1st lets define <span>entrepreneurs - starting his or her own bussiness offering a product, So I'd guess the role they play is the they start new bussiness, create jobs for people in need and they also bring something new to economy.
I hope I helped you </span>
Answer
The answer and procedures of the exercise are attached in the following archives.
Step-by-step explanation:
You will find the procedures, formulas or necessary explanations in the archive attached below. If you have any question ask and I will aclare your doubts kindly.
Answer:
a. Cash 7,000 Accounts Receivable 7,000
Explanation:
As for the information provided, the payment is received for a sales made in last month, and thus entry at the time of sales shall be:
Accounts Receivables A/c Dr. $7,000
To Sales $7,000
Therefore, when the amount is collected today it will increase cash by debiting cash for the same amount.
Further, balance of accounts receivables will be decreased by crediting such account.
Therefore, correct option is
a. Cash 7,000 Accounts Receivable 7,000
Answer:
An organisation is a business that has grown so big that it earns a lot of money
Explanation:
Answer:
$2,385,086
Explanation:
To answer this question, we need to use the present value of an ordinary annuity formula:

Where:
- A = Value of the annuity
- i = interest rate
- n = number of compounding periods
Because the interest rate is annual, it is convenient to convert it to a monthly rate.
4.5% annual rate = 0.37% monthly rate.
The number of compounding periods will be = 12 months x 30 years
= 360 months
Now, we simply plug the amounts into the formula:


You will need to have saved $2,385,086 if you plan to retire under the aforementioned circumstances.