f 1x2 dx in .NET Draw qr-codes in .NET f 1x2 dx f 1x2 dxQr-codes barcode library for .netuse .net vs 2010 qr code iso/iec18004 implementation toattach qrcode with .netare equal. Suppose we decide to use k 8 cells. For the standard normal distribution, the intervals that divide the scale into eight equally likely segments are [0, 0.32), [0.32, 0.675) [0.675, 1.15), [1.15, ) and their four mirror image intervals on the other side of zero. For each interval pi 1 8 0.125, so the expected cell frequencies are Ei npi 100(0.125) 12.5. The complete table of observed and expected frequencies is as follows:Qr Bidimensional Barcode reader for .netUsing Barcode recognizer for .NET Control to read, scan read, scan image in .NET applications.Class Interval 4.948 4.986 5.014 5.040 5.066 5.094 5.132 Totals x x x x x x x x 4.948 4.986 5.014 5.040 5.066 5.094 5.132Bar Code generation with .netgenerate, create barcode none in .net projectsObserved Frequency oi 12 14 12 13 12 11 12 14 100 Barcode encoding on .netgenerate, create bar code none for .net projectsExpected Frequency Ei 12.5 12.5 12.5 12.5 12.5 12.5 12.5 12.5 100 Control qr barcode image for visual c#.netusing barcode integrated for .net vs 2010 control to generate, create qr code jis x 0510 image in .net vs 2010 applications.The boundary of the rst class interval is x 1.15s 4.948. The second class interval is 3x 1.15s, x 0.675s2 and so forth. We may apply the eight-step hypothesis-testing procedure to this problem. 1. 2. The variable of interest is the form of the distribution of power supply voltage. H0: The form of the distribution is normal.Control qr code image with .netusing barcode generation for asp.net web forms control to generate, create qrcode image in asp.net web forms applications.9-7 TESTING FOR GOODNESS OF FIT Control qr code size in vbto paint qr code and qr code 2d barcode data, size, image with visual basic barcode sdk3. H1: The form of the distribution is nonnormal. 4. 0.05 5. The test statistic is 2D Barcode barcode library on .netuse .net vs 2010 2d barcode encoder toaccess 2d barcode on .netk 2 0VS .NET bar code drawer for .netgenerate, create bar code none in .net projectsEi 2 2 Bar Code maker in .netusing barcode implementation for vs .net control to generate, create barcode image in vs .net applications.Since two parameters in the normal distribution have been estimated, the chi-square statistic above will have k p 1 8 2 1 5 degrees of freedom. 2 11.07. Therefore, we will reject H0 if 2 0 0.05,5 Computations:Produce bar code in .netgenerate, create bar code none on .net projects8 2 0Interleaved 2 5 implementation with .netusing barcode integrated for .net vs 2010 control to generate, create ansi/aim i-2/5 image in .net vs 2010 applications.a 112EAN-13 implement for .netusing barcode printing for rdlc reports net control to generate, create ean13 image in rdlc reports net applications.Ei 12.52 2 12.5 Encode gs1 128 with visual c#generate, create gs1128 none with c#.net projectsEi 2 2 114 12.52 2 12.5 p 114 12.52 2 12.5 Qr Bidimensional Barcode maker with .netuse cri sql server reporting services qr code implementation tobuild qr code in .net0.64 8.Assign pdf417 on .netgenerate, create pdf417 2d barcode none in .net projects2 Conclusions: Since 2 0.64 11.07, we are unable to reject H0, and there 0 0.05,5 is no strong evidence to indicate that output voltage is not normally distributed. The P-value for the chi-square statistic 2 0.64 is P 0.9861. 0Make qr-code for javause java quick response code integrating toinsert qr-codes for javaEXERCISES FOR SECTION 9-7Control ansi/aim code 39 image with vbusing barcode writer for visual .net control to generate, create 39 barcode image in visual .net applications.9-59. Consider the following frequency table of observations on the random variable X. Values Observed Frequency 0 24 1 30 2 31 3 11 4 4 de ned as the number of calls during that one-hour period. The relative frequency of calls was recorded and reported as Value Relative Frequency Value Relative Frequency 5 0.067 11 0.133 6 0.067 12 0.133 8 0.100 13 0.067 9 0.133 14 0.033 10 0.200 15 0.067Control qr bidimensional barcode image with wordgenerate, create qr-codes none for word projects(a) Based on these 100 observations, is a Poisson distribution with a mean of 1.2 an appropriate model Perform a goodness-of- t procedure with 0.05. (b) Calculate the P-value for this test. 9-60. Let X denote the number of flaws observed on a large coil of galvanized steel. Seventy-five coils are inspected and the following data were observed for the values of X: Values Observed Frequency 1 1 2 11 3 8 4 13 5 11 6 12 7 10 8 9QR Code ISO/IEC18004 scanner for noneUsing Barcode Control SDK for None Control to generate, create, read, scan barcode image in None applications.(a) Does the assumption of a Poisson distribution seem appropriate as a probability model for this data Use 0.05. (b) Calculate the P-value for this test. 9-62. Consider the following frequency table of observations on the random variable X: Values Frequency 0 4 1 21 2 10 3 13 4 2(a) Does the assumption of the Poisson distribution seem appropriate as a probability model for this data Use 0.01. (b) Calculate the P-value for this test. 9-61. The number of calls arriving at a switchboard from noon to 1 PM during the business days Monday through Friday is monitored for six weeks (i.e., 30 days). Let X be(a) Based on these 50 observations, is a binomial distribution with n 6 and p 0.25 an appropriate model Perform a goodness-of- t procedure with 0.05. (b) Calculate the P-value for this test.CHAPTER 9 TESTS OF HYPOTHESES FOR A SINGLE SAMPLE 9-63. De ne X as the number of under lled bottles from a lling operation in a carton of 24 bottles. Sixty cartons are inspected and the following observations on X are recorded: Values Frequency 0 39 1 23 2 12 3 1Vehicles per Minute 40 41 42 43 44 45 46 47 48 49 50 51 52 Observed Frequency 14 24 57 111 194 256 296 378 250 185 171 150 110 Vehicles per Minute 53 54 55 56 57 58 59 60 61 62 63 64 65 Observed Frequency 102 96 90 81 73 64 61 59 50 42 29 18 15 (a) Based on these 75 observations, is a binomial distribution an appropriate model Perform a goodness-of- t procedure with 0.05. (b) Calculate the P-value for this test. 9-64. The number of cars passing eastbound through the intersection of Mill and University Avenues has been tabulated by a group of civil engineering students. They have obtained the data in the adjacent table: (a) Does the assumption of a Poisson distribution seem appropriate as a probability model for this process Use 0.05. (b) Calculate the P-value for this test.