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About the Company
JIT Inventory System
Inventory Data
Inventory Forecasting
Statistical Data
  Mean, Mode and Median
  Range and Standard Deviation
 Frequency Distribution
 Normal Distribution
 manufacturer of affordable luxury cars
 started in the 1920s
 filed a Chapter 11 bankruptcy in 2009
 shut down production during
  bankruptcy court
  hearings
 planned to close
  20% of its dealership
Just-In-Time (JIT)
Inventory System


    Quantum
    Solutions™
    Back-up
    Inventory
    System
Year 1   Year 2   Year 3    Year 4
Month
           2006     2007     2008      2009
  1       18,000   45,100   59,800    35,500
  2       19,800   46,530   30,740    51,250
  3       15,700   22,100   47,800    34,400
  4       53,600   41,350   73,890    68,000
  5       83,200   46,000   60,200    68,100
  6       72,900   41,800   55,200    61,100
  7       55,200   39,800   32,180    62,300
  8       57,350   64,100   38,600    66,500
  9       15,400   47,600   25,020    31,400
 10       27,700   43,050   51,300    36,500
 11       21,400   39,300   31,790    16,800   Click to open
 12       17,100   10,300   31,100    18,900     Quantum
                                                   Cars
                                                Historical
      Quantum Cars 4-year Inventory              Data.xlsx
Unadjusted Adjusted                   Year 1 Year 2 Year 3 Year 4 Year 5
Month                                    Month
              Index     Index                      2006 2007 2008 2009 Forecast

   1        1.102656232   1.109183964       1     18,000   45,100   59,800   35,500   46973
   2        1.019051129   1.025083918       2     19,800   46,530   30,740   51,250   43411
   3        0.794836249   0.799541684       3     15,700   22,100   47,800   34,400   33860
   4         1.38607416   1.394279728       4     53,600   41,350   73,890   68,000   59046
   5        1.319562701   1.327374521       5     83,200   46,000   60,200   68,100   56213
   6         1.19862318   1.205719037       6     72,900   41,800   55,200   61,100   51061
   7        1.035870513   1.042002874       7     55,200   39,800   32,180   62,300   44128
   8        1.274911183   1.282458666       8     57,350   64,100   38,600   66,500   54311
   9        0.691337883   0.695430608       9     15,400   47,600   25,020   31,400   29451
  10        0.939362047   0.944923077      10     27,700   43,050   51,300   36,500   40017
  11        0.706272705   0.710453844      11     21,400   39,300   31,790   16,800   30087
  12        0.460820022   0.463548079      12     17,100   10,300   31,100   18,900   19631
Average:    0.994114834         1
   Total:     11.929378        12       Average   38,113   40,586   44,802   45,896   42,349

                          Inventory and Seasonal Indices
Dealership Impact on Inventory
     Number          Forecasted
             Monthly                      M
                                              50,000
Year   of             Monthly             o
                                                                    y = 11.37x + 9966.
             Average                          45,000                    R² = 0.983
     Dealers          Average             n
                                          t
                                              40,000
                                          h
                                          l
                                              35,000
 1    2,493           38,113     38,322   y

                                              30,000
 2    2,687           40,586     40,528   I
                                          n
                                              25,000
 3    3,008           44,802     44,179   v
                                          e
                                              20,000
 4    3,200           45,896     46,363   n
                                          t
                                              15,000
 5    2,560           42,349     39,084   o
                                          r
                                          y
                                              10,000

                                               5,000

      Click to open                               0
        Quantum                                        0      500   1,000    1,500    2,000     2,500   3,000   3,500
          Cars
       Historical                                                           Number of Dealers
        Data.xlsx


