Day 1: Global Financial Markets Overview + Interest Rates
Day 2: Bond Markets + Valuation Formulas
Day 3: Risks, Duration, and Yield Curve
Why do we need financial markets?
They channel funds from lender-savers (people with excess funds) to borrower-spenders (those who need funds).
Helps with efficient capital allocation.
Types of Financial Markets
Primary Market: Where new securities (stocks/bonds) are issued.
Secondary Market: Where previously issued securities are traded (e.g., NYSE, NASDAQ).
Types of Financial Instruments
Bonds (Debt securities)
Stocks (Equity securities)
Forex Market (Foreign exchange)
Derivatives (Contracts like options, futures)
Money Market (Short-term loans, <1 year)
Commodities Market (Gold, oil, agricultural goods)
Cryptocurrency Market (Bitcoin, Ethereum)
Simpleย Interest= P x r x n
P = Principal amount
r = Interest rate
n= Time period in years
FV= P x (1 + r)^t
FV = Future Value
P = Principal
r = Interest rate
t = Years
Review the slides and write down the functions of each financial market.
Memorize key formulas and calculate simple & compound interest using examples.
Practice explaining primary vs. secondary markets out loud.
What is a bond?
A bond is a loan given to a company/government.
Investors (lenders) receive fixed interest payments (coupon payments).
At maturity, the bond issuer repays the principal amount.
Types of Bonds
Zero-coupon bonds: No periodic payments, just one lump sum at maturity.
Fixed-rate bonds: Constant interest payments.
Floating-rate bonds: Interest rates adjust over time.
Bond Pricing
The price of a bond fluctuates based on market interest rates.
If interest rates go up โ bond prices go down.
If interest rates go down โ bond prices go up.
PV=โ C/(1 + r)^t + FV/(1 + r)^n
C = Coupon payment
r = Discount rate (expected return)
FV = Face value (amount repaid at maturity)
n = Number of years
Example:
If a bond has a face value of $1,000, coupon of $40, and matures in 10 years at 5%:
Calculate the present value of future payments.
Compare with market price to decide whether to buy.
Y = C + (FV - P)/n/(FV + P)/2
P = Market price of the bond.
If P falls below face value โ YTM rises.
If P rises above face value โ YTM falls.
Work through an example bond valuation problem.
Compare bonds trading at par, premium, and discount.
Write out and explain YTM to a friend or in a voice recording.
Types of Bond Risks
Credit/Default Risk: Risk of issuer failing to pay.
Inflation Risk: Inflation reduces real purchasing power of returns.
Liquidity Risk: Difficulty selling the bond at a fair price.
Call Risk: Issuer repays early, affecting returns.
Interest Rate Risk: If interest rates rise, bond prices fall.
Duration
Measures a bond's sensitivity to interest rates.
If a bond has a 4-year duration:
A 1% rise in rates โ bond loses 4% in value.
A 1% drop in rates โ bond gains 4% in value.
Yield Curve
Normal Yield Curve: Long-term bonds yield higher than short-term.
Inverted Yield Curve: Long-term bonds yield lower than short-term (signals recession).
Flat Yield Curve: Short & long-term yields are similar.
D=โ(CFt/(1 + r)^t x t)/PV
CFt = Cash flow in year ttt.
r = Yield to maturity.
PV = Present Value.
Watch for steep yield curves (economic expansion).
Watch for inverted curves (possible recession).
Read about bond risks and list examples of each.
Use examples to calculate bond duration.
Sketch a yield curve and explain its meaning.
Memorize key formulas.
Review example problems.
Make flashcards for financial market types & bond risks.
Take a self-quiz to check understanding.