The selling price that a gallon of milk sells is $5.77 for the given milk store.
The amount of a good that users are willing and competent to acquire at various prices during a certain period of time is known as demand.
Computation of Price:
According to the given information,
Let, the selling price be x.
Salvage Value = 40% of x
[tex]\rm{Salvage Value = 0.40 x[/tex]
Cost Price (C.P.) = $2.48
Mean = 200 gallons
Standard Deviation = 20 gallons
Service Level = 95%
Now, find the Cost of underage (Cu):
[tex]C_u = \text{Selling Price - Cost Price}\\\\C_u = x-\$2.48[/tex]
Then, the cost of Overage (Co):
[tex]C_o = \text{Cost Price - Salvage Value}\\\\C_o = \$2.45 - (0.40 x)[/tex]
Now, the service level is:
[tex]\text{Service level} = \dfrac{C_u}{C_u + C_o} \\\\0.95 =\dfrac{x-\$2.48}{x-\$2.48 + \$2.78-0.40x}\\\\x= \$5.77[/tex]
Therefore, the selling price that a gallon of milk sells is $5.77.
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