                               Dealership Impact on Inventory
Measures of Central Tendency                       4-Year Measures of Central Tendency
        and Dispersion                                         and Dispersion
                                                10
Mean                         42,348.96
                                                 9
Mode                         55,200.00
Median                       41,575.00           8
Range                        72,900.00      F    7
                                                                                     Median (41,575.00)
Variance                   329,688,384.33   r
                                            e    6
Standard Deviation           18,157.32      q
                                                                                     Mean (42,348.96)
                                            u    5
                                            e                                        Mode (55,200.00)
                                            n    4
                                            c
           Click to open                    y    3                                   Standard Deviation
             Quantum                                                                 (18,157.32)
               Cars                              2
                                                                                     Range (72,900.00)
            Historical
                                                 1
             Data.xlsx
                                                 0


                                                                               Inventory in untis



      Mean, Mode, Median, Range & Standard Deviation
Month   Year 1 - 2006   Year 2 - 2007   Year 3 - 2008   Year 4 - 2009
        1       18,000          45,100          59,800          35,500
        2       19,800          46,530          30,740          51,250
        3       15,700          22,100          47,800          34,400
        4       53,600          41,350          73,890          68,000
        5       83,200          46,000          60,200          68,100
        6       72,900          41,800          55,200          61,100
        7       55,200          39,800          32,180          62,300
        8       57,350          64,100          38,600          66,500
        9       15,400          47,600          25,020          31,400
       10       27,700          43,050          51,300          36,500
       11       21,400          39,300          31,790          16,800
       12       17,100          10,300          31,100          18,900
Mean           38112.50        40585.83        44801.67        45895.83
Mode             #N/A            #N/A            #N/A            #N/A
Median         24550.00        42425.00        43200.00        43875.00
Range          67800.00        53800.00        48870.00        51300.00
Variance     561022552.08    163041457.64    217615380.56    337421857.64
StdDev         23685.91        12768.77        14751.79        18369.05

                      Yearly Statistical Data
Yearly Mean & Median Comparison
    50,000



I
    45,000
n
v
e
n   40,000
t
o
r
y   35,000
                                                             Mean
                                                             Median

    30,000



    25,000



    20,000
             Year 1          Year 2      Year 3     Year 4
             2006            2007        2008       2009
Yearly Mean, Range & StDev Comparison

    70,000



    60,000

I
n   50,000
                                                         Mean
v
e
n
    40,000
t
o
r
y   30,000                                               Range


    20,000



    10,000
             Year 1      Year 2     Year 3      Year 4
             2006        2007       2008        2009
Year 1   Year 2   Year 3   Year 4                                     Standard
Month                                       Mean     Median   Mode   Range
         2006     2007     2008     2009                                      Deviation


  1     18,000   45,100   59,800   35,500   39,600   40,300   #N/A   41,800    17,528
  2     19,800   46,530   30,740   51,250   37,080   38,635   #N/A   31,450    14,479
  3     15,700   22,100   47,800   34,400   30,000   28,250   #N/A   32,100    14,179
  4     53,600   41,350   73,890   68,000   59,210   60,800   #N/A   32,540    14,643
  5     83,200   46,000   60,200   68,100   64,375   64,150   #N/A   37,200    15,528
  6     72,900   41,800   55,200   61,100   57,750   58,150   #N/A   31,100    12,931
  7     55,200   39,800   32,180   62,300   47,370   47,500   #N/A   30,120    13,811
  8     57,350   64,100   38,600   66,500   56,638   60,725   #N/A   27,900    12,634
  9     15,400   47,600   25,020   31,400   29,855   28,210   #N/A   32,200    13,535
 10     27,700   43,050   51,300   36,500   39,638   39,775   #N/A   23,600    10,000
 11     21,400   39,300   31,790   16,800   27,323   26,595   #N/A   22,500    10,152
 12     17,100   10,300   31,100   18,900   19,350   18,000   #N/A   20,800     8,665

                          Monthly Statistical Data
Monthly Mean & Median Comparison
    70,000



    60,000



    50,000
I
n
v
    40,000
e
n
t                                                                        Mean
o   30,000
                                                                         Median
r
y
    20,000



    10,000



        0
             1   2    3   4   5   6           7   8   9   10   11   12
                                      Month
Monthly Mean, Range & StDev Comparison
    90,000


