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Tom [10]
3 years ago
12

Zach returned $200 of merchandise to secret trails. his original purchase was $400, with terms 1/10, n/30. if justin pays the ba

lance of his account after the discount period, how much should he pay?
Business
2 answers:
Illusion [34]3 years ago
8 0

the answer i think is c

$200.00

AnnyKZ [126]3 years ago
5 0

If Justin pays the balance of his account after the discount period, he should pay $200. Since Justin returned half of the items after the discount period, he has to pay the full price of accumulated time which results in paying the full $200. A discount period is the amount of time a cash discount is available when making a cash payment. Some companies will reduce the price of a product if the customer pays for it in cash.

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A recent annual report for FedEx contained the following data:
Maru [420]

FedEx

Accounts Receivable Turnover

Numerator Net Credit Sales = 35,687 = 9.02 times

Denominator Average Accounts Receivable (4415+ 3495)/2

Average Daily Accounts Receivable Turnover

Numerator Days in 4 Years = 0.365 4 4 = 46 debt turnover ratio of 9.02

Credit is generally defined as an agreement between a lender and a borrower. Credit also refers to the creditworthiness or credit history of an individual or entity. In accounting, loans can reduce assets or increase liabilities, and can reduce expenses or increase income.

In personal banking or financial accounting, a credit is an entry indicating that money has been received. Normally, a checking account register has the balance (deposits) on the right and the debits (money spent) on the left. In a loan, all the requested amount is given at once at the time of lending, whereas in a loan, the bank uses the full amount of the loan to give the customer an amount that can be used as needed.

Learn more about Credit here brainly.com/question/26867415

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7 0
2 years ago
Calculate the presentvalue of $5,000 received five years from today if your investments pay a. 6 percent compounded annually b.
kaheart [24]

Answer:

Given:

Amount = $5000

Tenure = 5 years.

Future value = Present value\times (1+r)^{n}

where

n is number of periods

r is rate per period.

(a) 6% compounded annually.

Interest is compounded annually

No of periods in 5 years = 5

Future value = 5000(1+0.06)^{5} = 5000 × 1.33823 = $6691.15

(b) 8% compounded annually

Interest is compounded annually

No of periods in 5 years = 5

Future value =5000(1+0.08)^{5} = 5000×1.46933 = 7346.65

(c) 10% compounded annually

Interest is compounded annually

No of periods in 5 years = 5  

Future value = 5000(1+0.10)^{5} = 5000×1.61051 = $8052.55

(d) 10% compounded semiannually

Interest is compounded semiannually

No of periods in 5 years is 5*2 = 10

Rate per period = 10÷2 = 5%

Future value =5000(1+0.05)^{10} = 5000×1.62889 = $8144.45

(e) 10% compounded quarterly

Interest is compounded annually

∴No of periods in 5 years = 5×4 = 20

Rate per period = 10÷4 = 2.5

Future value = 5000(1+0.025)^{20} = 5000×1.63862 = $8193.10

5 0
3 years ago
A 60,000 square meter rectangular yard is to be enclosed on three sides by wood fencing that costs $25.00 per meter and on the f
raketka [301]

Answer:

C'(y) = 50 -\frac{3900000}{y^2}=0

And we can solve for y and we got:

y = \sqrt{\frac{3900000}{50}}= 279.285

And using condition (1) we can solve for x and we got:

x= \frac{60000}{279.285}= 214.834

So then the minimum cost for this case would be:

C = 50*279.285 + 65*214.834 = 27928.49

Explanation:

For this case the graph attached illustrate the problem for this case

We know that the total area is 60000, so then we have:

xy = 60000

If we solve for x we got:

x = \frac{60000}{y}  (1)

Now we can define the cost function like this:

C = 2*(25)*y + 25 x +40 x

C(x,y) = 50 y + 65 x

We can use the condition (1) and if we replace in the cost function we have:

C(y) = 50 y + 65(\frac{60000}{y})

Since we need to minimize the cost, we can derivate the function in terms of y and we got:

C'(y) = 50 -\frac{3900000}{y^2}=0

And we can solve for y and we got:

y = \sqrt{\frac{3900000}{50}}= 279.285

And using condition (1) we can solve for x and we got:

x= \frac{60000}{279.285}= 214.834

So then the minimum cost for this case would be:

C = 50*279.285 + 65*214.834 = 27928.49

7 0
3 years ago
Imagine you have some workers and some handheld computers that you can use to take inventory at a warehouse. There are diminishi
skad [1K]

Answer:

a. The cost of inventorying a single item is $1.00 per item.

b. The cost of inventorying a single item is $0.86 per item.

c. The cost of inventorying a single item is $0.95 per item.

d. The cost of inventorying a single item is $1.08 per item.

e. You should assign two workers per computer in order to minimize the cost of inventory per single item.

Explanation:

Note: This question is not complete. A complete question is therefore provided before answering the question as follows:

Imagine you have some workers and some handheld computers that you can use to take inventory at a warehouse. There are diminishing returns to taking inventory. If one worker uses one computer, he can inventory 125 items per hour. Two workers sharing a computer can together inventory 175 items per hour. Three workers sharing a computer can together inventory 185 items per hour. And four or more workers sharing a computer can together inventory fewer than 185 items per hour. Computers cost $100 each and you must pay each worker $25 per hour.

a. If you assign one worker per computer, what is the cost of inventorying a single item? Instructions: Round your answer to two decimal places. $ _____ per item

b. If you assign two workers per computer, what is the cost of inventorying a single item? Instructions: Round your answer to two decimal places. $ _____ per item

c. If you assign three workers per computer, what is the cost of inventorying a single item? Instructions: Round your answer to two decimal places. $_____ per item

d. If you assign four workers per computer, what is the cost of inventorying a single item? Instructions: Round your answer to two decimal places. $_____ per item.

e. How many workers per computer should you assign if you wish to minimize the cost of inventory per single item? _____ worker(s) per computer

The explanation to the answer is now provided as follows:

Note: See the attached excel file for all the calculations.

a. If you assign one worker per computer, what is the cost of inventorying a single item? Instructions: Round your answer to two decimal places. $ _____ per item

The cost of inventorying a single item is <u>$1.00 per item.</u>

b. If you assign two workers per computer, what is the cost of inventorying a single item? Instructions: Round your answer to two decimal places. $ _____ per item

The cost of inventorying a single item is <u>$0.86 per item.</u>

c. If you assign three workers per computer, what is the cost of inventorying a single item? Instructions: Round your answer to two decimal places. $_____ per item

The cost of inventorying a single item is <u>$0.95 per item.</u>

d. If you assign four workers per computer, what is the cost of inventorying a single item? Instructions: Round your answer to two decimal places. $_____ per item.

The cost of inventorying a single item is <u>$1.08 per item.</u>

e. How many workers per computer should you assign if you wish to minimize the cost of inventory per single item? _____ worker(s) per computer

To minimize the cost of inventory per single item, you should assign the number of workers at a point where the cost inventorying a single item is the lowest.

From from parts a to d above, the <u>lowest cost of $0.86 per item </u>of inventorying a single item is obtained in part b when you assign two workers per computer.

Therefore, you should assign two workers per computer in order to minimize the cost of inventory per single item.

Download xlsx
6 0
3 years ago
Why is 4pex learning so hard
adoni [48]

because the person who made it likes to make people mad/sad

3 0
3 years ago
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