42 | 0.201894 | 0.199336 | 0.196780 | 0.194225 | 0.191671 | 0.189118 | 0.186567 | 0.184017 | 0.181468 | 0.178921 |
0.43 | 0.176374 | 0.173829 | 0.171285 | 0.168741 | 0.166199 | 0.163658 | 0.161119 | 0.158580 | 0.156042 | 0.153505 |
0.44 | 0.150969 | 0.148434 | 0.145900 | 0.143367 | 0.140835 | 0.138304 | 0.135774 | 0.133244 | 0.130716 | 0.128188 |
0.45 | 0.125661 | 0.123135 | 0.120610 | 0.118085 | 0.115561 | 0.113038 | 0.110516 | 0.107994 | 0.105473 | 0.102953 |
0.46 | 0.100434 | 0.097915 | 0.095396 | 0.092878 | 0.090361 | 0.087845 | 0.085329 | 0.082813 | 0.080298 | 0.077784 |
0.47 | 0.075270 | 0.072756 | 0.070243 | 0.067731 | 0.065218 | 0.062707 | 0.060195 | 0.057684 | 0.055174 | 0.052663 |
0.48 | 0.050153 | 0.047644 | 0.045134 | 0.042625 | 0.040117 | 0.037608 | 0.035100 | 0.032592 | 0.030084 | 0.027576 |
0.49 | 0.025069 | 0.022561 | 0.020054 | 0.017547 | 0.015040 | 0.012533 | 0.010027 | 0.007520 | 0.005013 | 0.002507 |