    80,000


    70,000


I   60,000
n
v   50,000
e
n                                                                       Mean
    40,000
t
                                                                        Range
o
r   30,000
y
    20,000


    10,000


        0
             1   2   3   4   5   6           7   8   9   10   11   12
                                     Month
Inventory Histogram (Frequency Distribution)
 Bin
         Frequency
Limits
                         9
                     F
                         8
15,000      1        r
                     e   7
                     q
25,000      9        u   6
                     e
35,000      8        n
                         5
                     c   4
45,000      8        y
                         3
55,000      8            2

65,000      8            1

                         0
75,000      5
85,000      1

         Quantum Cars Inventory Frequency Distribution
Inventory Normal Distribution                               Click to open
                                                                                                 Quantum
              0.000025                                                                             Cars
P                                                                                               Historical
r                                                                                                Data.xlsx
o
               0.00002
b
a
b
i             0.000015
l
i
t
y              0.00001


D
e             0.000005
n
s
i
t                   0
y   -20000               0         20000     40000              60000        80000   100000   120000
             -3σ             -2σ     -1σ             μ                  1σ    2σ      3σ
                                           Inventory in Units
Lta qrb501 wk6

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Lta qrb501 wk6

  • 1.
  • 2. About the Company JIT Inventory System Inventory Data Inventory Forecasting Statistical Data  Mean, Mode and Median  Range and Standard Deviation Frequency Distribution Normal Distribution
  • 3.  manufacturer of affordable luxury cars  started in the 1920s  filed a Chapter 11 bankruptcy in 2009  shut down production during bankruptcy court hearings  planned to close 20% of its dealership
  • 4. Just-In-Time (JIT) Inventory System Quantum Solutions™ Back-up Inventory System
  • 5. Year 1 Year 2 Year 3 Year 4 Month 2006 2007 2008 2009 1 18,000 45,100 59,800 35,500 2 19,800 46,530 30,740 51,250 3 15,700 22,100 47,800 34,400 4 53,600 41,350 73,890 68,000 5 83,200 46,000 60,200 68,100 6 72,900 41,800 55,200 61,100 7 55,200 39,800 32,180 62,300 8 57,350 64,100 38,600 66,500 9 15,400 47,600 25,020 31,400 10 27,700 43,050 51,300 36,500 11 21,400 39,300 31,790 16,800 Click to open 12 17,100 10,300 31,100 18,900 Quantum Cars Historical Quantum Cars 4-year Inventory Data.xlsx
  • 6. Unadjusted Adjusted Year 1 Year 2 Year 3 Year 4 Year 5 Month Month Index Index 2006 2007 2008 2009 Forecast 1 1.102656232 1.109183964 1 18,000 45,100 59,800 35,500 46973 2 1.019051129 1.025083918 2 19,800 46,530 30,740 51,250 43411 3 0.794836249 0.799541684 3 15,700 22,100 47,800 34,400 33860 4 1.38607416 1.394279728 4 53,600 41,350 73,890 68,000 59046 5 1.319562701 1.327374521 5 83,200 46,000 60,200 68,100 56213 6 1.19862318 1.205719037 6 72,900 41,800 55,200 61,100 51061 7 1.035870513 1.042002874 7 55,200 39,800 32,180 62,300 44128 8 1.274911183 1.282458666 8 57,350 64,100 38,600 66,500 54311 9 0.691337883 0.695430608 9 15,400 47,600 25,020 31,400 29451 10 0.939362047 0.944923077 10 27,700 43,050 51,300 36,500 40017 11 0.706272705 0.710453844 11 21,400 39,300 31,790 16,800 30087 12 0.460820022 0.463548079 12 17,100 10,300 31,100 18,900 19631 Average: 0.994114834 1 Total: 11.929378 12 Average 38,113 40,586 44,802 45,896 42,349 Inventory and Seasonal Indices
