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aleksandrvk [35]
3 years ago
15

Somerset Computer Company has been purchasing carrying cases for its portable computers at a purchase price of $24 per unit. The

company, which is currently operating below full capacity, charges factory overhead to production at the rate of 40% of direct labor cost. The unit costs to produce comparable carrying cases are expected to be as follows: Direct materials $8.00 Direct labor 12.00 Factory overhead (40% of direct labor) 4.80
Total cost per unit $24.80
If Somerset Computer Company manufactures the carrying cases, fixed factory overhead costs will not increase and variable factory overhead costs associated with the cases are expected to be 25% of the direct labor costs.
Prepare a differential analysis dated April 30 to determine whether the company should make (Alternative 1) or buy (Alternative 2) the carrying case. If an amount is zero, enter "0". If required, round your answers to two decimal places.

Business
1 answer:
blsea [12.9K]3 years ago
6 0

Answer:

Variable factory overhead = 3.00

Fixed factory overhead = 1.80

Explanation:

See the table in the attached image

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Brut [27]

Answer:

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Explanation:

5 0
3 years ago
Bond J has a coupon of 7.6 percent. Bond K has a coupon of 11.6 percent. Both bonds have 12 years to maturity and have a YTM of
elena55 [62]

Answer:

Bond J has a coupon of 7.6%  

Bond K has a coupon of 11.6%

12 years to maturity and YTM of 8.2%

first we must determine the current market price of both bonds using the yield to maturity formula:

YTM = {C + [(FV - PV) / n]} /  [(FV + PV) / 2]

  • YTM = 8.2%
  • C = coupon payment = $76 and $116
  • FV = face value or value at maturity = $1,000
  • PV = present value or current market value = ???
  • n = 12 years

current market value of Bond J:

0.082 = {76 + [(1,000 - PV) / 12]} /  [(1,000 + PV) / 2]

[(1,000 + PV) / 2]  x 0.082 = 76 + [(1,000 - PV) / 12]

41 + 0.041PV = 76 + 83.33 - 0.083PV

0.124PV = 118.33

PV = 118.33 / 0.124 = $954.27

current market value of Bond K:

41 + 0.041PV = 116 + 83.33 - 0.083PV

0.124PV = 158.33

PV = 158.33 / 0.124 = $1,276.85

a. If interest rates suddenly rise by 2.2 percent, what is the percentage price change of these bonds?

YTM = {C + [(FV - PV) / n]} /  [(FV + PV) / 2]

  • YTM = 8.2% + 2.2% = 10.4%
  • C = coupon payment = $76 and $116
  • FV = face value or value at maturity = $1,000
  • PV = present value or current market value = ???
  • n = 12 years

market value of Bond J:

0.102 = {76 + [(1,000 - PV) / 12]} /  [(1,000 + PV) / 2]

[(1,000 + PV) / 2]  x 0.102 = 76 + [(1,000 - PV) / 12]

102 + 0.051PV = 76 + 83.33 - 0.083PV

0.134PV = 157.33

PV = 57.33 / 0.134 = $427.84

market value of Bond K:

102 + 0.051PV = 116 + 83.33 - 0.083PV

0.134PV = 97.33

PV = 97.33 / 0.134 = $726.34

Bond J's market price will decrease by ($427.84 - $954.27) / $954.27 = -55.17%

Bond K's market price will decrease by ($726.34 - $1,276.85) / $1,276.85 = -43.11%

b. If interest rates suddenly fall by 2.2 percent, what is the percentage price change of these bonds?

YTM = {C + [(FV - PV) / n]} /  [(FV + PV) / 2]

  • YTM = 6%
  • C = coupon payment = $76 and $116
  • FV = face value or value at maturity = $1,000
  • PV = present value or current market value = ???
  • n = 12 years

current market value of Bond J:

0.06 = {76 + [(1,000 - PV) / 12]} /  [(1,000 + PV) / 2]

[(1,000 + PV) / 2]  x 0.06 = 76 + [(1,000 - PV) / 12]

30 + 0.030PV = 76 + 83.33 - 0.083PV

0.113PV = 129.33

PV = 129.33 / 0.113 = $1,144.51

current market value of Bond K:

30 + 0.030PV = 116 + 83.33 - 0.083PV

0.113PV = 169.33

PV = 169.33 / 0.113 = $1,498.50

Bond J's market price will increase by ($1,144.51 - $954.27) / $954.27 = 19.94%

Bond K's market price will increase by ($1,498.50 - $1,276.85) / $1,276.85 = 17.36%

8 0
3 years ago
Which sentence from the passage supports the following statement?
vazorg [7]

Answer:

idk sorry have a good day!!!!!

Explanation:

8 0
3 years ago
Parsons Corporation uses a predetermined overhead rate based on direct labor-hours to apply manufacturing overhead to jobs. Last
arsen [322]

Answer:

option (C) 32,750 hours

Explanation:

Data provided in the question:

Actual manufacturing overhead cost = $250,000

Overapplied overhead = $12,000

Predetermined overhead rate = $8.00 per direct labor-hour

Now,

The total Manufacturing Overhead applied last year

= Actual manufacturing overhead cost + Overapplied overhead

=  $250,000 + $12,000

= $262,000

Therefore,

Direct Labor Hours worked last year = \frac{\textup{Total Manufacturing Overhead applied}}{\textup{Predetermined overhead rate}}

or

=  \frac{\textup{262,000}}{\textup{8}}

= 32,750 hours

Hence,

The correct answer is option (C) 32,750 hours

6 0
3 years ago
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