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liraira [26]
3 years ago
12

Alpha company anticipated unit sales of widgets are January, 5,000; February, 4,000; and March 8,000. Alpha consistently maintai

ned finished goods inventory at 80% of the following month's sales. The historic total unit cost has been $10 for each unit produced. Use this information to determine the total cost of completed production for: (Round & enter final answers to: the nearest whole dollar for total dollar answers, nearest penny for unit costs or nearest whole number for units) 1. January 2. February
Business
1 answer:
Cerrena [4.2K]3 years ago
5 0

Answer:

Total costs of Completed Production

January = $40,000

February = $72,000

Explanation:

Provided sales for the month in units

January 5,000 units

February 4,000 units

March 8,000 units

Provided Inventory maintained = 80% of following month's sale

Cost per unit = $10

For the month of January

Opening Inventory  = 5,000 \times 80% = 4,000 units

Cost of goods produced in January = 20% of current month's sales = 1,000 units

And following month February's 80% = 4,000 \times 80% = 3,200

total units produced in January = 1,000 +3,200 = 4,200 @ $10

Total cost = 4,000 \times $10 = $40,000

For the month of February

Current month sales 20% and following month sales 80%

Current = 4,000 \times 20% = 800 units

Following month = 8,000 \times 80% = 6,400 units

Total production = 800 + 6,400 = 7,200 units

Total cost = 7,200 \times $10 = $72,000

Total costs of Completed Production

January = $40,000

February = $72,000

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14. Based on the bond price, we could say that it was issued at _____. Then, what could you say about the interest rate at the t
Dahasolnce [82]

Answer:

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Answer:

Explanation:

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2 years ago
PLZZZ HELP, i have limited time and i will give brainliest.
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Answer:

Q1. Selena will have earned <em><u>$ 25.00</u></em> in interest by the end of the year.

Since interest paid is 5% in simple interest, we can calculate that by using the formula:

SI = (P)(r)(t)

SI = (500)(0.05)(1) = 25

Q2. The balance in Suki's account at the end of two years will be <em><u>$866.2854.</u></em>

This means that she will have earned <em><u>$66.2854</u></em>  in interest.

Since interest is compounded quarterly, Suki will receive interest for 8 periods. The formula for compound interest with more than one interest period per year is:

\mathbf{A = (P)*(1+(\frac{i}{m})^{n*m}}

where

A is the amount at the end of the period

P is the principal

i is interest rate per annum

m is number of compounding periods in a year

n is number of years

Substituting the values in the formula above we get,

A = (800)*(1+(\frac{0.04}{4})^{2*4}

A = (800)*(1.01)^{8}

\mathbf{A = 866.2853645}

Now, we calculate the interest earned by doing \mathbf{CI = A -P}.

\mathbf{CI = 866.2854- 800 = 66.2854}

Q3. It will take <em><u>18 years</u></em> for the money to double to $100.

Since we need to use the rule of 72, we'll divide 72 by the interest rate to determine the number of years needed to double the investment's value.

So, the number of years is \frac{72}{4} =18.



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