  • 7. Dealership Impact on Inventory Number Forecasted Monthly M 50,000 Year of Monthly o y = 11.37x + 9966. Average 45,000 R² = 0.983 Dealers Average n t 40,000 h l 35,000 1 2,493 38,113 38,322 y 30,000 2 2,687 40,586 40,528 I n 25,000 3 3,008 44,802 44,179 v e 20,000 4 3,200 45,896 46,363 n t 15,000 5 2,560 42,349 39,084 o r y 10,000 5,000 Click to open 0 Quantum 0 500 1,000 1,500 2,000 2,500 3,000 3,500 Cars Historical Number of Dealers Data.xlsx Dealership Impact on Inventory
  • 8. Measures of Central Tendency 4-Year Measures of Central Tendency and Dispersion and Dispersion 10 Mean 42,348.96 9 Mode 55,200.00 Median 41,575.00 8 Range 72,900.00 F 7 Median (41,575.00) Variance 329,688,384.33 r e 6 Standard Deviation 18,157.32 q Mean (42,348.96) u 5 e Mode (55,200.00) n 4 c Click to open y 3 Standard Deviation Quantum (18,157.32) Cars 2 Range (72,900.00) Historical 1 Data.xlsx 0 Inventory in untis Mean, Mode, Median, Range & Standard Deviation
  • 9. Month Year 1 - 2006 Year 2 - 2007 Year 3 - 2008 Year 4 - 2009 1 18,000 45,100 59,800 35,500 2 19,800 46,530 30,740 51,250 3 15,700 22,100 47,800 34,400 4 53,600 41,350 73,890 68,000 5 83,200 46,000 60,200 68,100 6 72,900 41,800 55,200 61,100 7 55,200 39,800 32,180 62,300 8 57,350 64,100 38,600 66,500 9 15,400 47,600 25,020 31,400 10 27,700 43,050 51,300 36,500 11 21,400 39,300 31,790 16,800 12 17,100 10,300 31,100 18,900 Mean 38112.50 40585.83 44801.67 45895.83 Mode #N/A #N/A #N/A #N/A Median 24550.00 42425.00 43200.00 43875.00 Range 67800.00 53800.00 48870.00 51300.00 Variance 561022552.08 163041457.64 217615380.56 337421857.64 StdDev 23685.91 12768.77 14751.79 18369.05 Yearly Statistical Data
  • 10. Yearly Mean & Median Comparison 50,000 I 45,000 n v e n 40,000 t o r y 35,000 Mean Median 30,000 25,000 20,000 Year 1 Year 2 Year 3 Year 4 2006 2007 2008 2009
  • 11. Yearly Mean, Range & StDev Comparison 70,000 60,000 I n 50,000 Mean v e n 40,000 t o r y 30,000 Range 20,000 10,000 Year 1 Year 2 Year 3 Year 4 2006 2007 2008 2009
  • 12. Year 1 Year 2 Year 3 Year 4 Standard Month Mean Median Mode Range 2006 2007 2008 2009 Deviation 1 18,000 45,100 59,800 35,500 39,600 40,300 #N/A 41,800 17,528 2 19,800 46,530 30,740 51,250 37,080 38,635 #N/A 31,450 14,479 3 15,700 22,100 47,800 34,400 30,000 28,250 #N/A 32,100 14,179 4 53,600 41,350 73,890 68,000 59,210 60,800 #N/A 32,540 14,643 5 83,200 46,000 60,200 68,100 64,375 64,150 #N/A 37,200 15,528 6 72,900 41,800 55,200 61,100 57,750 58,150 #N/A 31,100 12,931 7 55,200 39,800 32,180 62,300 47,370 47,500 #N/A 30,120 13,811 8 57,350 64,100 38,600 66,500 56,638 60,725 #N/A 27,900 12,634 9 15,400 47,600 25,020 31,400 29,855 28,210 #N/A 32,200 13,535 10 27,700 43,050 51,300 36,500 39,638 39,775 #N/A 23,600 10,000 11 21,400 39,300 31,790 16,800 27,323 26,595 #N/A 22,500 10,152 12 17,100 10,300 31,100 18,900 19,350 18,000 #N/A 20,800 8,665 Monthly Statistical Data
  • 13. Monthly Mean & Median Comparison 70,000 60,000 50,000 I n v 40,000 e n t Mean o 30,000 Median r y 20,000 10,000 0 1 2 3 4 5 6 7 8 9 10 11 12 Month
  • 14. Monthly Mean, Range & StDev Comparison 90,000 80,000 70,000 I 60,000 n v 50,000 e n Mean 40,000 t Range o r 30,000 y 20,000 10,000 0 1 2 3 4 5 6 7 8 9 10 11 12 Month
  • 15. Inventory Histogram (Frequency Distribution) Bin Frequency Limits 9 F 8 15,000 1 r e 7 q 25,000 9 u 6 e 35,000 8 n 5 c 4 45,000 8 y 3 55,000 8 2 65,000 8 1 0 75,000 5 85,000 1 Quantum Cars Inventory Frequency Distribution
  • 16. Inventory Normal Distribution Click to open Quantum 0.000025 Cars P Historical r Data.xlsx o 0.00002 b a b i 0.000015 l i t y 0.00001 D e 0.000005 n s i t 0 y -20000 0 20000 40000 60000 80000 100000 120000 -3σ -2σ -1σ μ 1σ 2σ 3σ Inventory in Units

