TABLE 1 CUMULATIVE PROBABILITIES FOR THE STANDARD NORMAL. DISTRIBUTION (Continw) Cumalive protubiliy Entries in the tahle pive the area undker the curve lo the left of the z val. Far esaple, for 2-1.25, te caline protuhility is 44 as 0 5000 S080 3120 S160 3199 5239 S319 539 54 S4T8 SS17 s557 5636 2 5193 A179 6554 5832 217 6591 5871 910 98 5987 6255 293 331 6628 S714 S153 6103 6141 640 617 6844 6879 443 600 6136 ST2 15 2019 7123 7157 7224 7257 7291 7324 7357 7389 7422 7454 J4 517 7549 7580 7611 7642 .7673 7704 7734 TT64 T194 823 7852 7881 7910 7939 7967 7995 23 S051 S078 SI33 KI86 K212 K238 K264 315 K365 A531 554 8577 8621 10 11 8413 8438 8729 1.2 8849 907 925 3944 3962 80 997 015 13 9019 9OK2 099 9115 9131 9147 9162 9177 14 9192 9207 9222 9236 9251 9265 9 9292 9319 15 9332 3452 9554 9345 9357 9370 9394 9418 9429 9441 16 9463 9474 9484 3495 950s 615 545 1.7 9564 9573 9582 9591 9599 SR 616 9625 633 18 9641 9649 9656 9664 9671 9678 966 9699 06 1.9 9713 9719 .9726 32רפ. 9138 ST56 S761 9767 20 9172 983 9788 817 857 21 9821 9826 9834 9842 875 987s 9846 S854 22 9861 S887 80 23 9896 9898 901 9904 90 9909 9911 S913 916 24 918 927 929 931 932 934 2.5 938 940 941 943 945 26 961 S963 964 2.7 965 966 967 968 A70 971 972 S973 974 28 29 914 9975 9982 9976 N78 99 99 0 981 9984 9981 9982 9983 9984 9985 9985 30 9987 9987 9987 9988 9988 999 999 9990 9990
TABLE 1 CUMULATIVE PROBABILITIES FOR THE STANDARD NORMAL. DISTRIBUTION (Continw) Cumalive protubiliy Entries in the tahle pive the area undker the curve lo the left of the z val. Far esaple, for 2-1.25, te caline protuhility is 44 as 0 5000 S080 3120 S160 3199 5239 S319 539 54 S4T8 SS17 s557 5636 2 5193 A179 6554 5832 217 6591 5871 910 98 5987 6255 293 331 6628 S714 S153 6103 6141 640 617 6844 6879 443 600 6136 ST2 15 2019 7123 7157 7224 7257 7291 7324 7357 7389 7422 7454 J4 517 7549 7580 7611 7642 .7673 7704 7734 TT64 T194 823 7852 7881 7910 7939 7967 7995 23 S051 S078 SI33 KI86 K212 K238 K264 315 K365 A531 554 8577 8621 10 11 8413 8438 8729 1.2 8849 907 925 3944 3962 80 997 015 13 9019 9OK2 099 9115 9131 9147 9162 9177 14 9192 9207 9222 9236 9251 9265 9 9292 9319 15 9332 3452 9554 9345 9357 9370 9394 9418 9429 9441 16 9463 9474 9484 3495 950s 615 545 1.7 9564 9573 9582 9591 9599 SR 616 9625 633 18 9641 9649 9656 9664 9671 9678 966 9699 06 1.9 9713 9719 .9726 32רפ. 9138 ST56 S761 9767 20 9172 983 9788 817 857 21 9821 9826 9834 9842 875 987s 9846 S854 22 9861 S887 80 23 9896 9898 901 9904 90 9909 9911 S913 916 24 918 927 929 931 932 934 2.5 938 940 941 943 945 26 961 S963 964 2.7 965 966 967 968 A70 971 972 S973 974 28 29 914 9975 9982 9976 N78 99 99 0 981 9984 9981 9982 9983 9984 9985 9985 30 9987 9987 9987 9988 9988 999 999 9990 9990
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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The Food Marketing Institute shows that 17% of households spend more than $100 per week on groceries. Assume the population proportion is p = 0.17 and a sample of 600 households will be selected from the population. Use z-table.
- Calculate (), the standard error of the proportion of households spending more than $100 per week on groceries (to 4 decimals).
- What is the probability that the sample proportion will be within +/- 0.03 of the population proportion (to 4 decimals)?
- What is the probability that the sample proportion will be within +/- 0.03 of the population proportion for a sample of 1,300 households (to 4 decimals)?
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