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disa [49]
3 years ago
10

Production costs chargeable to the Finishing Department in June in Waterway Company are materials $16,524, labor $21,602, overhe

ad $19,700. Equivalent units of production are materials 20,400 and conversion costs 19,300. Production records indicate that 18,200 units were transferred out, and 2,200 units in ending work in process were 50% complete as to conversion costs and 100% complete as to materials. Prepare a cost reconciliation schedule. (Round unit costs to 2 decimal places, e.g. 2.25 and final answers to 0 decimal places, e.g. 125.)
Business
1 answer:
d1i1m1o1n [39]3 years ago
4 0

Answer:

Cost Per Equivalent Unit Materials 0.81    Conversion 2.14

Completed Units Costs $ 53690

Ending Work In Process Costs  $ 4136

Total Costs  $ 57826

Explanation:

<u>Waterway Company</u>

<u>Finishing Department </u>

                                                           Materials        Conversion

Costs                                                   $16,524,        $21,602 + $19,700

                                                                                       $ 41302

Equivalent units of production        20,400                   19,300

Cost Per Equivalent Unit          16524/20400= 0.81      41302/19300= 2.14

We find the Cost per Equivalent unit and then multiply with the completed units and Ending work in process units to get their costs.

<u>Completed Units Costs $ 53690</u>

Materials = 18200* 0.81 = 14742

Conversion= 18200 * 2.14= 38948

Total Costs     $ 53690

<u>Ending Work In Process Costs  $ 4136</u>

Materials = 2200* 0.81 = 1782

Conversion= 2200 * 50 % * 2.14= 2354

Total Costs     $ 4136

Total Costs Accounted For = Completed Units Costs $ 53690 + Ending Work In Process Costs  $ 4136= <u>$ 57826</u>

Total Costs Added  During the process =   Materials + Conversion = $16,524,+ $ 41302=

<u>$ 57826</u>

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A company produces and sells a consumer product and is able to control the demand for the product by varying the selling price. The approximate relationship between price and demand is 50 units.

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(a) Profit is maximized by equality of Marginal revenue (MR) and MC.

Total revenue (TR) = p x D = 38D + 2,700 - (5,000 / D)

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Equating MR with MC,

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Profit is maximized when d\pi/dD = 0 and d2\pi/dD2 < 0.

First order condition: d\pi/dD = - 2 + (5,000 / D2)

Second order condition: d2\pi/dD2 = d/dD(d\pi/dD) = - 2 x (5,000 / D3) = - 10,000 / D3

Since D > 0, (- 10,000 / D3) < 0, which proves that profit is maximized when company produces = 50 units.

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