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6.2.5 Question Help A population that is uniformly distributed between a = 0 and 10 is given in sample sizes 500 1001 ) 250 and

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6.2.5 Question Help A population that is uniformly distributed between a = 0 and 10 is given in sample sizes 500 1001 ) 250 and 500) Find the sample mean and the sample standard deviations for the given data Compare your results to the average of means for a sample of size 10, and use the empirical rules to analyze the sampling error. For each sample, also find the standard error of the man using formula given below Standard Error of the Meaning Complete the following table with the results from the sampling experiment (Round to four decimal places as needed) Average of 8 Standard Deviation of Sample Size Sample Means Sample Means Standard Error 50 100 250 500 ODDE Enter your answer in the odit fields and then click Check Answer 2 parts remaining CA F C c E B D F G H 1 Observatio- Sample 1 Sample 2 Sample 3 Sample 4 Sample 5 Sample 6 Sample 7 Sample 8 2 7,17338 5.89648 283578 226905 6.99454 226508 3.15439 2.97891 3 22.86966 4.23536 6.961271 3.05643 0.7065 154118 7.3281 1.85217 4 3 22486 9.33592 2.07221 3.35459 5.6798 2.88278 3.6848 5.34562 5 41 797723 5.92242 162389 1.07913 6.50319 3.93994 703635 3.2664 6 56.76382 5.96423 3.70678 2.73629 5.51653 4.924165.54765 5.47685 7 6130985 2.54585 5.56505 7.58232) 5.55651 2.95785 3.25114 9.22239 8 7 3.68725 7.91528 0.90335 3.21482 167486 6.75039 0.7767 2.15186 9 8 0.024726.86331 9.72533 3.78246 6.52577 4.60311 1.491449.46928 10 9 9 97406 9.37101 8.84518 8.128911 9.50255 2.94992 5.8977 3.6436 11 10 6.00513 2.36702 8.11945 1607721 192633 3.08978 8.62209 5.69414 12 114.68459 260811 730674 3.8789 9.17295 9.64812 3.53069 7.1453 13 12 6.17878 6.25081 3.85357 6.55721 5.53667 3.36863 6.38234 2.94961 14 131 4.33576 8,0108 8.32087 3.37321 3.28159 5.59435 4.48286 4.32264 15 14 0.24293 9.73235 1.99866 0.04761 3.27311 3.25144 2.73446 5.42985 16 159.07682 9.566949.66369 8.32026 5.68499 4.102911 7.59148 4.70046 17 16 5.861381 3.27067 7.38517 114841 1.67974 3.21879 9.17295 8.88363 18 171 9.39848 943236 1.77404 2.13843 6.51662 3.91827 5.60411 0.25819 19 181 4.94034 9.93042 156194 0.43611 3.66131 4.96628 3.41563 135136 20 19 6.85904234565 6.53676 3.63292 9.71801 2.71493 8.46583 3.29508 21 20 0.16297 5.39628 265481 2.95328 92349 9.64263) 7.073587.20511 22 211 4.97635 4.2848229621 0.74313186956 6.50258 6.70919 160161 23 22 4.79293 4.18958 0.83712 4.13373 1.1298 9.97742 8.2107 79284 24 23 927793 1.03916 185034 9.871211 2.82296 2.89834 3.54534 6.47755 25 24 7.14835 4.68978 6.93594 3.36802 2.266911 3.24229 0.46876 7.94763 26 25 9.72991 2.53609 0.17823 5.75304 5.89312 7.36229 0.89297 6.41926 27 26 0.31129 6.92282 8.49574 5.83636 5.76434 0.527364.81002 6.33045 28 271 5.66607 9.09421 7.59275.86077 4.40474 0.23713 8.28913 8.61995 29 28 3.81634 2.94931 2.7311 5.59709 9.38841 8.38008823237 6.60085 30 29 4.14014 7.52129 3.08145 8.08618 8.45454 0.13398 0.59023 8.01843 30 3.54259 6.35426 5.41917 294626 6.5389 7.69921 7.27714 8.50673 311 8.573269,35972 3.09793 7.29637709128 7.017731 6.87857 5.7683 325.04074 1.01718 5.19822 7.97815 6.19617 8.16584 4.00464 8.54976 33 6.94174 188665 4.19752 1.42883 7.00827 7.59423 527268 1.901 34 0.29939 6.33717 0.18159 1.36937 5.99017 0.63356 9.63713 1.75115 36 35 8.7637 5.940124.97543 7.43583 5.486317.49748 265908 6.90512 37 36 4.78988 2.55989 4.51338 3.89111 6.94906 11127 7.48802 6.6594 38 37 9.07193 4.49019 4.96139 7.788329.030430.56795 0.96072 0.16083 39 38 670339 2.17536 2.750639.30052 6.78671 4.44349 3.39274 0.32197 40 39 6.63747 3.41044 6.7449 5.70482 6.111336.47603 8678555.93127 41 40 9.9472 7.63451 5.99017 2.31147 20426 8.75921 9.82299 10651 42 41 420606 2.320933.874021 797693 8.92178 5.30412 4.36689 6.13208 43 421 285745 8.26197 1.72521 5.55864 9.2532119.62798 0530411 5.66973 44 43 16419 9.95605 2.23975 4,524981 135258 2.72927 3.63353 9.68688 45 44 2,04016 6.3506 5.76373 8.0694 2.850736.57735 7.1102 5.23637 46 45 9.93591 6.50288 800379 985961 4.70107 3.35856947783 710532 47 46 146336 0.34364 5.421 403912 3.91675 0.80203 8.57265 184545 48 47 6.23218 6.00177 1.84515 9.67498 5.225071 3.867921 354381 2.31452 49 48 7 19443 7.9461 4.85519 5.88 0.491041 7.48344 114048 7.36503 50 49 8,652 6.44002 8.72402 2.16193 4.7911 3.06894 9.391777.92261 51 50 4.18683 0.23286 211493 0.83529 8.1344 7.56218 9.24741 7.6458 52 53 54 FE

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