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Korvikt [17]
3 years ago
5

Quantum Company uses the high-low method to estimate the cost function. The information for 2017 is provided below: Machine-hour

s Labor Costs Highest observation of cost driver 1,000 $32,000 Lowest observation of cost driver 200 $16,000 What is the constant for the estimated cost equation
Business
1 answer:
Artist 52 [7]3 years ago
6 0

Answer:

Fixed costs= $12,000

Variable cost per unit= $20

Explanation:

Giving the following information:

Machine-hours Labor Costs:

Highest observation of cost driver 1,000 $32,000

Lowest observation of cost driver 200 $16,000

To calculate the fixed costs under the high-low method, we need to use the following formulas:

Variable cost per unit= (Highest activity cost - Lowest activity cost)/ (Highest activity units - Lowest activity units)

Variable cost per unit= (32,000 - 16,000) / (1,000 - 200)

Variable cost per unit= $20

Fixed costs= Highest activity cost - (Variable cost per unit * HAU)

Fixed costs= 32,000 - (20*1,000)

Fixed costs= $12,000

Fixed costs= LAC - (Variable cost per unit* LAU)

Fixed costs= 16,000 - (20*200)

Fixed costs= $12,000

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Answer:

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King, M.      $135,200 (year)     40                  $132,600.00

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(a) regular earnings,  

King, M. $135,200 / 52 weeks = $2,600    

Manera, E. $1,500 weekly salary    

Tate, S. $900      

Yee, L. $12.50 x 40 = $500        

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(b) overtime earnings,

King, M. $0    

Manera, E. $0  

Tate, S. [($900 / 40) x 8 x 1.5] = $270      

Yee, L. $12.50 x 4.5 x 1.5 = $84.38        

Diaz, R. $12.50 x 8 x 1.5 = $150                  

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King, M. $2,600    

Manera, E. $1,500  

Tate, S. $1,170      

Yee, L. $584.38        

Diaz, R. $650                  

Zagst, J. $841

(d) FICA taxable wages (the FICA taxes limit for 2020 is $137,700, so everyone will be taxed)

King, M. $2,600    

Manera, E. $1,500  

Tate, S. $1,170      

Yee, L. $584.38        

Diaz, R. $650                  

Zagst, J. $841

(e) FICA taxes to be withheld

King, M. $2,600 x 7.65% = $198.90    

Manera, E. $1,500 x 7.65% = $114.75      

Tate, S. $1,170 x 7.65% = $89.51          

Yee, L. $584.38 x 7.65% = $44.71            

Diaz, R. $650 x 7.65% = $49.73                      

Zagst, J. $841 x 7.65% = $64.34    

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Yee, L. $584.38 - $44.71 = $539.67            

Diaz, R. $650 - $49.73 = $600.27                      

Zagst, J. $841 - $64.34 = $776.66    

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