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horrorfan [7]
3 years ago
14

During its first month of operations, Neptune Company (1) borrowed $200,000 from a bank, and then (2) purchased an equipment cos

ting $80,000 by paying cash of $40,000 and signing a long term note for the remaining amount. During the month, the company also (3) purchased inventory for $60,000 on credit, (4) performed services for clients for $120,000 on account, (5) paid $30,000 cash for accounts payable, and (6) paid $60,000 cash for utilities. What is the amount of total assets at the end of the month?

Business
2 answers:
sveta [45]3 years ago
8 0

Answer:

$330,000

Explanation:

the journal entries would be:

Dr Cash 200,000

    Cr Notes payable - bank 200,000

Dr Equipment 80,000

    Cr Cash 40,000

    Cr Notes payable 40,000

Dr Merchandie inventory 60,000

    Cr Accounts payable 60,000

Dr Accounts receivable 120,000

    Cr Service revenue 120,000

Dr Accounts payable 30,000

    Cr Cash 30,000

Dr Utilities expense 60,000

    Cr Cash 60,000

Assets:

  • Cash = 200,000 - 40,000 - 60,000 - 30,000 = $70,000
  • Equipment = $80,000
  • Merchandise inventory = $60,000
  • Accounts receivable =$120,000
  • total = $330,000

denpristay [2]3 years ago
7 0

Answer: $330,000

Explanation:

(1) borrowed $200,000 from a bank, and then

(2) purchased an equipment costing $80,000 by paying cash of $40,000 and signing a long term note for the remaining amount.

(3) purchased inventory for $60,000 on credit, (4) performed services for clients for $120,000 on account,

(5) paid $30,000 cash for accounts payable, and (6) paid $60,000 cash for utilities. What is the amount of total assets at the end of the month?

Kindly check attached picture for detailed explanation

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We have to go backwards:
After the discount in July ( 50 % ), the cost of jeans is $25.50
So the price before this discount was 2 * $22.50 = $45
In June, the price was reduced by 25%.
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45 : x = 75 : 100
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60 : x = 250 : 100
6,000 = 250x
x = 6,000 : 250
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2 years ago
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2 years ago
Merchandise inventory is Select one: a. None of the above b. Reported under the classification of Property, Plant and Equipment
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Answer:

d. Reported as a current asset on the balance sheet

Explanation:

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6 0
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
3 years ago
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