Editor's Notes

  1. Quantum Cars began producing automobiles in the 1920s and since then has been successful in making affordable, luxury cars. As with the US economy, business has fluctuated since then. Unfortunately, Quantum Cars was forced into Chapter 11 bankruptcy in 2009 after struggling to repay debts. Many analysts predict a loss in jobs and tax revenue because of this bankruptcy, but the company is dealing with a more immediate issue – too much inventory. Quantum Cars’ inventory history has been always high in numbers, and this is compounding the company’s problems.The Quantum manufacturing plant produced far too many automobiles and the dealerships lacked time and resources to move the products. Quantum Cars shut down production of automobiles during the bankruptcy court hearings and also plans to close approximately 2,000 Quantum dealerships, 20% of its dealerships. Herein lays the problem. The dealerships that close must do away with their inventory, so these extra cars (inventory) are either sold to customers at low prices, resulting in a loss, or sold to existing dealerships. Consumer buying was somewhat sluggish in 2009, so selling extra cars to existing dealerships instigated excess inventory and further caused those dealers to worry about selling even more cars.
  2. Out with the old, in with the new…Quantum Solutions Inventory Systemfollows the back-up system technologyHelps avoid a disruption in customer serviceDoes not address the age of the inventory being storedInventory requires careful attention The JIT inventory system is a costly system developed by the Japanese auto industry to eliminate waste while controlling inventory production and amounts of products stocked. The JIT inventory system demands a long term commitment with a complete understanding of what the company’s plans and objectives are. It is designed to seamlessly match supply and demand and result in an inventory level of zero. The JIT system will not repair existing errors or flaws already existent in the company brought about by the current inventory system; thus, corrections must be completed prior to switching to the JIT system. Because Quantum Cars is currently experiencing problems with inventory, an analysis-based suggestion will be made before the JIT system will be set strategically into place.
  3. Even though Quantum Cars began manufacturing automobile in the 1920s, the problems with inventory began in 2006 and carried on through 2009. The company kept an accurate account for the number of units manufactured during those years.For each year the amount of inventory manufactured every each month varied. The current inventory problem illustrates that there were no accurate projections for seasonal indices or uncontrollable variables such as competition and difficult economic circumstances, so some of these units were either over or underestimated.
  4. In 2009, Quantum Cars lost 20% of its dealers, but instead of decreasing its inventory, the company decided to manufacture according to inventory trends. Like many other businesses, Quantum Cars experiences movement in sales, depending on the month and season. By calculating the seasonal ratio, the manager of the company will be able to identify trends, which in turn will help forecast units sold in upcoming years of business. To further the investigation of trends in units manufactured, the company’s analyst finds an index for the data. This index will determine changes in the percent of units sold each quarter. Once Quantum Cars forecasts units sold in the fifth year, the uncertainty of sales for each month of that year will decrease. This, in turn, will give the manufacturer, as well as the dealerships, a better understanding of how much inventory to produce and keep in stock.
  5. Quantum Cars failed to see the problem when less than 50% of their dealers returned sales greater than 1.5%. This was an opportunity for Quantum Cars to expand its dealership support to include teaching financial skills and planning for the growth in sales of commercial vehicles. Quantum Cars should have considered competition of dealers in their bearing on their inventory before manufacturing more cars. Thus, instead of manufacturing 42,349 automobiles, the company should have gone down to 39,084 automobiles. Dealerships with manufacturer’s support will overcome the issues of excess inventory and be able to support the company for a longer period of time.
