2.4 Analytics – Networks/Locations Tutorial QuestionsWEIGHTED SCORING (OR FACTOR RATING)The clinic administrator is evaluating locations to open a new central supply chain location to manage all...

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Answered Same DayApr 01, 2023

Answer To: 2.4 Analytics – Networks/Locations Tutorial QuestionsWEIGHTED SCORING (OR FACTOR RATING)The...

Rochak answered on Apr 02 2023
43 Votes
WEIGHTED SCORING
To create a weighted scoring, we need to multiply each factor score by its corresponding weight and then sum the products. Here is the weighted scoring for each location:
For Santa
Maria:
(.25 x 6) + (.15 x 9) + (.15 x 4) + (.15 x 3) + (.20 x 7) + (.10 x 4) = 2.55
For Springfield:
(.25 x 9) + (.15 x 7) + (.15 x 5) + (.15 x 2) + (.20 x 3) + (.10 x 8) = 3.20
For London:
(.25 x 4) + (.15 x 5) + (.15 x 3) + (.15 x 9) + (.20 x 1) + (.10 x 6) = 1.95
Therefore, based on the weighted scoring, Springfield is the best location to open a new central supply chain location.
BREAK-EVEN ANALYSIS
Answer 1:
To determine the best location to serve 50,000 patients, we need to calculate the total cost for each region and select the one with the lowest cost.
For Region 1, the total cost would be:
Fixed cost + (Variable cost per customer x Number of customers)
$400,000 + ($10 x 50,000) = $900,000
For Region 2, the total cost would be:
Fixed cost + (Variable cost per customer x Number of customers)
$600,000 + ($8 x 50,000) = $1,000,000
For Region 3, the total cost would be:
Fixed cost + (Variable cost per customer x Number of customers)
$900,000 + ($5 x 50,000) = $1,150,000
Therefore, Region 1 has the lowest cost and is the best location to serve 50,000 patients.
Answer 2:
To calculate the minimum number of patients needed to break even, we can use the following formula:
Fixed cost / (Revenue per patient - Variable cost per customer)
The revenue per patient for the medical practice in question is $500, and the variable cost per customer is given in the table. Therefore, the minimum number of patients needed to break even for each region would be:
Region 1: $400,000 / ($500 - $10) = 869
Region 2: $600,000 / ($500 - $8) = 1,216
Region 3: $900,000 / ($500 - $5) = 1,838
Therefore, Region 1 needs to serve a minimum of 869 patients to break even.
Answer 3:
Region 3 becomes the optimal location when the additional revenue generated from serving...
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