The articles of confederation were written in March 1, 1781
Answer:
Contract 2 offers the most value.
Explanation:
a) Data and Calculations:
Payment terms of the contracts:
(dollars in millions)
Year Contract 1 Contract 2 Contract 3
1 $1.50 1.0 3.5
2 $1.50 1.5 0.5
3 $1.50 2 0.5
4 $1.50 2.5 0.5
Discount rate = 12%
Present value of Contract 1:
PV annuity factor at 12% for 4 years = 3.037
PV annuity of $1.50 = $1.50 * 3.037 = $4.5555 or $4,555,500
Present value of Contract 2:
$1.0 * 0.893 = $0.893
$1.5 * 0.797 = 1.1955
$2 * 0.712 = 1.424
$2.5 * 0.636 = 1.59
Total = $5.1025 or $5,102,500
Present value of Contract 3:
$3.5 * 0.893 = $3.1255
$0.5 * 0.797 = 0.3985
$0.5 * 0.712 = 0.356
$0.5 * 0.636 = 0.318
Total = $4.198 million or $4,198,000
Answer:
Bond Price = $1294.65063 rounded off to $1294.65
Explanation:
To calculate the price of the bond today, we will use the formula for the price of the bond. Assuming the bond is an annual bond, the coupon payment, number of periods and annual YTM will be,
Coupon Payment (C) = 1000 * 0.08 = 80
Total periods (n) = 18
r or YTM = 0.054 or 5.4%
The formula to calculate the price of the bonds today is attached.
Bond Price = 80 * [( 1 - (1+0.054)^-18) / 0.054] + 1000 / (1+0.054)^18
Bond Price = $1294.65063 rounded off to $1294.65
Answer:
Bonnie's monthly payments on the income-based plan will likely be lower than on the standard repayment plan.
Explanation:
I got it wrong and it gave me the answer
Answer: False; True; True.
Explanation:
a. The only way that the Fed can affect the level of borrowed reserves is by adjusting the discount rate.
False. This is not true as the Fed can't control the borrowed reserves volume even though it is possible to encourage or discourage them to borrow reserves when the discount rate is altered.
b. The federal funds rate can never be above the discount rate.
True. The federal funds rate can never be above the discount rate
c. The federal funds rate can never be below the interest rate paid on reserves.
True. It is also true that the federal funds rate can never be below the interest rate paid on reserves.