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pickupchik [31]
3 years ago
5

Sunglasses Unlimited Company manufactures sunglasses. Following is a list of costs the company incurred during May (Click the ic

on to view the items.) Use the list to calculate the total manufacturing overhead costs for the month. Data Table (in $)Glue for frames 250Depreciation on company cars used by sales force 4,000Plant depreciation 7,500Interest Expense 1,500Lenses 52,000 Company president's salary 24,500Plant foreman's salary 3,500 Plant janitor's wages 1,300 Oil for manufacturing equipment 150
Business
1 answer:
USPshnik [31]3 years ago
7 0

Answer:

total manufacturing overhead 8,950

Explanation:

Manufacturing Overhead Cost for the month:

Plant Depreciation 4,000

foreman's salary     3,500

Plant janitor's           1,300

Oil for equipment<u>       150  </u>

Total                        8,950

For the manufacturing overhead we will add the cost associate with the manufacturing of goods.

We will recognize procedure or concepts that related to manufacting to, capitalize through inventory

The president's salary is not part of the manufacturing cost. Neither the car used for sale, they are expense for the period.

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The before-tax IRR is 37.93%

The after-tax IRR is 19.32%

The internal rate of return (IRR) is defined as the return rate on a project investment project over a periodic lifespan.

It is also referred to as the net present value of an investment project which is zero. It can be expressed by using the formula:

\mathbf{0= NPV \sum \limits ^{T}_{t=1} \dfrac{C_t}{(1+1RR)^t}- C_o}

where;

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For the before-tax IRR:

The cash outflow = $120000

Cash Inflow for the first three years = $60000

Cash inflow for the fourth year = $60000 + $20000 = $80000

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Using the above formula, we have:

\mathbf{0 = \dfrac{60000}{(1+r)^1}+ \dfrac{60000}{(1+r)^2}+ \dfrac{60000}{(1+r)^3}+ \dfrac{80000}{(1+r)^4}}

By solving the above equation:

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For the after-tax IRR:

The cash outflow = $120000

Recall that:

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For the first three years; the cash inflow is:

\mathbf{=60000 -(60000\times 0.3)  } \\ \\ \mathbf{ = 60000 -18000}  \\ \\ \mathbf{ = 42000}

For the fourth year, the cash inflow is

\mathbf{=80000 -(60000\times 0.3)  } \\ \\ \mathbf{ = 80000 -18000}  \\ \\ \mathbf{ = 62000}

Using the above IRR formula:

\mathbf{0 = \dfrac{42000}{(1+r)^1}+ \dfrac{42000}{(1+r)^2}+ \dfrac{42000}{(1+r)^3}+ \dfrac{62000}{(1+r)^4}}

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6.34 years

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1          ($1,900,000)     $95,000       ($1,805,000)          ($1,805,000)

2         ($550,000)       $205,000     ($345,000)             ($2,150,000)

3                                   $360,000     $360,000               ($1,790,000)

4                                   $485,000     $485,000                ($1,305,000)

5                                   $510,000      $510,000                ($795,000)

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7                                   $595,000     $595,000                $395,000

8                                   $305,000     $305,000                $700,000

9                                   $255,000     $255,000                $955,000

10                                  $250,000     $250,000                $1,205,000

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