Question: Given this information: Expected demand during lead time = 270 units Standard deviation of lead time demand = 12 units Use Table Determine each of

Given this information: Expected demand during

Given this information: Expected demand during lead time = 270 units Standard deviation of lead time demand = 12 units Use Table Determine each of the following, assuming that lead time demand is distributed normally: a. The ROP that will provide a risk of stockout of 1 percent during lead time. (Round your answer to the nearest whole number.) ROP units b. The safety stock needed to attain a 1 percent risk of stockout during lead time. (Do not round intermediate calculations. Round your answer to the nearest whole number.) Safety stock units c-1. Would a stockout risk of 2 percent require more or less safety stock than a 1 percent risk? More Less c-2. Would the ROP be larger, smaller, or unaffected if the acceptable risk were 2 percent instead of 1 percent? Larger Smaller O Unaffected l .00 .01 .02 .03 ,04 .05 .06.07.08.09 5160 5557 . .1 2 3 4 5000 5398 5793 6179 6554 .5040 .5438 5832 .6217 .6591 5080 5478 5871 .6255 .6628 .5120 .5517 5910 .6293 .6664 5948 .5199 .5596 5987 .6368 .6736 .5239 5636 6028 .6406 .6772 5279 5675 6064 5443 6808 .5319 -5714 6103 6480 6844 5359 .5753 6141 6517 6879 6331 6700 5 6 7 9 6915 7257 -7580 7881 8159 .6950 .7291 .7611 .7910 8186 9 7324 7642 7939 .8212 .7019 .7357 .7673 .7967 .8238 .7054 .7389 .7703 .7995 8264 7088 .7422 .7734 .8023 B209 .7123 .7454 .7764 8051 8315 .7157 .7486 7794 800E 8340 7190 .7517 .7823 8106 8365 7224 .7549 .7852 8133 8389 1.0 1.1 1.2 1.3 1.4 8413 8643 8849 9032 9192 8438 8665 8869 .9049 .9207 .8461 .8686 .8888 9066 9222 .8485 .8708 .8907 .9082 .9236 8508 8729 8925 .8531 .8749 .8944 .9115 .9265 8554 8770 8962 .9131 .9279 8577 8790 8980 9147 9292 8599 8810 8997 9162 9306 8621 8830 9015 .9177 9319 9099 9251 9370 1.5 1.6 1.7 1.8 1.9 9332 9452 9554 9641 9713 .9345 .9463 .9564 .9649 9719 9357 9474 9573 .9656 9726 9484 .9582 .9664 9732 9382 9495 9591 9671 9738 .9394 9505 .9599 9678 .9744 .9406 9515 .9808 9686 9750 9418 9525 9616 9693 9756 9429 9535 9625 9699 9761 9441 9545 .9633 .9706 .9767 9803 9846 2.0 2.1 22 23 24 9772 9821 9861 9893 9918 .9778 .9826 9864 .9896 .9920 978 9830 9868 9898 .9922 .9788 .9834 9871 .9901 .9925 9793 9838 9875 9904 9927 .9798 .9842 9878 .9906 .9929 9881 9808 9850 9884 9911 9902 9812 9854 9887 9913 9934 9817 9857 9890 .9916 .9936 9909 9931 2.5 2.6 2.7 28 2.9 9938 9953 9965 9974 9981 .9940 .9955 .9966 .9975 9982 9941 9956 9967 9976 .9982 9943 .9957 .9968 .9977 .9983 9945 9959 9969 9977 9984 9946 .9960 .9970 .9978 .9984 9948 9961 .9971 .9979 .9985 9949 9962 9972 9979 9985 9951 9963 .9973 9980 9988 .9952 9964 .9974 .9981 .9986 9989 9987 9990 3.0 3.1 3.2 3.3 3.4 .9987 9991 9993 9995 .9997 9993 9987 9991 9994 9995 9997 .9988 9991 .9994 .9996 .9997 9988 9992 9994 9996 9997 9989 .9992 9994 .9996 .9997 .9992 .9994 9989 9992 9995 9996 9997 9990 9993 9995 9996 9997 .9990 9993 9995 9997 9998 9996 9995 9997 .9997

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