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babymother [125]
3 years ago
12

The Charade Corporation is preparing its Manufacturing Overhead budget for the fourth quarter of the year. The budgeted variable

manufacturing overhead is $5 per direct labor-hour; the budgeted fixed manufacturing overhead is $90,000 per month, of which $16,500 is factory depreciation. If the budgeted direct labor time for November is 8,500 hours, then the total budgeted manufacturing overhead for November is:a) $95,000.
b) $110,000.
c) $75,000.
d) $125,000.
Business
1 answer:
melisa1 [442]3 years ago
7 0

Answer:

The options are not correct;

Find below question as well:

The Charade Company is preparing its Manufacturing Overhead budget for the fourth quarter of the year.

Budgeted variable factory overhead $5.00 per direct labor hour

Budgeted fixed factory overhead $75,000 per month, of which $15,000 is factory depreciation

Required:

1. If the budgeted direct labor time for November is 7,000 hours then the total budgeted factory overhead for November is:

a) $ 95,000.

b) $110,000.

c) $ 75,000.

d) $125,000.

The answer to your question is $132,500(not one of the options)

The answer to my question is $110,000,option B

Explanation:

The total manufacturing overhead is made of budgeted fixed manufacturing overhead of $90,000 and the budgeted variable manufacturing overhead of $5 per direct labor hour multiplied by budgeted direct labor hours of 8,500 hours.

Total manufacturing overhead=$90,000+($5*8500)

                                                  =$90,000+$42,500

                                                  =$132,500

Answer based on my question

Total manufacturing overhead=$75,000*($5*7000)

                                                  =$110,000

The correct option is B,$110,000

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You want to quit your job and go back to school for a MBA 4 years from now, and you plan to save $8,800 per year, beginning imme
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  • <u><em>d. $40,510.15 </em></u>

Explanation:

The following tables will make it easier understanding the calculations.

Every year, you add the deposit of $8,800 to the starting amount, calculate the 5.7% interest over the balance, add the interests to the balance and obtain the final balance of the year, which is the starting balance of the next year.

<u>First year</u>:

Start ($):                      0

Deposit ($):                8,800

Balance ($):               8,800

Interest($):                 5.7% × 8,800 = 501.60

Final balance ($):      8,800 + 501.60 = 9,301.60

<u>Second year</u>:

Start ($):                    9,301.60

Deposit ($):              8,800

Balance ($):             9,301.60 + 8,800 = 18,101.60

Interest($):               5.7% × 18,101.60 = 1,031.79

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<u>Third year</u>:

Start ($):                    19,133.39

Deposit ($):              8,800

Balance ($):             19,133.39 + 8,800 = 27,933.39

Interest($):               5.7% × 27,333.39 = 1,595.20

Final balance ($):    27,933.39 + 1,595.20 = 29,525.59

<u>Fourth year</u>:

Start ($):                   29,525.59

Deposit ($):              8,800

Balance ($):             29,525.59 + 8,800 = 38,325.59

Interest($):               5.7% × 38,325.59 = 2,184.56

Final balance ($):    38,325.59 + 2,184.56 = 40,510.15

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