Calculate the durations and volatilities of securities A, B, and C. Their cash flows are shown below. The interest rate is 6%. (Do not round intermediate calculations. Round "Duration" to 4 decimal places and "Volatility" to 2 decimal places.) A B Period 1 60 898 40 30 Period 2 898 60 40 30 Period 3 80 160 150 Duration years years years Volatility

Question 1) 니01K 12.t where m=1+7 B(t) =d() 12 m-l a) Mutual fund is carning an APR of What monthly deposit d is needed for a balnce 'of 2million dollars in 40years? Show work.

Please answer fast i give you upvote.

The value of any financial asset is the present ✓ value of the cash flows the asset is expected to produce. For a bond with fixed annual coupons, its value is equal to the present value of all its annual interest payments and its maturity value as shown in the equation below: Bond's value = VB: Int. Int. (1+ra)² (1+ra)² N + ·+...+ Int. M + (1+ra)* (1+ra) Int. M (1+ra) (1+ra)N + We could use the valuation equation shown above to solve for a bond's value; however, it is more efficient to use a financial calculator. Simply enter N as years to maturity, I/YR as the going annual interest rate, PMT as the annual coupon payment (calculated as the annual coupon interest rate times the face value of the bond), and FV as the stated maturity value. Once those inputs are entered in your financial calculator, you can solve for PV, the value of the bond. Remember that the signs for PMT and FV should be the same, so PV will have an opposite sign. Typically, you would enter PMT and FV as positive…

Solve these 2 practice problems

Suppose we observe the following rates: 1R₁ = 6.2%, 1R₂ = 7.1%, and E(21) = 6.2%. If the liquidity premium theory of the term structure of interest rates holds, what is the liquidity premium for year 2? (Round your intermediate calculations to 5 decimal places and final percentage answer to 2 decimal places. (e.g., 32.16)) Liquidity premium for year 2 %

An insurance company is analyzing the following three bonds, each with five years to maturity, annual interest payments, and is using duration as its measure of interest rate risk. What is the duration of each of the three bonds? (Do not round intermediate calculations. Round your answers to 2 decimal places. (e.g., 32.16)) a. $10,000 par value, coupon rate=9.7%, r 0.17 b. $10,000 par value, coupon rate 11.7%, r= 0.17 c. $10,000 par value, coupon rate = 13.7%, p=0.17 Duration of the bond years

None

Both Bond A and Bond B have 6.2 percent coupons and are priced at par value. Bond A has 6 years to maturity, while Bond B has 15 years to maturity. a. If interest rates suddenly rise by 1 percent, what is the percentage change in price of Bond A and Bond B? (A negative value should be indicated by a minus sign. Do not round intermediate calculations. Enter your answers as a percent rounded to 2 decimal places.) b. If interest rates suddenly fall by 1 percent instead, what would be the percentage change in price of Bond A and Bond B? (Do not round intermediate calculations. Enter your answers as a percent rounded to 2 decimal places.)

Qc 2.