Problem 3. (Chapter 12: Storage and Handling Decisions, hint:
similar to the sizing problem example in class, watch
Module3Ch12Part1 Video on D2L) The Acme Manufacturing Company is
concerned about its warehouse needs and how they can be best met.
The company produces a line of spare parts for appliances. Due to
the combination of production policies and demand patterns,
warehousing space requirements vary considerably throughout the
year. Space requirements are known with a great deal of certainty
because the product line satisfies a replacement market. Growth, or
decline, in production and sales is not anticipated in the near
future. Warehouse inventory turns at the rate of two times per
month. A dollar’s worth of merchandise occupies 0.1 cubic feet of
warehouse space and can be stacked 10 ft. high. The product density
is $5 per lb. Given aisles, administrative space, and normal
operating efficiency, only 40 percent of the total warehouse space
is actually used for storage. A private warehouse can be
constructed and equipped for $35 per sq. ft. and can be amortized
over 20 years. The cost of operation is $0.04 per lb of throughput.
Annual fixed costs amount to $10 per sq. ft. of total space. Space
may also be rented for a storage charge on inventory of $0.06 per
lb per month and a handling charge of $0.05 per lb of throughput.
Monthly sales rates for a typical year are as follows:
Consider the following two options:
(1) Construct a 10,000 sq. ft. of private
warehouse and rent public warehouse as needed.
(2) Do not construct a private warehouse, and use
only public warehouse.
What are the annual costs for each option, and which one
has a lower annual cost?
Handling Decisions, hint: similar to the sizing problem example in class, watch Module3Ch12Part1 Video on D2L) The Acme Manufacturing Company is concerned about its warehouse needs and how they can be best met. The company produces a line of spare parts for appliances. Due to the combination of production policies and demand
Total sales data is given from E5 to E16
we need to calculate volume required each month, as given in the question, that product needs 0.1 cubit ft per dollar sold, therefore volume required will be = total sales in dollar * 0.1
Value in F5= 0.1*E5, F6= 0.1*E6 and so on till F16=0.1*E16
As the products are stacked to 10ft height, therefore space required in ft for each month will be = Volume/Height
Value in G5 = F5/10, G6= F6/10,and so on till G16 = F16/10
Because the question says that only 40% of total warehouse space is utilized, hence the total space required will be = Area for product/0.4
Value in H6=G6/0.4, H7=G7/0.4 and so on till H16=G16/0.4
As given in question that product density is $5 per lb, that means 1 lb throughput gives 5 dollar sales, therefore total lb throuhput handled per month = Total sales/ 5
Value in I5=E5/5, I6= E6/5, I7=E7/5 and so on I16=E16/5
Warehouse space = 10000 sq. ft, but because as given in the question, only 40% of total warehouse space is utilized, hence we have only 4000 sq. ft. of storing space
Rented space= actual required area - 4000
Value in K5=G5-J5, K6= G6-J6 and so on till K16= G16-J16. Value in K10 will be 0 because space can be handled in the warehouse
Now lets focus on other costs involved, and analyse the excel sheet below
Now we need to find lb handled inside warehouse
Formula will be = (( total lb throughput)/(actual area required by product))*space available in warehouse
Therefore
L5 =(I5/G5)*J5
L6= (I6/G6)*J6
and so on till L16=(I16/G16)*J16
Lb handled on rent= Total lb throughput- lb handled in house
Therefore, M5=I5-L5, M6=I6-L6 and so on till M16=I16-L16. Value in M10 will be 0 because lb required can be handled in house
Fixed cost = $10 per sq.ft of total space annually, or $10/12 per sq. st monthly
Total space is 10000 sq. ft. in warehouse, therefore fixed cost per month = ($10/12)*10000
Value in N5= (10/12) * 10000, and will be same in all the months
Construction cost is given to be $35 per sq. ft, amortized over 20 years or 20*12 = 240 months
Total space = 10000 sq. ft
Therefore const. cost monthly =(35*10000)/240
Value in O5 = (35*10000)/240, and will be same for all months
In house handling charges= cost of handling ( $.04 per lb of throughput- given) * total lb handled in house
Value in P5= .04*L5, P6= .04*L6 and so on till P16 = .04*L16
Rent Charges = 0.06 per lb charge*total lb stored on rent
Value in Q5= .06*M6, Q6=.06*M7 and so on till Q16=.06*M16
Rent handling charges = .05*lb handled on rent
Value in R5= .05*M5, R6=.05*M7 and so on till R16
Then find the total cost of all- fixed, construction, In house handling charges, Rent charges, rental handling charges
Then find the total cost of all- fixed+construction+In house handling+Rent+rental handling
The final cost will be = $796100 annually
See the excel below
Value in N18= SUM(N5:N16)
Value in O18= SUM (O5:O16) and so on till R18=SUM(R5:R16)
Value in N19 = SUM(N18:R18)
Option 2: only use a public warehouse
In this, same excel sheet and explanations can be used easily.
The changes will be=
All lb will be handled on rent
No fixed cost of warehouse as there is no private warehouse
No in-house handling charges as there are no inhouse operation
So, make J5:J16 = 0 (private warehouse space)
L5:L16=0 (In house lb handled)
N5:N16=0 ( Fixed cost)
O5:O16=0 ( Construction cost)
P5:P16=0 (in-house handling cost)
The excel would like
The complete lb throughput will be handled on rent
THe values in the Column: Lb handled on rent (M5:M16)+ Rent Charges (Q5:Q16) + Rental handling charges (P5:P16) will change automatically.
The total cost figure would be = $742500
Problem 3. (Chapter 12: Storage and Handling Decisions, hint: similar to the sizing problem example in...
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