Question

In: Accounting

This cost data from Hickory Furniture is for the year 2017.

This cost data from Hickory Furniture is for the year 2017.         
  Month   Invoices Processed   Overtime Wages
  January   12000    $7,760 
  February   8000    $6,800 
  March   1000    $6,000 
  April   7000    $6,100 
  May   5000    $6,200 
  June   10000    $7,300 
  July   11000    $7,400 
  August   9000    $6,900 
  September   5000    $6,500 
  October   9000    $6,600 
  November   8000    $6,800 
  December   11000    $7,450 
         
A. Using the high-low method, express the factory utility expenses as an equation where x represents number of chairs produced.        
B. Predict the utility costs if 900 chairs are produced.         
C. Predict the utility costs if 750 chairs are produced.         
D. Using Excel, create a scatter graph of the cost data and explain the relationship between number of chairs processed and utility expenses.

Solutions

Expert Solution

Requirement A:

 

  Invoices Processed (activity) Overtime Wages (cost)
High activity level 12,000 $7,760
Low activity level 1,000 6,000
Change in activity and cost 11,000  1,760

 

Variable cost = Change in cost ÷ Change in activity

                      = ($7,760 -6,000) ÷">÷÷ (12,000 -1,000)

                       = $1,760 / 11,000 = $0.16

Variable cost per invoice processed = $0.16

Fixed cost =  Total cost at 1,000 level - Variable costs at 1,000 level

                    = 6,000 - 1,000 x 0.16

                    = 6,000 -160

                    = $5,840

 

Cost Equation:

Total costs (y) = $5,840 + $0.16X

Where, X represents number of invoices/chairs

 

Requirement B

 

Predict the utility costs if 900 chairs are produced

Total cost (Y) = $5,840 + ( 900 x 0.16 )

                        =  5,840 + 144

                         = $5,984

Utility costs = 5,984

 

Requirement C

Predict the utility costs if 750 chairs are produced

Total cost (Y) = $5,840 + ( 750 x 0.16 )

                        =  5,840 + 120

                         = $5,960

Utility costs = $5,960


Variable cost per unit =  (Total costs at highest activity - Total costs at lowest activity) ÷ (Highest activity - Lowest activity)

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