1.A Stock Is Ownership; a Bond Is Money Lent
A stock is a small slice of ownership in a company. Because shareholders own part of the company, they may receive dividends when the company shares out its profits, and the share price rises or falls as the market's view of the company's value changes. There is no fixed return, and if the company runs into trouble, the share price can fall sharply or become almost worthless.
A bond is a certificate that a company or government issues when it borrows money. The buyer becomes the lender, receiving the promised interest (the coupon) on the promised dates and getting the principal (the face value) back at maturity. It differs from a stock in that, if you hold it to maturity and the borrower keeps its promise, the amount you will receive is fixed in advance. But there is credit risk, the risk that the borrower cannot repay, and if you sell before maturity you get the market price at that time. As a general rule, if a company goes bankrupt, bondholders are repaid from the remaining assets before shareholders.
Even for the same company, stocks and bonds have differently shaped risks. Bondholders receive no more than the promised interest even if the company grows enormously, while shareholders share in that growth. In return, shareholders are also the first to absorb losses when the company struggles. Neither is simply better; the range of possible results is just different.
2.When Interest Rates Rise, Bond Prices Fall
The interest on a bond that has already been issued is fixed. But when market interest rates rise, newly issued bonds pay more. Then no one will pay full price for an old bond paying less, so its price falls until it trades at a level where its yield is similar to that of new bonds. Conversely, when market rates fall, the price of old bonds rises. The present-value calculation from Lesson 1 is exactly how bond prices are set.
The longer the maturity, the more the price moves for the same change in rates, because there are more years to discount. In the examples below, see how differently a 1-year bond and a 2-year bond respond to the same rise in rates.
- Step 1: Market rate 5%: 10,300 ÷ 1.05 = 9,809.52… ≈ $9,810.
- Step 2: Market rate 2%: 10,300 ÷ 1.02 = 10,098.04 ≈ $10,098.
- Check: 9,810 × 1.05 = $10,300.50 and 10,098 × 1.02 = $10,299.96, which give $10,300 within rounding error.
- Step 1: Present value of the $300 interest received after 1 year: 300 ÷ 1.05 = $285.71.
- Step 2: Present value of the $10,300 received after 2 years: 10,300 ÷ 1.05² = 10,300 ÷ 1.1025 = $9,342.40.
- Step 3: Total: 285.71 + 9,342.40 = 9,628.11… ≈ $9,628.
- Check: The drop from face value is $190 for the 1-year bond and $372 for the 2-year bond, so the longer maturity fell further.
3.Funds: Pooling Money, Handing It Over, and Paying Fees
A fund pools money from many people, and professional managers invest it across stocks, bonds, and other assets. Its key features are that even a small amount gives you a share of many assets, and that investment decisions are left to the management company. In return you pay fees every year for management, sales, administration, and so on, and these fees come out of the fund's assets whether it makes or loses money.
Fees look small as numbers, but like the compounding in Lesson 1, they build up year after year and the gap grows. The example below uses the simple assumption that fees are subtracted from the return. The return is a hypothetical figure for illustration; real returns vary from year to year and can be losses.
- Step 1: Fee 0.2%: 10,000,000 × 1.048^20 = $25,540,280.
- Step 2: Fee 1.5%: 10,000,000 × 1.035^20 = $19,897,889.
- Step 3: Difference: 25,540,280 − 19,897,889 = $5,642,391.
- Check: With no fee, 10,000,000 × 1.05^20 = $26,532,977. The fee difference is only 1.3 percentage points a year, but after 20 years the gap is more than half the original principal.
4.How ETFs Differ from Ordinary Funds
An ETF (exchange-traded fund) is also a fund. The difference is that it is listed on an exchange like a stock, so you can buy and sell it during market hours at a price that changes from moment to moment. With an ordinary fund, you buy in and redeem at a reference price (net asset value) set once a day, and often the price applied is one set after the day you place your order. Many ETFs are designed to track a particular index, and such ETFs tend to have relatively low fees, though not every ETF does.
Even an index-tracking ETF does not return exactly the same as its index. This gap, caused by fees, trading costs, and small differences in holdings, is called the tracking difference. For example, if the index rose 10% in a year and the ETF rose 9.7%, the tracking difference is −0.3 percentage points. Also, because ETFs trade on the market, the trading price can briefly drift from the actual value of the assets, and buying and selling involves trading costs. In Korea (as of 2026), tax treatment can also differ from product to product, so check official guidance.
5.Deposits vs. Investment Products: What Is Protected and What Is Not
A deposit is a contract in which you leave money with a bank or similar institution and receive promised interest; both principal and interest are fixed. Investment products have no fixed return and can lose principal. Even if they are sold at the same counter of the same financial company, a deposit and an investment product are entirely different contracts.
