Answer:
10.38%
Explanation:
The formula to compute the effective annual rate of the loan is shown below:
= (1 + nominal interest rate ÷ periods)^ number of period - 1
The nominal interest rate is shown below:
= $250 × 4 ÷ $10,000
= $1,000 ÷ $10,000
= 0.1
Now the effective annual rate is
= (1 + 0.1 ÷ 4)^4 - 1
= (1 + 0.025)^4 - 1
= 1.025^4 - 1
= 10.38%
Since the interest rate is measured on a quarterly basis, we know there are four quarters in a year and we do the same in the calculation part.
This is the answer but the same is not provided in the given options
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When some one or something solves the problem
Answer:
the firm pay 39 millions dividends to his shareholders during the year.
Explanation:
The retained earnings identity is as follow:
beginning RE + net income - dividends = ending RE
we plug our values into the formula:
970 + 30 - dividends = 961
we clear dividends:
970 + 30 - 961 = dividends
And solve:
dividends = 39
<u>Notes:</u>
For every account, we always have this similar identity:
a beginning balance
a type of transaction that increase their balance
another kind of transaction which decreased
and a final balance which is the net of the previous.
beginning + increase - decrease = ending
Always try to identify how each transaction impact the account and from there, setup the equation.
