Jamison Company uses the reciprocal services method to allocate support department costs and has gathered the following information: Janitorial Department Usage Cafeteria 50% 10% Cutting 40% Assembly Cafeteria Department Usage 20% Janitorial 60% Cutting 20% Assembly Janitorial Department costs are $450,000. Cafeteria Department costs are $250,000. What are the correct equations to represent (a) the total Janitorial (J) costs, (b) the total Cafeteria (C) costs, and (c) the rewritten equation substituting C into J? % x + a. J = $ % x b. C = $ + ( % x + % x [$ c. J = $
Jamison Company uses the reciprocal services method to allocate support department costs and has gathered the following information: Janitorial Department Usage Cafeteria 50% 10% Cutting 40% Assembly Cafeteria Department Usage 20% Janitorial 60% Cutting 20% Assembly Janitorial Department costs are $450,000. Cafeteria Department costs are $250,000. What are the correct equations to represent (a) the total Janitorial (J) costs, (b) the total Cafeteria (C) costs, and (c) the rewritten equation substituting C into J? % x + a. J = $ % x b. C = $ + ( % x + % x [$ c. J = $
Chapter1: Financial Statements And Business Decisions
Section: Chapter Questions
Problem 1Q
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What is the recipricol formula?
![Certainly! Below is the transcription and explanation:
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**Jamison Company Reciprocation Services Method for Support Department Costs Allocation**
Jamison Company uses the reciprocal services method to allocate support department costs and has gathered the following information:
**Janitorial Department Usage:**
- Cafeteria: 50%
- Cutting: 10%
- Assembly: 40%
**Cafeteria Department Usage:**
- Janitorial: 20%
- Cutting: 60%
- Assembly: 20%
**Department Costs:**
- Janitorial Department costs are $450,000.
- Cafeteria Department costs are $250,000.
The task is to derive the correct equations to represent:
(a) The total Janitorial (J) costs
(b) The total Cafeteria (C) costs
(c) The rewritten equation by substituting C into J
The equations are formatted as follows, with empty fields for values to be filled:
a. \( J = \$[ \, ] + [\, ]\% \times [\, ] \)
b. \( C = \$[ \, ] + [\, ]\% \times [\, ] \)
c. \( J = \$[ \, ] + [\, ]\% \times \{ \, \$[ \, ] + [\, ]\% \times [\, ] \, \} \)
---
This setup helps you determine how costs from one department are reciprocally allocated to another using given percentages.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff0abb5b6-10f4-42f4-9765-2e7290e0c11e%2F1883ed5f-ba80-49d9-ac37-8834c72d3b6f%2Fb9tkrk_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Certainly! Below is the transcription and explanation:
---
**Jamison Company Reciprocation Services Method for Support Department Costs Allocation**
Jamison Company uses the reciprocal services method to allocate support department costs and has gathered the following information:
**Janitorial Department Usage:**
- Cafeteria: 50%
- Cutting: 10%
- Assembly: 40%
**Cafeteria Department Usage:**
- Janitorial: 20%
- Cutting: 60%
- Assembly: 20%
**Department Costs:**
- Janitorial Department costs are $450,000.
- Cafeteria Department costs are $250,000.
The task is to derive the correct equations to represent:
(a) The total Janitorial (J) costs
(b) The total Cafeteria (C) costs
(c) The rewritten equation by substituting C into J
The equations are formatted as follows, with empty fields for values to be filled:
a. \( J = \$[ \, ] + [\, ]\% \times [\, ] \)
b. \( C = \$[ \, ] + [\, ]\% \times [\, ] \)
c. \( J = \$[ \, ] + [\, ]\% \times \{ \, \$[ \, ] + [\, ]\% \times [\, ] \, \} \)
---
This setup helps you determine how costs from one department are reciprocally allocated to another using given percentages.
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