Finance Fundamentals
Level 0: Foundations | Module 0.1 | Time: 2 hours
🎯 Learning Objectives
By the end of this module, you will:
- Understand what financial assets are and how they differ
- Grasp fundamental market mechanics (supply/demand, pricing)
- Learn the relationship between risk and return
- Master time value of money concepts
- Calculate compound interest and growth
Prerequisites: None. Complete beginner friendly.
What is an Asset?
An asset is anything of value that can be owned, traded, or converted to cash. In finance, we focus on financial assets - ownership claims or debt instruments that can generate returns.
Major Asset Classes
1. Stocks (Equities)
What: Ownership shares in a company
How They Work:
- You buy stock → you own a piece of the company
- Company profits → stock price may rise
- Company struggles → stock price may fall
Returns Come From:
- Capital Appreciation: Stock price increases
- Dividends: Company shares profits with shareholders
Example:
You buy 10 shares of Tesla at $200/share = $2,000 investment
Tesla stock rises to $250/share = Your shares worth $2,500
Your gain: $500 (25% return)
Risk Level: Medium to High Typical Annual Return: 7-10% historically (but volatile)
2. Bonds (Fixed Income)
What: Loans you make to governments or corporations
How They Work:
- You buy a bond → you become the lender
- Issuer pays you interest (coupon) regularly
- At maturity, you get your principal back
Returns Come From:
- Interest Payments: Regular coupon payments
- Price Appreciation: Bond prices can increase
Example:
You buy a $10,000 bond with 5% annual coupon, 10-year maturity
You receive: $500/year for 10 years = $5,000 in interest
At year 10: You get your $10,000 principal back
Total return: $5,000 (50% over 10 years)
Risk Level: Low to Medium Typical Annual Return: 3-6% historically
3. Cryptocurrency
What: Digital assets using blockchain technology
How They Work:
- Decentralized (no central authority)
- Limited supply (e.g., 21M Bitcoin max)
- Value based on supply/demand, adoption, technology
Returns Come From:
- Price Appreciation: Value increases as demand grows
- Staking Rewards: Some cryptos pay for network participation
Example:
You buy 1 Bitcoin at $30,000
Bitcoin rises to $45,000
Your gain: $15,000 (50% return)
But it could also fall 50% just as easily!
Risk Level: Very High Typical Annual Return: Highly variable (-50% to +200%)
4. Commodities
What: Physical goods like gold, oil, wheat
Risk Level: Medium to High
5. Real Estate
What: Physical property (residential, commercial, land)
Risk Level: Medium
Asset Class Comparison
| Asset Class | Risk | Liquidity | Typical Return | Complexity |
|---|---|---|---|---|
| Bonds | Low-Med | High | 3-6% | Low |
| Stocks | Medium | High | 7-10% | Low-Med |
| Real Estate | Medium | Low | 8-12% | Medium |
| Crypto | Very High | Med-High | Variable | Medium |
| Commodities | Med-High | Medium | Variable | Medium |
How Markets Work
Markets exist to match buyers and sellers. Price is determined by supply and demand.
Supply and Demand Fundamentals
Law of Demand: When price ↓, quantity demanded ↑ (more buyers) Law of Supply: When price ↑, quantity supplied ↑ (more sellers)
Equilibrium Price: Where supply meets demand
Example: Bitcoin Market
Scenario: Positive news about Bitcoin adoption
Before News:
- Price: $30,000
- Buyers: 1,000 wanting to buy
- Sellers: 1,000 wanting to sell
- Market balanced
After Positive News:
- More buyers enter (demand increases)
- Price rises to $32,000
- Some sellers take profit
- New equilibrium at $32,000
Why?
- More demand + same supply = higher price
- This is how markets "price in" information
Market Participants
1. Retail Investors (Individual traders like you)
- Smaller position sizes
- Longer time horizons typically
- Emotional trading risks
2. Institutional Investors (Banks, hedge funds, pensions)
- Large position sizes
- Professional management
- Move markets with their trades
3. Market Makers (Provide liquidity)
- Always willing to buy or sell
- Profit from bid-ask spread
- Reduce volatility
4. Speculators (Bet on price direction)
- Short-term trading
- Add liquidity but can increase volatility
Risk vs Return
Golden Rule of Finance: Higher potential returns come with higher risk.
