What is the dividend if yield is 3.04?
From the hover text of the said screen; Latest dividend/dividend yield Latest dividend is dividend per share paid to shareholders in the most   recent quarter. Dividend yield is the value of the latest dividend,   multiplied by the number of times dividends are typically paid per   year, divided by the stock price. So for Ambev looks like the dividend is inconsistantly paid and not paid every quarter.
Say you buy a bond that currently costs $950, and matures in one year, at $1000 face value. It has one coupon ($50 interest payment) left. The coupon, $50, is 50/950 or 5.26%, but you get the face value, $1000, for an additional $50 return. This is why the yield to maturity is higher than current yield. If the maturity were in two years, the coupons still provide 5.26%, and the extra 1000/950 is another 5.26% over 2 years, or (approx) 2.6%/yr compounded, for a total YTM of 7.86%. This is a back-of envelope calculation, the real way to calculate is with a finance calculator. Entering PV (present value) FV (future value) PMT (coupon payment(s)) and N (number of periods). With no calculator or spreadsheet, my estimate will be pretty close. What you want is the distribution yield, which is 2.65. You can see the yield on FT as well, which is listed as 2.64. The difference between the 2 values is likely to be due to different dates of updates. http://funds.ft.com/uk/Tearsheet/Summary?s=CORP:LSE:USD Dividend yield is a tough thing to track because it's a moving target.  Dividends are paid periodically the yield is calculated based on the stock price when the dividend is declared (usually, though some services may update this more frequently).   I like to calculate my own dividend by annualizing the dividend payment divided by my cost basis per share.  As an example, say you have shares in X, Co.  X issues a quarterly dividend of $1 per share and the share price is $100; coincidentally this is the price at which you purchased your shares. But a few years goes by and now X issues it's quarterly dividend of $1.50 per share, and the share price is $160. However your shares only cost you $100. Your annual yield on X is 6%, not the published 3.75%.  All of this is to say that looking back on dividend yields is somewhat similar to nailing jello to the wall.  Do you look at actual dividends paid through the year divided by share price?  Do you look at the annualized dividend at the time of issue then average those?  The stock price will fluctuate, that will change the yield; depending on where you bought your stock, your actual yield will vary from the published amount as well. The current Dow divisor is in Historical Divisor Changes. The OpenOffice GetQuote function offers fields for current dividend either in dollars or yield. "is it worth it? You state the average yield on a stock as 2-3%, but seem to have come up with this by looking at the yield of an S&P500 index.  Not every stock in that index is paying a dividend and many of them that are paying have such a low yield that a dividend investor would not even consider them.  Unless you plan to buy the index itself, you are distorting the possible income by averaging in all these ""duds"". You are also assuming your income is directly proportional to the amount of yield you could buy right now.  But that's a false measure because you are talking about building up your investment by contributing $2k-$3k/month.  No matter what asset you choose to invest in, it's going to take some time to build up to asset(s) producing $20k/year income at that rate.  Investments today will have time in market to grow in multiple ways. Given you have some time, immediate yield is not what you should be measuring dividends, or other investments, on in my opinion.  Income investors usually focus on YOC (Yield On Cost), a measure of income to be received this year based on the purchase price of the asset producing that income.  If you do go with dividend investing AND your investments grow the dividends themselves on a regular basis, it's not unheard of for YOC to be north of 6% in 10 years.  The same can be true of rental property given that rents can rise. Achieving that with dividends has alot to do with picking the right companies, but you've said you are not opposed to working hard to invest correctly, so I assume researching and teaching yourself how to lower the risk of picking the wrong companies isn't something you'd be opposed to. I know more about dividend growth investing than I do property investing, so I can only provide an example of a dividend growth entry strategy: Many dividend growth investors have goals of not entering a new position unless the current yield is over 3%, and only then when the company has a long, consistent, track record of growing EPS and dividends at a good rate, a low debt/cashflow ratio to reduce risk of dividend cuts, and a good moat to preserve competitiveness of the company relative to its peers.  (Amongst many other possible measures.)  They then buy only on dips, or downtrends, where the price causes a higher yield and lower than normal P/E at the same time that they have faith that they've valued the company correctly for a 3+ year, or longer, hold time. There are those who self-report that they've managed to build up a $20k+ dividend payment portfolio in less than 10 years.  Check out Dividend Growth Investor's blog for an example.  There's a whole world of Dividend Growth Investing strategies and writings out there and the commenters on his blog will lead to links for many of them. I want to point out that income is not just for those who are old.  Some people planned, and have achieved, the ability to retire young purely because they've built up an income portfolio that covers their expenses.   Assuming you want that, the question is whether stock assets that pay dividends is the type of investment process that resonates with you, or if something else fits you better.  I believe the OP says they'd prefer long hold times, with few activities once the investment decisions are made, and isn't dissuaded by significant work to identify his investments.  Both real estate and stocks fit the latter, but the subtypes of dividend growth stocks and hands-off property investing (which I assume means paying for a property manager) are a better fit for the former.  In my opinion, the biggest additional factor differentiating these two is liquidity concerns.  Post-tax stock accounts are going to be much easier to turn into emergency cash than a real estate portfolio.  Whether that's an important factor depends on personal situation though." The dividend is for a quarter of the year, three months. 80 cents is 3.9% of $20.51. Presumably the Div/yield changes as the stock price changes. On Yahoo, they specify that the yield is based on a particular stated date. So it's only the exact number if the stock trades at the price on that date. There have been many interesting and correct answers but to give a direct answer to your first question, dividend yield is simply dividend over current share price. So, if the share price drops, your dividend yield increases proportionately. Dividend yield is not something one should use as the only source of information of whether a stock is a good/bad buy. It does not show many important factors: the riskiness of the company business, its financial position, profitability, ability to generate cash. Furthermore, dividend yield is just a snapshot of an income gain at a given point in time. It does not mean that this very dividend policy is going to continue in the future (especially not so if the company finances this dividend payments using not its own cash reserves but outside capital by issuing debt securities, which is unsustainable). "Dividend rate is ""dividend per share"" over a specified time period, usually a year. So in the first example, if the company paid a $1/share dividend over the year before the stock dividend the shareholder would receive $100, while if it paid the $1/share the year after the stock dividend the shareholder would receive $105. The company could have achieved the same thing by paying total dividends of $1.05/share, which is what the last phrase of the last quoted paragraph is saying. Here's an Investopedia page on dividend rate. Also, what you're calling ""payout ratio"" is really ""dividend yield"". ""Payout ratio"" is how much of the company's net earnings are paid out in dividends. That's all in the US, I could see the terms being used differently outside the US." It's not compound interest. It is internal rate of return.  If you have access to Excel look up the XIRR built-in function. Yes, assuming that your cash flow is constantly of size 5 and initial investment is 100, the following applies: IRR of 5% over 3 years: Value of CashFlows: 4.7619 + 4.5351 + 4.3192 = 13.6162 NPV: 100 - 13.6162 = 86.3838 Continuous compounding: 86.3838 * (1.05^3) = 100 Damn, helpful Harry above me.   So, in general, when compounding the value of an investment, if you're seeing an annualized interest rate of 4%, and the interest compounds monthly (or n number of times per year), you're going to multiply the Principal P by the growth rate (the interest rate), adjusted for the number of periods that your investment grows in a year. P_end = P * (1 + 0.04/n)^(n * t), where n = number of periods, and t = number of years. If the interest compounds annually, you earn P *(1.04), if it compounds monthly, you earn (1 + 0.04/12)^(12 * 1).   Apply this logic to discounting future cash flows to their net present value. When discounting future cash flows, you're essentially determing the opportunity cost of now being unable to put your investment elsewhere and earning that corresponding interest (discount) rate.   Thus, you would discount $1000 by (1 + 0.08/12)^1, and $2000, $3000 in a similar fashion. Then, as icing on the cake, sum up to get your cumulative net present value.  