  6. Determining the statistical data for Quantum Cars requires extensive analysis. Fortunately, the raw data collected from this manufacturer from 2006 to 2009 assist substantially in calculating this supporting, statistical data. The graph shows that the mean is being dragged to the direction of the skew. Considering the data set for four years, we find that the inventory is skewed to the right, making the median the best representative of the data’s central location. However, the difference between the median and mode is negligible and thus the mean could be a reliable representative of the data set’s central location.The graph also shows the data set’s range and standard deviation. The range is the simplest way to measure how the data is spread within the population. This is also known as dispersion. Thus, the range could tell us how much variation is there in the inventory data. A computed range of 72,900 tells us that it is far greater than the mode or the median and that it is a weak measure of dispersion especially that it only depends on two extreme observations.The table shows a computed value of 18,157.32 for standard deviation. This value represents the approximate measurement of the average distance between the data points and its mean. There is no direct relationship between the range and the standard deviation as the former only depends on two values while the latter depends on all values in the data set. Both range and standard deviation measure variation but while the range measures the total amount of disparity, the standard deviation measures the average disparity among values in the data set.
  7. To make sure that proper evaluation of raw data is made, the company analyst decided to generate statistical data yearly and monthly for four years. In doing so, the analyst is able to explore all possibilities when it comes to using statistical data for the company’s benefit.
  8. The mean for each year is simply an average of units manufactured each month of the corresponding year. The median is the center point between the lowest number of units and the highest number of units manufactured during each respective year. If numbers are repeated in the data set, then a mode represents the number that is repeated the most.
  9. The frequency distribution histogram provides the Quantum Cars’ management an illustrated look at the data gathered in regard to the company’s inventory manufactured from 2006 to 2009. As seen in the above table, the first step to this illustration is to make a table describing how frequent a piece of data falls into each class observed. The frequency distribution shows that the data is clustered tightly around the mean and that the mean could then be a good basis of future inventory. The frequency distribution is very useful for displaying data in a way that would help Quantum Cars see how frequently certain values in the inventory occur. The company can then use this frequency to assess the probability that the overabundance of inventory could have sprung from the fact that the company is producing within the range of 15,001 to 65,000 and that going below these figures might help them solve their inventory problem.
  10. The Normal Distribution is a bell-shaped curve that displays the mean and standard deviation of the data (Normal Distribution Tutorial, n.d). The normal distribution for Quantum Cars’ 4-year Inventory is illustrated in this chart. The mean is displayed as the peak of the bell curve and the standard deviation is represented by the dark blue lines in this figure. As the standard deviation grows wider, the percentage of observed data that lies between those numbers gets larger. In this case, 68% of the data lies between 23,999 and 60,698 units; 95% of the data lies between 5,650 and 79,047 units; and 97% of the data lies between -12,699 and 97,397 units.The normal distribution can be very useful for Quantum Cars for further statistical analysis of its inventory because the mean and the variance tends to be normally distributed as the number of values in the inventory grows. In this assumption, inventory issues that may arise in the future can be easily analyzed and solved under a normally distributed data set. Also, it is highly advisable to analyze the values that are clustered around the central measures as with the mean being in the center of a normal distribution because the farther the value is from the mean, the less likely it would occur. This means that in a normally distributed graph, it would be easier for Quantum Cars to see which inventory data matters and must then be given more attention in future data analysis endeavors.