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Oxana [17]
2 years ago
10

Merchandise subject to terms 2/10, n/30, FOB shipping point, is sold on account to a customer for $25,000. What is the amount of

the sales discount allowable?
Business
2 answers:
tigry1 [53]2 years ago
5 0

Answer: $500 discount is allowable

Explanation:

Sales discount allowable on account is $25,000 x 2%

= $500

This is effective if payment is made on or before the 10 day of purchase.

KengaRu [80]2 years ago
4 0

Answer:

$500

Explanation:

sale made on account for $25,000, sales terms 2/10, n/30, FOB shipping point, means that:

  • the full invoice price = $25,000
  • 2/10 = if the buyer pays the invoice within 10 days, the buyer will get a 2% discount = $25,000 - $500 = $24,500
  • n/30 = if the buyer pays the invoice after the 10 day discount period, but before 30 days, the invoice price must be paid at full = $25,000. Generally if the buyer pays the invoice after the 30 days, the seller may (or may not) charge an interest expense on the unpaid invoice
  • FOB shipping = means that the title of the goods sold passed to the buyer at the moment the goods left the seller's warehouse.
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Greece can produce either 100 bushels of oranges or 20 bushels of tomatoes using all of its available resources, and Turkey can
lakkis [162]

Answer:

100 bushels of oranges

Explanation:

A country has comparative advantage in production if it produces at a lower opportunity cost when compared to other countries.

for Greece

opportunity cost of producing oranges = 20 / 100 = 0.2

opportunity cost of producing tomatoes = 100/ 20 = 5

For turkey

opportunity cost of producing oranges = 30 / 40 = 0.75

opportunity cost of producing tomatoes = 40 / 30 = 1.33

Greece has a comparative advantage in the production of oranges. If it specialises in the production of oranges, it would produce 100 bushels

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3 years ago
Stubbs Company uses the perpetual inventory method. On January 1, Year 1, Stubbs purchased 400 units of inventory that cost $8.0
Sonja [21]

Answer:

A. USD 5,180/-

Explanation:

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3 years ago
Here are returns and standard deviations for four investments. Return (%) Standard Deviation (%) Treasury bills 4.5 0 Stock P 8.
Jlenok [28]

Answer:

a. Standard deviation of the portfolio = 7.00%

b(i) Standard deviation of the portfolio = 30.00%

b(ii) Standard deviation of the portfolio = 4.00%

b(iii) Standard deviation of the portfolio = 21.40%

Explanation:

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

Here are returns and standard deviations for four investments.

                                  Return (%)           Standard Deviation (%)

Treasury bills                4.5                                    0

Stock P                          8.0                                   14

Stock Q                        17.0                                  34

Stock R                       21.5                                    26

Calculate the standard deviations of the following portfolios.

a. 50% in Treasury bills, 50% in stock P. (Enter your answer as a percent rounded to 2 decimal places.)

b. 50% each in Q and R, assuming the shares have:

i. perfect positive correlation

ii. perfect negative correlation

iii. no correlation

(Do not round intermediate calculations. Enter your answers as a percent rounded to 2 decimal places.)

The explanation to the answer is now provided as follows:

a. Calculate the standard deviations of 50% in Treasury bills, 50% in stock P. (Enter your answer as a percent rounded to 2 decimal places.)

Since there is no correlation between Treasury bills and stocks, it therefore implies that the correlation coefficient between the Treasury bills and stock P is zero.

The standard deviation between the Treasury bills and stock P can be calculated by first estimating the variance of their returns using the following formula:

Portfolio return variance = (WT^2 * SDT^2) + (WP^2 * SDP^2) + (2 * WT * SDT * WP * SDP * CFtp) ......................... (1)

Where;

WT = Weight of Stock Treasury bills = 50%

WP = Weight of Stock P = 50%

SDT = Standard deviation of Treasury bills = 0

SDP = Standard deviation of stock P = 14%

CFtp = The correlation coefficient between Treasury bills and stock P = 0.45

Substituting all the values into equation (1), we have:

Portfolio return variance = (50%^2 * 0^2) + (50%^2 * 14%^2) + (2 * 50% * 0 * 50% * 14% * 0) = 0.49%

Standard deviation of the portfolio = (Portfolio return variance)^(1/2) = (0.49%)^(1/2) = (0.49)^0.5 = 7.00%

b. 50% each in Q and R

To calculated the standard deviation 50% each in Q and R, we first estimate the variance using the following formula:

Portfolio return variance = (WQ^2 * SDQ^2) + (WR^2 * SDR^2) + (2 * WQ * SDQ * WR * SDR * CFqr) ......................... (2)

Where;

WQ = Weight of Stock Q = 50%

WR = Weight of Stock R = 50%

SDQ = Standard deviation of stock Q = 34%

SDR = Standard deviation of stock R = 26%

b(i). assuming the shares have perfect positive correlation

This implies that:

CFqr = The correlation coefficient between stocks Q and = 1

Substituting all the values into equation (2), we have:

Portfolio return variance = (50%^2 * 34%^2) + (50%^2 * 26%^2) + (2 * 50% * 34% * 50% * 26% * 1) = 9.00%

Standard deviation of the portfolio = (Portfolio return variance)^(1/2) = (9.00%)^(1/2) = (9.00%)^0.5 = 30.00%

b(ii). assuming the shares have perfect negative correlation

This implies that:

CFqr = The correlation coefficient between stocks Q and = -1

Substituting all the values into equation (2), we have:

Portfolio return variance = (50%^2 * 34%^2) + (50%^2 * 26%^2) + (2 * 50% * 34% * 50% * 26% * (-1)) = 0.16%

Standard deviation of the portfolio = (Portfolio return variance)^(1/2) = (0.16%)^(1/2) = (0.16%)^0.5 = 4.00%

b(iii). assuming the shares have no correlation

This implies that:

CFqr = The correlation coefficient between stocks Q and = 0

Substituting all the values into equation (2), we have:

Portfolio return variance = (50%^2 * 34%^2) + (50%^2 * 26%^2) + (2 * 50% * 34% * 50% * 26% * 0) = 4.58%

Standard deviation of the portfolio = (Portfolio return variance)^(1/2) = (4.58%)^(1/2) = (4.58%)^0.5 = 21.40%

8 0
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Butoxors [25]

Answer:

Choose among alternatives

Explanation:

8 0
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