Iron Man Merchandise sells a set of stainless steel trays to Dora’s Cookie Shop with a list price of ₱2,500 and qualifies for a 30% ,compute for the NET PRICE. . using (a) discount method and (b) complement method.
You purchase a ℎ1, 000 coupon bond. The coupon rate on the bond is 4%. What is the coupon payment?
Using any One of the following packages .Mathematica,
MATLAB ,Microsoft excel and R design and construct a
computer program me that solve the problem given below.
A listed company on the ZSE has the stock price six
months from expiration of
an option as $95, risk free interest rate is 4% per annum
and an exercise price of $90. The volatility is 30% per
annum. Calculate the price of the European put option
using the Black-Scholes option pricing model. Using the
put-call parity relationship, calculate the call price.
Sketch the call and put payoff graphs defined in the
question.
Using any One of the following packages .Mathematica,
MATLAB ,Microsoft excel and R design and construct a
computer program me that solve the problem given below.
A listed company on the ZSE has the stock price six
months from expiration of
an option as $95, risk free interest rate is 4% per annum
and an exercise price of $90. The volatility is 30% per
annum. Calculate the price of the European put option
using the Black-Scholes option pricing model. Using the
put-call parity relationship, calculate the call price.
Sketch the call and put payoff graphs defined in the
question.
Using any One of the following packages .Mathematica,
MATLAB ,Microsoft excel and R design and construct a
computer program me that solve the problem given below.
A listed company on the ZSE has the stock price six
months from expiration of
an option as $95, risk free interest rate is 4% per annum
and an exercise price of $90. The volatility is 30% per
annum. Calculate the price of the European put option
using the Black-Scholes option pricing model. Using the
put-call parity relationship, calculate the call price.
Sketch the call and put payoff graphs defined in the
question.
Compute the value after three years of $1, 000 invested in a 4-
year bond with $32 annual coupons and $100 face value if the
rates in consecutive years are as follows:
Scenario 1: 12%, 11%, 12%, 12%;
Scenario 2: 12%, 13%, 12%, 12%;
Scenario3: 12%, 10%, 14%,11%.
Design a spreadsheet and experiment with various interest rates.
An investment with an initial outlay of R500 000 generates five successive annual cash inflows of R75 000,
R190 000, R40 000, R150 000 and R180 000 respectively. The cost of capital K is 10% per annum.
The internal rate of return (IRR) is
David borrowed R911012 to refurbish his holiday home.the loans require monthly repayments over 12 years. When he borrowed the money the interest rate was 12,4% per annum compounded monthly , but five years later the bank increased the annual interest rate to 13.9% in line with market rates. After 5 years the present value of the loan is R682 081,77 with new interest rate his monthly payments will increase by?
Curwin has R3003650 saved for his retirement. His account earns 8.4% interest per annum, compounded half yearly. HOW MUCH WILL HE BE ABLE TO WITHDRAW AT THE END OF EACH SIX MONTH PERIOD , IF HE WANTS TO BE ABLE TO TAKE WITHDRAWALS FOR 15YEARS ? THE FIRST WITHDRAWAL START AFTER 6 MONTHS
Question (1) [5 marks] Armando is selling rulers. He bought rulers at 0.20c each, and sold them (except for broken ones) at N$1.10 each to make a profit of N$306.50. The number of broken rulers is 38. How many rulers did he buy?