how do u do a box and whisker plot?
913451
A box and whisker plot!? No problem! \n\nThe Box is from Quartile 1(25th percentile) to Quartile 3(75th percentile),.\n\nThe Whiskers are Q1 minus 1.5 Interquartile ranges and Q3 plus 1.5 Inter Quartile ranges.\n\nIQR (Interquartile ranges) is defined as Q3-Q1\n\nWell say that Q1 is 12 and Q3 is 25 then the IQR is 13, and 1.5IQR is 19.5\n\nTherefore, Anything below -7.5 (12-19.5) and above 44.5 would be considered an outlier. \n\nAs far as drawing the damn thing, just draw a box with the outside edges being Q1 adn Q3, and then draw the whiskers 1.5IQR long.\n\nAdditional info:\n\nThe box and whisker is only 1 criterion for outliers, + or - 3 standard deviations from the mean is another common way, which can get other results.\n\nHope that helps.
904896
yeah its easy obviously when you know how.. i would suggest going into your help menu while using excel.. get the help page to guide you through pie charts.. its all in the x y axix
955392
an analysis, or a graph/chart/plot
862862
Here is a program you can download to do this.\nIts free.\n\nhttp://www.snapfiles.com/get/sqirlzmorph.html
495873
Standard plot of what?  What is the analysis parameter you are interested in measuring?
56993
Sure, check here, http://www.widgetdeveloper.com/tutorials.php
70430
Howstuffworks.com\nIEEE website
1092821
you could porb try an internet site like howstufworks.com
583382
Try the moebius spiral. It's pretty interesting because it's non orientable. \n\nIt's 3d (2 parameters s and t) and described by the parametrized vector components:\n\n[3*cos(s)+t*sin(s/2),\n3*sin(s),\nt*cos(s/2)]\n\n(every component of the vector in a new line)\n\nThe parameter ranges are:\n\ns=-2*Pi...2*Pi,t=-1..1\n\nMAPLE INSTRUCTIONS TO PLOT IT:\n\nwith(plots);\nplot3d([3*cos(s)+t*sin(s/2),3*sin(s),t*cos(s/2)],s=-2*Pi...2*Pi,t=-1..1);\n\nSorry, that instruction is big and not displayed well, but I guess since you know the parametrized vector you can find it.\n\nWHAT DO YOU WANT IT FOR? WANT TO PUBLISH ANYTHING?
531033
Draw it your self on x-y plane, then determine the coordinates
554451
you can use Microsoft Spread Sheet or Excell add all the data and it will make you all kinds of graphs
271763
on a graph...when it's 1/2 or 0.5 then graph the point half way between the two lines (between 0 and 1)...if it's 1/3 then split the box into three sections...etc etc.
365486
the whisker on the left side is the lowest number in your set of data, and the one on the right side is the highest number. put the numbers in order from greatest to least and then you can find the boxes. if you have the numbers 12,10,52,1,26,9,45,13,38,36,and 8 for example, you would put them like: 1, 8, 9, 10, 12, 13, 26, 36, 38, 45, 52 then you find the median which is 13 and that is the line that you put in the middle of the graph. next you find the medians of all the numbers on the right of 13 which is 38. this number has a line on the right side of the middle. next you do the same thing for the numbers on the left which would be 9. put this on a number line and youre done!
1116763
We use a wooden template that we lay down over the plate, it shows where the chalk lines should go.\n\nIf I had to do it manually, I guess I would make the front of the batter's box first, because it just has to be parallel with the front edge of the plate.  From there, I would add the perpendicular lines that form the inside and outside limits of the left and right handed batter's boxes, then I'd finish with the line that forms the back of the boxes.  Doing it this way would give the best shot at insuring the lines are straight and square.  From there, I would do the baselines.  Start with the straight line that forms one of the two back edges of the plate and follow it straight through to 1st (or 3rd) base, then go bacl and do the other one.  We don't line the paths from 1st to 2nd and 2nd to 3rd.
1006293
The following link  has a tutorial \n\nhttp://www.ncsu.edu/project/graphicscourse/gc/acadtut/acadtut2000/acadtut-home.html
954354
Your boxplot is based on the '5 number summary', that is... \n1. The minimum value\n2. The 1st quartile (25th percentile)\n3. The median (called the 2nd quartile)\n4. The 3rd quartile (75th percentile) and..\n5. Tthe maximum.\n\nThe 1st, 2nd and 3d quartiles make up the box, and the lines extend from the top and bottom ends of the box to the maximum and minimum.
554844
I would like to have a hypercube too, can you tell me how you made yours?