In: Accounting
Juarez Corporation produces cleaning compounds and solutions for industrial and household use. While most of its products are processed independently, a few are related. Grit 337, a coarse cleaning powder with many industrial uses, costs $2.60 a pound to make and sells for $3.80 a pound. A small portion of the annual production of this product is retained for further processing in the Mixing Department, where it is combined with several other ingredients to form a paste, which is marketed as a silver polish selling for $4.20 per jar. This further processing requires 1/4 pound of Grit 337 per jar. Costs of other ingredients, labor, and variable overhead associated with this further processing amount to $2.40 per jar. Variable selling costs are $0.30 per jar. If the decision were made to cease production of the silver polish, $8,400 of Mixing Department fixed costs could be avoided. Juarez has limited production capacity for Grit 337, but unlimited demand for the cleaning powder. |
Required: |
Calculate the minimum number of jars of silver polish that would have to be sold to justify further processing of Grit 337. (Round your intermediate calculations to 2 decimal places and final answer to the nearest whole number.) |
Minimum number of JARS? ________ |
Answer
It is mentioned in the question that further processing will require ¼ of Grit 337, So if we use this in further processing then the Selling price of ¼ will be deducted from Sales Revenue of Silver Polish as if we have not processed it further then we would have sold it.
So to
$ |
|
Selling Price of Silver Polish |
4.20 |
Sales Revenue if Grit 337 |
0.95 |
Net Sales Revenue |
3.25 |
Less: Cost |
|
Producing Cost |
2.40 |
Selling Cost |
0.30 |
Net Revenue per Unit |
0.55 |
Fixed Cost which can be avoided when we start producing Silver Polish = $8,400
So to become the Decision Financially Viable we need to sell at least that no. of Units which can cover Avoidable Fixed Cost
No. of Units = $8,400 / $0.55 Per unit
No. of Units = 15,273 Units
Answer = 15,273 Jars