The heights of students are approximately normally distributed with a mean of 162 centimeters and a standard deviation o

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The Heights Of Students Are Approximately Normally Distributed With A Mean Of 162 Centimeters And A Standard Deviation O 1 (49.5 KiB) Viewed 30 times

The heights of students are approximately normally distributed with a mean of 162 centimeters and a standard deviation of 12 centimeters. Suppose random samples of size 44 are drawn from this population and the sample means recorded to the nearest tenth of a centimeter. Probabilities for the standard normal dotribution Pro Tube catre is the probability bring to the of 2013 06 01 GOSUB 300 120 100 37 N319 09 01 059 0543 576 0.5517 5607 0.5595 056 05635 0714 0795 0295703 5832 557 6.900.999% 0.37 0.04 67 14141 0.6170 0.6017 AOS DO DIA 040 0.40 OMRO 86517 04 04656 6.4891 60 067 672 608 66870 05 0915 6.690 7019 0.7054 0.7088 07123 071ST 0:7190 27224 06 0.7257 0.701.304 .357.7329 0.313 0.745 0.7436 0.717 27540 0.7 0.750 0.7611 67607 0.673 0.77 0.774 74 0.7794 0.7623 02 08 0.781 0.7910 6.799 0.77 0.7 G 6.8051 8.307 00 0318662212 62238 OM OS 10 ONS OM OSS HOSS BASSE 3877 SW SMI LI 0.8643 0.665 0.8586 608 x S T O TO DATO ONIO 80 12 WON AT OM OON ON 2012 15 2 040 599 0907 109192 093 025 05 29 29992510 1 OSOBA 130.9332 09345 9337 0.9370 6.9382 09394 094 095 0902 16 0.9452 0.963 64 Sous 69515 9545 1.0454.69515 69583 9991 0.95 0916 0.25 1.5 0.9641 0.9649 666 39664055715678 6.9685 0.9093 0.969 19 0.7 0.70 09726 732 8 4 9950 9756.76 20 0.9712 6.97789788 093 090 0908 912 917 21 0.921 6.926.9830 3834 0.008 0.0 2956 0.5850 9854 8.957 22 0.951 0984 9866 991 975 0.975 4 T 23 0.3 6.9090901.900 911 993 9916 24 6.9918 6.990 9922 925 2.927 29932 994 9936 25 0.01 0.994 19941943 .045 90 91 92 26 9058 oss 099 41 27 0.965 7 092 93 94 28 0.9974 0.9975 1976 1977 97709 09979 1990 1991 29 0.991 0.992 992 99334 995 995 996 9986 OWT.17 97 98 31 0.999.999 1.391 391 92 990 092 993 993 120.93 0.9913 904 94 95 95 0.99$ 6.99$ 950 1996.9017 34 0.9997 0.97 97 9797 9.9977 028 970 Determine the probability that the sample mean (î) is falling below 164.01 centimeters. (The answer should be a number rounded to five decimal places, don't use symbols such as %)