Please let me know if any portion of my explanation is unclear; I would be happy to elaborate! "For 3X, it's about 114, and for 4X, 144, which naturally, is twice 72.  These are close, back of napkin, results. With smart phone apps offering scientific calculators, you should get comfortable just taking the nth root of a number for a more precise answer.  Update in response to Brick's comment. The rule of 72 says that (n)(y)=72 to double your money. It answers both questions, how much time do I need, given a rate, and how much return do I need, given a time?  Logic tells me that if 72 is the number to double, 144 is the 4X. But I'm a math guy, and my logic might not be logical to OP. So -  Let's take the 20th root of 4.   This is the key to use. 4, (hit key) 20, equals. The result is 1.07177 or 7.177%. And this is the precise rate you'd need to quadruple your money in 20 years) Now (n)(y)= 20* 7.177 = 143.55 which rounds to 144. ""Rule of 144"" to quadruple your money.  This now answers OP's question, ""How to derive a Rule of X"" for a return other than doubling.  One more example? I want 10X my money. Of course I need the initial guess to enter one calculation. People like 8%, in general. It's a bit below the 10% long term S&P return, and a good round number. The Rule of 72 says 9 years to double, so, 18 years is 4X, and 36 years is 8X. For my initial calculation, I'll use 40 years. The 40th root of 10. I get 5.925% (Again the precise rate that gives 10 fold over 40 years) and multiplying this by 40, I get a ""Rule of 237"" which I'm tempted to round to 240.  At 6%, 237/6= 39.5 yrs,  1.06^39.5 = 9.99 At 6%, 240/6= 40.0 yrs,  1.06^40.0 = 10.29 You can see that you lose some accuracy for the sake of a number that's easier to remember, and manipulate. 72 to double is pretty darn accurate, so I'll stick with ""Rule of 237"" to get 10X my money.   To close, the purpose of these rules is to create the tool that lets you perform some otherwise tough calculations away from any electronic device. Of course I know how to use logs, and in real life I'm paid to explain them to students who are typically glad when that chapter is over. I've shown above how the ""Rule of X"" can be formulated with a power/root key, which, for most people, is simpler. Ironically, log calculations as @jkuz offered, force a continuous compounding which may not be desired at all. It would give a result of 230 for my 10X return example, and the following (using the first equation he offered) - At 6%, 230/6= 38.3 yrs,  1.06^38.3 = 9.31 which is further away from the desired 10X than my 237 or rounded 240." Yield is almost always the mean rate of return. Then 1.65% yield means that you will see that rate of return inclusive of any coupons.   The way I like think of is that yield is the discount rate used to value the instrument at market value. DONT CONFUSE THE COUPON RATE WITH YIELD. Those are two completely separate things. You can use long-term options called LEAPS to increase dividend yield. Here's how it works: Let's say you buy a dividend-yielding stock for $38 that pays an annual dividend of $2 for a 5.3% yield. Next, you SELL a deep-in-the-money LEAPS options. In this hypothetical we'll sell the $25 call option for $13. That now reduces our cost basis from $38 to $25. Since the dividend remains @ $2, our yield is now $2/$25 = 8%. Now there are issues that may need to be dealt with like early assignment of the option where rolling the option may be necessary.  More details of this strategy can be found on my website. "Google is a poor example since it doesn't pay a dividend (and doesn't expect to), so let's use another example with easy numbers. Company X has a stock price of $100, and it pays a quarterly dividend (many companies do). Let's assume X pays a dividend of $4. Dividends are always quoted in annual terms, as is dividend yield. When a company says that they pay ""quarterly dividends,"" it means that the company pays dividends every quarter, or every 3 months.  BUT, if a company has a $4 dividend, you will not receive $4 every quarter per share. You will receive $4/4 = $1 per share, every quarter. So over the course of a fiscal year, or 4 quarters, you'll get $1 + $1 + $1 + $1 = $4 per share, which is the annual dividend.  The dividend yield = annual dividend/stock price. So in this case, company X's div. yield will be $4/$100 * 100 = 4%. It's important to note that this is the annual yield. To get the quarterly yield, you must divide by 4. It's also important to note that the yield fluctuates based on stock price, but the dividend payment stays constant unless the company states an announcement. For a real world example, consider Intel Corp. (TICKER: INTC) http://finance.yahoo.com/q?s=INTC The share price is currently $22.05, and the dividend is $0.84. This makes the annual yield = $0.84/$22.05 * 100 = 3.80%. Intel pays a quarterly dividend, so you can expect to receive $0.21 every quarter for every share of Intel that you own. Hope that clears it up!"