In Korea (as of 2026), the Korea Deposit Insurance Corporation protects deposits up to KRW 100 million per person per covered financial institution, principal and interest combined (since September 2025; before that it was KRW 50 million. Community credit cooperatives, credit unions, and similar institutions follow their own separate protection schemes). This means that even if the institution fails, you can get back up to this limit. Investment products such as funds, stocks, and ETFs, however, are not covered by deposit protection. Rules can change, so check official guidance from the Korea Deposit Insurance Corporation, the Financial Supervisory Service, and other official bodies.
| Type | What you own | Source of return | Main risks | How it trades |
|---|---|---|---|---|
| Deposit | Money left with a financial institution | Agreed interest | Loss of purchasing power from inflation | Open and close the account |
| Stock | A share of a company | Dividends, price changes | Price swings, loss of principal | Real time on an exchange |
| Bond | A claim on money lent | Interest, price changes | Credit risk, interest-rate changes | Hold to maturity or trade |
| Ordinary fund | A share of a fund | Performance of its holdings − fees | Risks of its holdings, fees | Reference price once a day |
| ETF | A share of a listed fund | Performance of the index or assets it tracks − fees | Risks of its holdings, tracking difference | Real time on an exchange |
📌 Key points
- A stock is a share of a company (no fixed return); a bond is money lent (promised interest and principal, with credit risk)
- When market rates rise, existing bond prices fall, and the longer the maturity, the bigger the move
- Fund fees come out regardless of gains or losses and compound, changing long-term results a great deal
- An ETF is a fund traded in real time on an exchange, with a gap from its index (tracking difference)
- In Korea (as of 2026, since September 2025), deposits are protected up to KRW 100 million per person per institution, but investment products are not
🤖 Try asking AI like this
Copy a prompt and replace the [ ] parts with your own situation. Don't take the answer on trust — check it against this lesson.
When you want to see how rate changes affect bond prices
There is a hypothetical bond with a face value of [amount], an annual coupon of [ ]%, and a maturity of [ ] years. Calculate its price with the present-value formula when the market rate is [ ]% and [ ]%. Show a table of the amount received at each time and its discounted value, and say that you rounded to the nearest whole unit of currency.
When you want to weigh differences in fund fees
Assume a principal of [amount] left invested for [ ] years, with a pre-fee return of [ ]% a year. Calculate the result with the compound-interest formula for annual fees of [ ]% and [ ]%, and show it in a year-by-year table. Don't recommend any specific product, and note that the assumed return may differ from reality.
When you're unsure whether a financial product is a deposit or an investment product
Read the product description below and decide whether it is a deposit or an investment product. Mark the sentences that show whether principal can be lost and whether it is covered by deposit protection: [paste description here]. When you mention deposit protection rules, state the reference year, and tell me what I should confirm in official guidance from the deposit insurance authority.
🧰 Related tools
Tools for trying this lesson's calculations with your own numbers. Results follow from the assumptions you enter; they are not investment advice.
- Compound Return SimulatorAssume a return and change only the fee rate to see on a chart how far fee differences pull apart through compounding.
- Stock ComparisonCompare past returns, volatility, and maximum drawdown of stocks and indexes to see what stock risk looks like (past records only; they do not guarantee the future).
- World Markets at a GlanceView world stock markets and interest rates at a glance and observe how rate changes relate to bond and stock markets.
- Crypto & Stock GlossaryLook up terms such as reference price, tracking difference, and coupon to check what they mean.
- Dividend History & GrowthSee actual records, payment by payment, of stocks sharing part of their profits as dividends. Past dividends do not guarantee future ones.
- General content of the Financial Supervisory Service's financial consumer education materials (how stocks, bonds, funds, and ETFs work)
- General content of Korea Deposit Insurance Corporation guidance (as of 2026, deposit protection limits and coverage)
- General content of high school economics textbooks (financial products, interest rates and bond prices)
Reached every goal above? Mark the lesson complete.
Storage is unavailable in this browser, so this lasts only for this page.💰 Economics and Personal Finance Basics
- 1The Time Value of Money and Compound Interest: How Time Grows Money
- 2Interest, Inflation, and Real Returns: More Money vs. More Buying Power
- 3Budgets and Emergency Funds: Seeing Where Money Goes and Building a Cushion
- 4Loans and Credit: How You Repay Changes What You Pay
- 5Tax Basics: Earned Income and Investment Income
- 6How Insurance Works: The Math of Sharing Risk
- 7Stocks, Bonds, Funds, and ETFs: How They Differ
- 8Diversification and Risk: Why Risk and Return Travel Together
- 9Fraud and Hype: Filtering Them Out with Numbers
- 10Reading Economic News: Understanding Indicators and Checking AI Answers