P1 = $27
P0 = $23
To solve:
Capital gain rate = (P1 - P0)/P0
Capital gain rate = ($27.00 - $23.00)/$23.00
Capital gain rate = $4/$23
Capital gain rate = 0.1739
Capital gain rate = (0.1739)(100)
Capital gain rate = 17.39%
Answer:
$7700
Explanation:
Net Income = Revenue - Expenses
= 9000 - 1300 = $7700
Answer: $8,391.90
Explanation:
So the company borrowed $40,000 from a bank.
They are to pay 7% interest on the note per year for 6 years.
We are to find the annual payments.
7% represents a constant payment schedule per year so we can use an Annuity formula.
Seeing as the Annuity factor has been calculated for us already we don't need to formula though.
The present value of an annuity factor for 6 years at 7% is 4.7665.
Calculating the present value of the annual payment can be done as follows,
= Amount / PVIFA (Present Value Interest Factor for an Annuity)
= 40,000/4.7665
= 8391.90181475
= $8,391.90
The annual payments equal $8,391.90.
Answer:
c. The equilibrium quantity is less than the socially optimal quantity.
Explanation:
Externalities are positive / negative side effects to other parties, which are not monetarily valued & compensated.
Positive Externalities cause extra positive side effect, have extra social benefit apart from private benefit. Their free market unregulated equilibrium under estimates their Total Benefit (considering only private benefit , ignoring social benefit). So the equilibrium quantity is also under estimated. Hence, Equilibrium quantity is less than socially optimal quantity.
Answer:
This question is business question so I will answer it from business perspective. The least that I can do is offer her a one year package with an advance of $50. The monthly installment along with the interest that she will pay would be:
Monthly Installment including interest = (Amount Due/12months) + (Outstanding Amount * Interest Rate) ....Eq1
So I assume the interest rate is 5% and as we know the outstanding amount is $150.
By putting the values, we have:
Monthly Installment including interest = ($150/12months) + ($150 * 5%)
= $12.5 + $7.5 = $21 per month
Now the outstanding amount for the second month = $150 - $12.5 = $137.5
Now we will use this new outstanding amount to calculate the monthly installments including the interest by putting the values in the equation 1. Similarly for the next coming months the installments would be calculated.
