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zzz [600]
3 years ago
15

Nadine is retiring today and has $96,000 in her retirement savings. She expects to earn 5.5 percent, compounded monthly. How muc

h can she withdraw from her retirement savings each month if she plans to spend her last penny 18 years from now?
Business
1 answer:
Ann [662]3 years ago
6 0

Answer:

The monthly withdrawal is $701.10  

Explanation:

The monthly withdrawal can be computed with PMT formula using excel spreadsheet.

The formula is PMT(rate,nper,-pv)

The fv and type are both taken as zero.

However, the rate of 5.5 % given in the question is a yearly rate,but the requirement of the question is monthly withdrawal, hence the rate is divided by 12 months to reflect a monthly rate i.e 5.5%/12

Besides, the nper should  also to be adapted to show that the withdrawal is to be made every month for 18 years, hence nper is 12*18

The computation of the pmt based on the above highlighted points is found in the attached.

Download xlsx
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Superior has provided the following information for its recent year of operation: The common stock account balance at the beginn
yKpoI14uk [10]

Answer: $22000

Explanation:

The amount of Superior's dividend declarations during its recent year of operation will be calculated thus:

Ending retained earnings ($91000) = Beginning retained earnings ($75000) + Net income ($38000) - Dividend declared

$91000 = $113000 - Dividend declared

Dividend declared = $113000 - $91000

Dividend declared = $22000

Therefore, Superior's dividend declarations during its recent year of operation is $22000

7 0
2 years ago
Department G had 2,040 units 25% completed at the beginning of the period, 12,200 units were completed during the period, 1,700
Margarita [4]

Answer:

18261

Explanation:

The first <u>key-point</u> will be that materials are applied entirely at the begining of the production so this part of the cost is quite easy:

You have an ending inventory of 1,700 units and then you have a given data of $9 per unit for direct materials so mulitply those to get:

ending inventory $15,300 materials cost

<u>Next part</u> will be to calculate the conversion cost.

<u />

<u>First step, </u>will be to calculate the conversion cost for the period,

which is direct labor + factory overhead:

78,600 + 26,200 = 104,800

Remember conversion cost = labor + overhead

<u>Second,</u> calculate the equivalent units:

Here we have the data for completed units so we work it like this

<em>Complete units</em>                                                                              12200

(this are finished o they count entirely)

<em>+ ending units x percent of completion </em>                   1700 x 20% = 340

(this are units we work during this period)

<em>- beginning units x percent of completion  </em>            (2040) x 5% = (510)

(this are units we don't work on this period,

they are from the previous month,

so we subtract them)

----------------------------------------------------------------

Equivalent units for conversion cost                                              12030

<u>Third,</u> we are almost there, we will divide this two to get the value of 1 unit of conversion cost

104,800 conversion cost / 12,030 equivalent units = 8.7115 CC per unit

<u>Fourth,</u> calculate the conversion cost for the ending inventory

conversion cost per unit x equivalent units of ending inventory

8.7115 x 340 = 2961

<u>Last Step,</u> we add the materials cost with the conversion cost

15,300 + 2,961 = 18261 VALUE OF ENDING INVENTORY

3 0
3 years ago
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3 years ago
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g Assume the following sales data for a company: Current year $764,442 Preceding year $509,074 What is the percentage increase i
IgorLugansk [536]

Answer:

50.16%

Explanation:

The percentage increase in sales from the preceding year to the current year can be calculated as:

\frac{P_c-P_p}{P_p}\cdot 100

where:

P_c is the sale for the current year

P_p is the sale for the preceding year

From the sales data of this problem, we have:

P_c=\$764,442 (current year)

P_p=\$509,074 (preceding year)

Therefore, the percentage increase in sales is:

\frac{764,442-509,074}{509,074}\cdot 100=50.16\%

5 0
3 years ago
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