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and 31n 12 4 ordered observations and interpolates as needed. For example, 180 12 4 20.25 and 3180 12 4 60.75. Therefore, Minitab interpolates between the 20th and 21st ordered observation to obtain q1 143.50 and between the 60th and 61st observation to obtain q3 181.00. In general, the 100kth percentile is a data value such that approximately 100k% of the observations are at or below this value and approximately 10011 k2% of them are above it. Finally, we may use the interquartile range, de ned as IQR q3 q1, as a measure of variability. The interquartile range is less sensitive to the extreme values in the sample than is the ordinary sample range. Many statistics software packages provide data summaries that include these quantities. The output obtained for the compressive strength data in Table 6-2 from Minitab is shown in Table 6-3. EXERCISES FOR SECTION 6-3

package { import flash.display.*; import flash.events.Event; import flash.events.MouseEvent; import flash.net.URLRequest;

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6-14. An article in Technometrics (Vol. 19, 1977, p. 425) presents the following data on the motor fuel octane ratings of several blends of gasoline: 88.5 94.7 84.3 90.1 89.0 89.8 91.6 90.3 90.0 91.5 89.9 98.8 88.3 90.4 91.2 90.6 92.2 87.7 91.1 86.7 93.4 96.1 89.6 90.4 91.6 90.7 88.6 88.3 94.2 85.3 90.1 89.3 91.1 92.2 83.4 91.0 88.2 88.5 93.3 87.4 91.1 90.5 100.3 87.6 92.7 87.9 93.0 94.4 90.4 91.2 86.7 94.2 90.8 90.1 91.8 88.4 92.6 93.7 96.5 84.3 93.2 88.6 88.7 92.7 89.3 91.0 87.5 87.8 88.3 89.2 92.3 88.9 89.8 92.7 93.3 86.7 91.0 90.9 89.9 91.8 89.7 92.2 (b) Does it appear likely that a coupon will survive beyond 2000 cycles Justify your answer. 6-16. The percentage of cotton in material used to manufacture men s shirts follows. Construct a stem-and-leaf display for the data. 34.2 33.1 34.5 35.6 36.3 35.1 34.7 33.6 37.8 36.6 35.4 34.6 33.8 37.1 34.0 34.1 33.6 34.7 35.0 35.4 36.2 36.8 35.1 35.3 32.6 33.1 34.6 35.9 34.7 33.6 32.9 33.5 33.8 34.2 33.4 34.7 34.6 35.2 35.0 34.9 35.8 37.6 37.3 34.6 35.5 32.8 32.1 34.5 34.7 33.6 32.5 34.1 35.1 36.8 37.9 36.4 34.6 33.6 34.1 34.7 35.7 36.8 34.3 32.7

import flash.sampler.NewObjectSample; import flash.system.LoaderContext; public class ch35ex13 extends Sprite { public function ch35ex13() { stage.align = StageAlign.TOP_LEFT; stage.scaleMode = StageScaleMode.NO_SCALE; var l:Loader = new Loader(); l.load(new URLRequest("http://actionscriptbible.com/files/plaid.gif"), new LoaderContext(true)); //thanks to squidfingers.com for the tile! l.contentLoaderInfo.addEventListener(Event.COMPLETE, onLoadComplete); } protected function onLoadComplete(event:Event):void { var b:Bitmap = LoaderInfo(event.target).content as Bitmap; if (b) { var tile:TileBitmap = new TileBitmap(b.bitmapData); addChild(tile); tile.followStageSize(stage); tile.addEventListener(MouseEvent.CLICK, onClick); } } protected function onClick(event:MouseEvent):void { //go full screen on click to see more of this beautiful plaid stage.displayState = (stage.displayState == StageDisplayState.NORMAL) StageDisplayState.FULL_SCREEN : StageDisplayState.NORMAL; } } } import flash.display.*; import flash.events.Event; class TileBitmap extends Sprite { protected var srcBitmap:BitmapData; protected var smoothing:Boolean = false; protected var _width:Number = 0; protected var _height:Number = 0; public function TileBitmap(srcBitmap:BitmapData, smoothing:Boolean = false) { super(); this.smoothing = smoothing this.srcBitmap = srcBitmap; redraw(); } public function followStageSize(s:Stage):void { s.addEventListener(Event.RESIZE, function(event:Event):void {matchStageSize(Stage(event.target))}); matchStageSize(s); } protected function matchStageSize(s:Stage):void { width = s.stageWidth; height = s.stageHeight; }

Construct a stem-and-leaf display for these data. 6-15. The following data are the numbers of cycles to failure of aluminum test coupons subjected to repeated alternating stress at 21,000 psi, 18 cycles per second: 1115 1310 1540 1502 1258 1315 1085 798 1020 865 2130 1421 1109 1481 1567 1883 1203 1270 1015 845 1674 1016 1102 1605 706 2215 785 885 1223 375 2265 1910 1018 1452 1890 2100 1594 2023 1315 1269 1260 1888 1782 1522 1792 1000 1820 1940 1120 910 1730 1102 1578 758 1416 1560 1055 1764 1330 1608 1535 1781 1750 1501 1238 990 1468 1512 1750 1642

EXAMPLE 35-13

6-17. The following data represent the yield on 90 consecutive batches of ceramic substrate to which a metal coating has been applied by a vapor-deposition process. Construct a stemand-leaf display for these data. 94.1 93.2 90.6 91.4 88.2 86.1 95.1 90.0 92.4 87.3 86.6 91.2 86.1 90.4 89.1 87.3 84.1 90.1 95.2 86.1 94.3 93.2 86.7 83.0 95.3 94.1 97.8 93.1 86.4 87.6 94.1 92.1 96.4 88.2 86.4 85.0 84.9 78.3 89.6 90.3 93.1 94.6 96.3 94.7 91.1 92.4 90.6 89.1 88.8 86.4 85.1 84.0 93.7 87.7 90.6 89.4 88.6 84.1 82.6 83.1 84.6 83.6 85.4 89.7 87.6 85.1 89.6 90.0 90.1 94.3 97.3 96.8 94.4 96.1 98.0 85.4 86.6 91.7 87.5 84.2 85.1 90.5 95.6 88.3 84.1 83.7 82.9 87.3 86.4 84.5

(continued)

3 0.5384 2 16 30.2524 2 16

14.0372 3.0672

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