In: Finance
2. WRKSHT 2 – High/Low Method Computations
a. Determine the Cost Estimation Equations assuming
i. Independent Variable = “Thousands of Units Produced”
ii. Independent Variable = “Number of Paid Days”
b. Determine the Cost Estimates for the cost equations above. (SEE BELOW for “Information for Computing Cost Estimates” on next page)
3. WRKSHT 3 – Simple Regression - Indep. Variable = “Thousands of Units Produced”
a. Complete and format the regression results, then
b. Document the cost estimation equation, and c. Determine the cost estimate using the equation determined in b.
(SEE BELOW for “Information for Computing Cost Estimates” on next page)
4. WRKSHT 4 – Simple Regression - Indep. Variable = “Number of Paid Days”
a. Complete and format the regression results, then
b. Document the cost estimation equation, and
c. Determine the cost estimate using the equation determined in b.
(SEE BELOW for “Information for Computing Cost Estimates” on next page)
5. WRKSHT 5 – Multiple Regression Analysis
a. Complete and format the regression results, then
b. Document the cost estimation equation
c. Determine the cost estimate using the equation determined (SEE BELOW for “Information for Computing Cost Estimates”)
INFORMATION FOR COMPUTING COST ESTIMATES: Assume that Angora Wraps for next January estimates that it will produce 140 thousand Units of Product and expect 23 Paid Days. To Do: Calculate the 5 cost estimates using the 5 cost estimation equations you’ve developed from the High/Low (2), Simple (2), and Multiple Regression (1) worksheets. Document each of these cost estimates on each of your applicable worksheets.
Month | Thousands of Units Produced | Number of Paid Days | Direct Labor Cost |
January | 98 | 20 | $14,162 |
February | 76 | 20 | $12,994 |
March | 75 | 21 | $15,184 |
April | 80 | 22 | $15,038 |
May | 85 | 22 | $15,768 |
June | 102 | 21 | $15,330 |
July | 52 | 19 | $13,724 |
August | 136 | 21 | $14,162 |
September | 138 | 22 | $15,475 |
October | 132 | 23 | $15,475 |
November | 86 | 18 | $12,972 |
December | 56 | 21 | $14,074 |
A | B | C | D | E | F | G | H |
2 | |||||||
3 | |||||||
4 | In high-low method the cost for highest and lowest level of activity is used to predict cost at a particular activity level. | ||||||
5 | a) (i) | ||||||
6 | Calculation of cost using Hi-Low Method assuming Thousands of units produced as independent variable: | ||||||
7 | Thousands of units produced | DL Cost | |||||
8 | Min | 56 | $14,074 | ||||
9 | Max | 138 | $15,475 | ||||
10 | |||||||
11 | Variable cost | =(change in cost)/(change in Units) | 17.09 | =(E9-E8)/(D9-D8) | |||
12 | Fixed Cost | $13,117.22 | =E8-D8*E11 | ||||
13 | |||||||
14 | Thus the cost equation will be | ||||||
15 | Direct Labor Cost = $13,117.22 + 17.09*Thousands of units produced | ||||||
16 | |||||||
17 | a) (ii) | ||||||
18 | Calculation of cost using Hi-Low Method assuming number of paid days as independent variable: | ||||||
19 | Number of Paid Days | DL Cost | |||||
20 | Min | 18 | $12,972 | ||||
21 | Max | 23 | $15,475 | ||||
22 | |||||||
23 | Variable cost | =(change in cost)/(change in Paid Days) | 500.60 | =(E21-E20)/(D21-D20) | |||
24 | Fixed Cost | $3,961.20 | =E20-D20*E23 | ||||
25 | |||||||
26 | Thus the cost equation will be | ||||||
27 | Direct Labor Cost = $3,961.20 + 500.60*Number of Paid Days. | ||||||
28 | |||||||
29 | a) (iii) | ||||||
30 | Calculation of cost estimated for January using thousands of units produced as independent variable. | ||||||
31 | Thousands of units estimated | 140 | |||||
32 | Direct Labor Cost | = $13,117.22 + 17.09*Thousands of units produced | |||||
33 | = $13,117.22 + 17.09*140 | ||||||
34 | $15,509.82 | =13117.22+17.09*D31 | |||||
35 | |||||||
36 | Hence direct Labor | $15,509.82 | |||||
37 | |||||||
38 | Calculation of cost estimated for January using number of paid days as independent variable. | ||||||
39 | Number of paid days | 23 | |||||
40 | Direct Labor Cost | = $3,961.20 + 500.60*Number of Paid Days | |||||
41 | = $3,961.20 + 500.60*23 | ||||||
42 | 15475 | =3961.2+500.6*D39 | |||||
43 | |||||||
44 | Hence direct Labor | $15,475.00 | |||||
45 |
Formula sheet
A | B | C | D | E | F | G | H |
2 | |||||||
3 | |||||||
4 | In high-low method the cost for highest and lowest level of activity is used to predict cost at a particular activity level. | ||||||
5 | a) (i) | ||||||
6 | Calculation of cost using Hi-Low Method assuming Thousands of units produced as independent variable: | ||||||
7 | Thousands of units produced | DL Cost | |||||
8 | Min | 56 | 14074 | ||||
9 | Max | 138 | 15475 | ||||
10 | |||||||
11 | Variable cost | =(change in cost)/(change in Units) | =(E9-E8)/(D9-D8) | =getformula(E11) | |||
12 | Fixed Cost | =E8-D8*E11 | =getformula(E12) | ||||
13 | |||||||
14 | Thus the cost equation will be | ||||||
15 | Direct Labor Cost = $13,117.22 + 17.09*Thousands of units produced | ||||||
16 | |||||||
17 | a) (ii) | ||||||
18 | Calculation of cost using Hi-Low Method assuming number of paid days as independent variable: | ||||||
19 | Number of Paid Days | DL Cost | |||||
20 | Min | 18 | 12972 | ||||
21 | Max | 23 | 15475 | ||||
22 | |||||||
23 | Variable cost | =(change in cost)/(change in Paid Days) | =(E21-E20)/(D21-D20) | =getformula(E23) | |||
24 | Fixed Cost | =E20-D20*E23 | =getformula(E24) | ||||
25 | |||||||
26 | Thus the cost equation will be | ||||||
27 | Direct Labor Cost = $3,961.20 + 500.60*Number of Paid Days. | ||||||
28 | |||||||
29 | a) (iii) | ||||||
30 | Calculation of cost estimated for January using thousands of units produced as independent variable. | ||||||
31 | Thousands of units estimated | 140 | |||||
32 | Direct Labor Cost | = $13,117.22 + 17.09*Thousands of units produced | |||||
33 | = $13,117.22 + 17.09*140 | ||||||
34 | =13117.22+17.09*D31 | =getformula(D34) | |||||
35 | |||||||
36 | Hence direct Labor | =D34 | |||||
37 | |||||||
38 | Calculation of cost estimated for January using number of paid days as independent variable. | ||||||
39 | Number of paid days | 23 | |||||
40 | Direct Labor Cost | = $3,961.20 + 500.60*Number of Paid Days | |||||
41 | = $3,961.20 + 500.60*23 | ||||||
42 | =3961.2+500.6*D39 | =getformula(D42) | |||||
43 | |||||||
44 | Hence direct Labor | =D42 | |||||
45 |