Utilizing the compound interest formula:
The annual compound interest equation, including principal amount, is:
A = P (1 + r/n)ⁿˣ
Here:
A = future value = $95000
P = principal investment amount =?
r = annual interest rate = 0.06
n = frequency of compounding per year = 2
x = duration in years for investment = 0.5
95,000 = P (1 + 0.06/2)¹
95,000 = P (1 + 0.03)
95,000 = P (1.03)
P = 95,000 ÷ 1.03
P = 95,000 ÷ 1.03
P = 92,233.01
Total compounded interest = 92,233.01 - 95,000
Total compounded interest = -2,766.99
The equilibrium quantity after adjusting the demand curve yields Q = 10.
To work this out, we have to reverse the steps:
After the July discount of 50%, the price of the jeans is $25.50
Thus, the original price before this discount was 2 * $22.50 = $45
In June, the cost was decreased by 25%.
45 ------------------75%
x --------------------100 %
45: x = 75: 100
45 * 100 = 75 x
4,500 = 75 x
x = 4,500: 75
x = $60
Finally, in May the jeans were priced at 250% of their wholesale cost.
60 ----------------- 250%
x -------------------100 %
60: x = 250: 100
6,000 = 250x
x = 6,000: 250
x = $24
Conclusion: The wholesale cost of the jeans was $24.
Response:
-11.8%
Clarification:
to resolve this problem, it's important to keep in mind that a bond's worth is primarily determined by figuring out the present value of its cash flow sequence. Therefore, consider a bond in terms of you being the creditor; you would earn interest from the loaned amount (the coupon), and after n years, you'd receive back the initial amount lent (the principal). Applying the relevant formula, we get the value of the bond as follows:

in this specific scenario, there are 29 years left until it matures after one year, thus we have:


given that the interest rate is higher, the return on the investment is as follows:

