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<br />Analyzing Parking Demand <br /> <br />Typically, the design-day adjusted parking demands shown in Table 5 would be analyzed to <br />determine which variables correlated most closely and would be the best predictors of parking for <br />the Contractors' Warehouse stores. The 5th busiest day peak parking demand would be compared to <br />daily and annual number oftransactions, square footage, and other store characteristics. In previous <br />parking studies conducted for Home Depot, square footage typically showed the worst correlation <br />with parking demand and annual sales (or transactions) typically showed the best correlation. <br /> <br />However, since there are only two stores in this study, no statistical analysis can be conducted to <br />determine which characteristics are the best predictors of parking demand. This is due to the fact <br />that there are only two data points, between which any equation will yield a straight line, and <br />therefore all variables will appear equally good at predicting the parking demand. Instead, this <br />section of the report will detail the average relationships that exist between the various store <br />characteristics and the parking demand. <br /> <br />Square Footage <br /> <br />The easiest method of predicting parking demand for a proposed store would be to base it on the <br />square footage planned for the store. However, previous parking studies have shown that there is <br />virtually no correlation between the square footage of a store and its resultant peak parking demand. <br />While average rates can be extracted from this data that can be used to generally estimate the <br />number of parking spaces that can adequately serve a store of a certain size regardless of customer <br />activity, these rates would over-predict the amount of parking needed for a store with lower sales <br />activity. <br /> <br />The ratio of parking spaces needed to square footage varied greatly between the study stores as <br />described above. The resultant parking ratios ranged from 957 square feet per required parking space <br />at the Montebello store to 598 square feet per required parking space at the Pomona store. This <br />shows that the Pomona store has about twice as much parking demand per square foot as the <br />Montebello store (likely due to its location in a shopping center). The average rate is 777 square feet <br />per required parking space. Using the average rate would over-estimate the parking needed for lower <br />performing stores, which would be acceptable (though less cost-effective). However, using the <br />average rate would under-estimate the parking needed for higher performing stores, which would be <br />unacceptable. Therefore, the maximum observed rate would have to be used in order to provide <br />enough parking for all store types; however, this would over-estimate parking needed for lower <br />performing stores and be a waste of land and resources. This dilemma demonstrates why basing <br />parking needs on square footage alone is inefficient and not cost-effective. <br /> <br />Despite its shortcomings, if it is absolutely necessary to predict parking needs based on square <br />footage, these general rates can be used. Specifically, a rate of one parking space per 600 square feet <br />could be applied to new Contractors' Warehouse stores that will be located in shopping centers, and <br />a rate of one parking space per 960 square feet could be applied to new stores that will be located in <br />industrial areas. More store locations would need to be studied in order to refine these rates and/or <br />calculate a more robust average rate for both store types. Barring that, the maximum parking-to- <br /> <br />Parking Study of Two Contractors Warehouse Stores - Final Report <br /> <br />Page 11 <br /> <br />A-19 <br /> <br />31A-37 <br />