Understanding Risk
Risk = Uncertainty about future returns = Possibility of losing money
Types of Risk:
1. Market Risk (Systematic Risk)
- Entire market falls (2008 crisis, 2020 COVID)
- Can’t be diversified away
- Affects all assets
2. Specific Risk (Unsystematic Risk)
- Company-specific problems (Tesla recall, FTX collapse)
- Can be reduced through diversification
- Affects specific assets
3. Volatility Risk
- How much prices swing up and down
- High volatility = high risk (but also opportunity)
4. Liquidity Risk
- Difficulty selling an asset quickly
- Illiquid assets may force you to sell at bad prices
Risk-Return Trade-off
Visual Risk Pyramid (Lowest Risk to Highest):
/\
/ \ Crypto, Leveraged Products
/----\
/ \ Stocks, Emerging Markets
/--------\
/ \ Bonds, Real Estate
/------------\
/ Cash, T-Bills \ ← Lowest Risk, Lowest Return
/----------------\
Higher up = Higher Risk + Higher Potential Return
Example: Comparing Investments
Investment A: US Treasury Bond
- Expected Return: 4% annually
- Risk: Very low (government backed)
- Volatility: Minimal
Investment B: Tech Stock (NVIDIA)
- Expected Return: 15% annually (variable)
- Risk: Medium-High
- Volatility: ±30% in a year is normal
Investment C: Small-Cap Crypto
- Expected Return: Could be 100% or -80%
- Risk: Extremely high
- Volatility: ±50% in a week is possible
Which to choose?
- Depends on your risk tolerance
- Your time horizon
- Your financial goals
Time Value of Money
Core Principle: Money today is worth more than the same amount in the future.
Why?
- Inflation: Prices rise, purchasing power falls
- Opportunity Cost: Money today can be invested to grow
- Uncertainty: Future is uncertain
Present Value vs Future Value
Present Value (PV): What future money is worth today Future Value (FV): What today’s money will be worth in the future
Formula:
FV = PV × (1 + r)^n
Where:
- FV = Future Value
- PV = Present Value (today's amount)
- r = interest rate (as decimal)
- n = number of periods
Example: Future Value Calculation
Question: You invest $10,000 today at 7% annual return. What’s it worth in 10 years?
Given:
- PV = $10,000
- r = 0.07 (7%)
- n = 10 years
Calculation:
FV = $10,000 × (1.07)^10
FV = $10,000 × 1.9672
FV = $19,672
Result: Your $10,000 grows to $19,672 in 10 years
Example: Present Value Calculation
Question: What’s the present value of receiving $20,000 in 10 years, assuming 7% discount rate?
Rearrange formula:
PV = FV / (1 + r)^n
PV = $20,000 / (1.07)^10
PV = $20,000 / 1.9672
PV = $10,167
Result: Receiving $20,000 in 10 years is worth $10,167 today
Why this matters:
- Lets you compare investments with different time horizons
- Foundation for all option pricing
- Critical for structured products valuation
Compound Interest
The Eighth Wonder of the World - Albert Einstein
Simple Interest vs Compound Interest
Simple Interest: Earn interest only on principal
$10,000 at 5% simple interest for 3 years:
Year 1: $10,000 + $500 = $10,500
Year 2: $10,500 + $500 = $11,000
Year 3: $11,000 + $500 = $11,500
Total Interest: $1,500
Compound Interest: Earn interest on interest
$10,000 at 5% compound interest for 3 years:
Year 1: $10,000 × 1.05 = $10,500
Year 2: $10,500 × 1.05 = $11,025 (earned interest on the $500)
Year 3: $11,025 × 1.05 = $11,576
Total Interest: $1,576 (vs $1,500 simple)
Difference: $76 (seems small, but grows exponentially over time!)
The Power of Time
Same Investment, Different Time Horizons
$10,000 invested at 8% annually:
After 5 years: $14,693
After 10 years: $21,589
After 20 years: $46,610
After 30 years: $100,627
After 40 years: $217,245
The last 10 years more than doubled the entire 30-year gain!
This is exponential growth.
Compound Frequency Matters
Interest can compound:
- Annually (once per year)
- Quarterly (4 times per year)
- Monthly (12 times per year)
- Daily (365 times per year)
- Continuously (infinite - theoretical)
Formula for Different Compounding:
FV = PV × (1 + r/m)^(n×m)
Where:
- m = compounding frequency per year
Example: $10,000 at 8% for 10 years
Annual Compounding: $21,589
Quarterly Compounding: $21,911
Monthly Compounding: $22,080
Daily Compounding: $22,253
Continuous Compounding: $22,255
Key Insight: More frequent compounding = higher returns, but the difference diminishes with higher frequency.
