Demand for your product averages 20 units per day, with a standard deviation of 4. Your lead time is 5 days. (See attached) What should your reorder point be, if you want to have a 95% chance of not...


Demand for your product averages 20 units per day, with a standard deviation of 4. Your lead time is 5 days. (See attached)



  1. What should your reorder point be, if you want to have a 95% chance of not running out of products during the lead time?

  2. With this reorder level, how much safety stock do you have?


Standard Normal Table<br>0.45<br>0.4<br>0.35<br>0.3<br>0.25<br>0.2<br>0.15<br>0.1<br>0.05<br>Z value<br>Pr(<=Z)<br>z Pr(<=Z)<br>Z Pr(<=Z)<br>0.0 0.500<br>1.0 0.841<br>2.0 0.977<br>0.1 0.540<br>1.1 0.864<br>2.1 0.982<br>0.2 0.579<br>1.2 0.885<br>2.2 0.986<br>0.3<br>0.618<br>1.3 0.903<br>2.3 0.989<br>0.4<br>0.655<br>1.4 0.919<br>2.4 0.992<br>0.5<br>0.691<br>1.5 0.933<br>2.5 0.994<br>0.6<br>0.726<br>1.6 0.945<br>2.6 0.995<br>0.7 0.758<br>1.7 0.955<br>2.7 0.997<br>0.8 0.788<br>1.8 0.964<br>2.8 0.997<br>0.9<br>0.816<br>1.9 0.971<br>2.9 0.998<br>Probability<br>E-<br>-2.7<br>-2.4<br>-2.1<br>8'T<br>-1.5<br>-1.2<br>6'0-<br>-0.6<br>0.3<br>9'0<br>6'0<br>1.2<br>1.5<br>1.8<br>

Extracted text: Standard Normal Table 0.45 0.4 0.35 0.3 0.25 0.2 0.15 0.1 0.05 Z value Pr(<=z) z=""><=z) z=""><=z) 0.0="" 0.500="" 1.0="" 0.841="" 2.0="" 0.977="" 0.1="" 0.540="" 1.1="" 0.864="" 2.1="" 0.982="" 0.2="" 0.579="" 1.2="" 0.885="" 2.2="" 0.986="" 0.3="" 0.618="" 1.3="" 0.903="" 2.3="" 0.989="" 0.4="" 0.655="" 1.4="" 0.919="" 2.4="" 0.992="" 0.5="" 0.691="" 1.5="" 0.933="" 2.5="" 0.994="" 0.6="" 0.726="" 1.6="" 0.945="" 2.6="" 0.995="" 0.7="" 0.758="" 1.7="" 0.955="" 2.7="" 0.997="" 0.8="" 0.788="" 1.8="" 0.964="" 2.8="" 0.997="" 0.9="" 0.816="" 1.9="" 0.971="" 2.9="" 0.998="" probability="" e-="" -2.7="" -2.4="" -2.1="" 8't="" -1.5="" -1.2="" 6'0-="" -0.6="" 0.3="" 9'0="" 6'0="" 1.2="" 1.5="">

Jun 02, 2022
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