Overview

Content Outline

Section 2 Part 2: The Economics of Agency

Economics of agency

Economics of agency

Section 3: Cost Allocation

Lectures 13 & 14: Transfer Pricing

Lectures 13 & 14: Cost Allocation

Lecture 16: Cost Allocation

Lecture 18: Cost Allocation

Review the slides (Posted here) starting with the “reciprocal method” slide. Focus on how to assemble the information and the steps, rather than the calculation. (If you need a calculator, you will not need to do it!)

Lectures 19 & 20 & 21: Absorption Costing

         
Production 1200 1300 1350 1360
Revenue (assuming sales of 1200 units) €6,600,000 €6,600,000 €6,600,000 €6,600,000
Cost of goods sold:        
Variable mfg cost (456,000) (456,000) (456,000) (456,000)
Fixed mfg overhead (2,700,000) (2,492,308) (2,400,000) (2,382,353)

Where did the last row come from?

If we produce and sell 1200 units (the first column):

If we sell 1200 and produce 1300 (the second column):

\[FMO=OHR \times Q_{sold}\]

Lecture 21: Activity Based Costing

Conceptual understanding of how activity based costing improves on simple absorption costing.

  1. More granular information leads to more accurate cost allocations.
  2. More accurate allocations provide better information via transfer prices.
  3. More accurate allocations connect incentives (a la Pigou) to the actual costs that the firm incurs.

Lectures 22 & 23: Budgets/Standard Costs/Variances

There will be at least a section of multiple choice question based on these.

Variance

Total Variance = Actual Cost - Standard Cost

Disaggregation of direct cost variances

Direct cost (labor and materials) can be disaggregated into Price and Quantity variances using the flexible budget.

Disaggregation of direct cost variances

Total Variance Actual DM Cost Flexible Budget Standard DM Cost
$(Q_a\times P_a) - (P_s\times Q_s)$ $P_a \times Q_a$ $P_s \times Q_a$ $P_s \times Q_s$
Total Variance Price Variance Quantity Variance
$(Q_a\times P_a) - (P_s\times Q_s)$ $P_a \times Q_a - P_s \times Q_a$ $P_s \times Q_a- P_s \times Q_s$
$[Q_a(P_a-P_s)] + [P_s(Q_a-Q_s)]$ $Q_a(P_a-P_s)$ $P_s(Q_a-Q_s)$

Disaggregation of overhead cost variances

Total Overhead Variance = Actual Overhead Costs - Overhead Absorbed \(AOH - (OHR \times SV) = AOH - (OHR \times SV)\)$2,300,000 - $2,291,600 = $8,400

Interpretation:

Disaggregation Overhead Variance

Total Overhead Variance = Actual Overhead - Overhead Absorbed

Disaggregation Overhead Variance

TOV = AOH     -     OA
OSV = AOH - FB@AV        
OEV =     FB@AV - FB@SV    
OVV =         FB@SV - OA

More detailed definitions:

TOV = AOH     -     $OHR \times SV$
OSV = AOH - FOH+(VOH$\times$AV)        
OEV =     FOH+(VOH$\times$AV) - FOH+(VOH$\times$SV)    
OVV =         FOH+(VOH$\times$SV) - $OHR \times SV$

Disaggregation Overhead Variance