Practical Applications
Application 1: Comparing Investments
Scenario: You have $50,000 to invest. Compare two options:
Option A: Corporate bond paying 6% annually for 5 years
FV = $50,000 × (1.06)^5 = $66,911
Gain: $16,911
Option B: Stock expected to return 10% annually for 5 years
FV = $50,000 × (1.10)^5 = $80,526
Gain: $30,526
BUT: Stock is riskier! Are you comfortable with potential -20% years?
Application 2: Inflation Impact
Scenario: You keep $10,000 in cash for 10 years. Inflation averages 3%.
Purchasing power in 10 years:
PV = $10,000 / (1.03)^10 = $7,441
You lost $2,559 in purchasing power by holding cash!
Lesson: Inflation is a hidden tax. Money must grow to maintain value.
Application 3: The Rule of 72
Quick Mental Math: How long to double your money?
Years to Double ≈ 72 / Interest Rate
Examples:
- 6% return: 72/6 = 12 years to double
- 8% return: 72/8 = 9 years to double
- 10% return: 72/10 = 7.2 years to double
Try it:
- Bitcoin claims 100% average annual return: 72/100 = 0.72 years (less than a year to double!)
- But is that sustainable? No.
Key Takeaways
1. Assets have different risk/return profiles
- Match assets to your goals and risk tolerance
- Diversification reduces risk
2. Markets price in information through supply/demand
- Prices reflect collective wisdom (and sometimes collective panic)
- No one can consistently predict short-term moves
3. Risk and return are inseparable
- Higher returns require accepting higher risk
- Understand your true risk tolerance
4. Time value of money is fundamental
- Money today > money tomorrow
- Foundation for all derivatives pricing
5. Compound interest is powerful
- Start early, let time work for you
- Reinvest returns to maximize growth
Practice Exercises
Exercise 1: Future Value
Question: You invest $25,000 at 9% annually. What’s it worth in 15 years?
Click for solution
FV = $25,000 × (1.09)^15
FV = $25,000 × 3.642
FV = $91,052
Answer: $91,052Exercise 2: Comparing Returns
Question: Which is better?
- A: $100,000 in 20 years
- B: $40,000 today
Assume 6% discount rate.
Click for solution
Calculate PV of Option A:
PV = $100,000 / (1.06)^20
PV = $100,000 / 3.207
PV = $31,180
Option A present value: $31,180
Option B present value: $40,000
Answer: Option B is better ($40,000 > $31,180)Exercise 3: Compound Growth
Question: How much must you invest today at 7% to have $1,000,000 in 30 years?
Click for solution
Rearrange: PV = FV / (1 + r)^n
PV = $1,000,000 / (1.07)^30
PV = $1,000,000 / 7.612
PV = $131,367
Answer: Invest $131,367 today to reach $1M in 30 yearsInteractive Calculator
Use the Time Value Calculator to explore these concepts with different values.
Common Mistakes
Mistake 1: Ignoring Inflation
- Nominal returns look good, but real returns (after inflation) matter
- Always adjust for inflation in long-term planning
Mistake 2: Chasing High Returns Without Understanding Risk
- 20% returns sound great until you experience a -50% year
- Know the downside, not just the upside
Mistake 3: Focusing on Absolute $ Instead of % Returns
- $1,000 gain on $5,000 investment (20%) is better than
- $1,000 gain on $50,000 investment (2%)
Mistake 4: Not Starting Early
- A 25-year-old investing $5,000/year beats
- A 35-year-old investing $10,000/year
- Because of those extra 10 years of compounding
Mistake 5: Holding Cash Long-Term
- Inflation erodes purchasing power
- Cash is for short-term needs and emergencies only
Next Steps
You’ve mastered the fundamentals! You now understand:
- ✅ What assets are and how they differ
- ✅ Basic market mechanics
- ✅ Risk/return relationships
- ✅ Time value of money
- ✅ Compound interest power
Continue to: Introduction to Derivatives →
This next module builds on time value and risk concepts to introduce options and derivatives.
Additional Resources
Books:
- “The Intelligent Investor” by Benjamin Graham
- “A Random Walk Down Wall Street” by Burton Malkiel
Online:
- Khan Academy - Finance & Capital Markets
- Investopedia - Finance Basics
Practice:
- Use the FORGE Structure Tool to explore real asset prices
- Try the interactive calculators in the Tools section
Next Module: Introduction to Derivatives →