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	<title>Online Nursing Degrees &#187; Forex education</title>
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		<title>Rising Wedge Pattern: how to trade</title>
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		<pubDate>Thu, 09 Jan 2020 18:56:08 +0000</pubDate>
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				<category><![CDATA[Forex education]]></category>

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		<description><![CDATA[<p>Content Trend Reversal Chart Example Rising &#038; Falling Wedge Pattern Explained for Day Traders Is a Rising Wedge Bullish or Bearish? Do Higher levels of Testosterone lead to higher Profitability in Trading? Continuation Pattern Warrior Trading Blog How much does trading cost? Larger stop-losses have a smaller chance of being...
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<p>The post <a rel="nofollow" href="https://onlinenursingdegreenow.net/rising-wedge-pattern-how-to-trade/">Rising Wedge Pattern: how to trade</a> appeared first on <a rel="nofollow" href="https://onlinenursingdegreenow.net">Online Nursing Degrees</a>.</p>
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				<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Trend Reversal Chart Example</a></li>
<li><a href="#toc-1">Rising &#038; Falling Wedge Pattern Explained for Day Traders</a></li>
<li><a href="#toc-2">Is a Rising Wedge Bullish or Bearish?</a></li>
<li><a href="#toc-3">Do Higher levels of Testosterone lead to higher Profitability in Trading?</a></li>
<li><a href="#toc-5">Continuation Pattern</a></li>
<li><a href="#toc-6">Warrior Trading Blog</a></li>
<li><a href="#toc-7">How much does trading cost?</a></li>
</ul>
</div>
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" width="257px" alt="How to Trade Rising Wedge Pattern"/></p>
<p>Larger stop-losses have a smaller chance of being reached than smaller stop-losses, while larger targets have less of a chance of being reached than smaller targets. When a rising wedge occurs in an uptrend, it shows slowing momentum and may forecast a future drop in price. A drop occurred once the price broke below the rising wedge.</p>
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<blockquote class="twitter-tweet">
<p lang="en" dir="ltr">How to Trade the Rising Wedge Pattern CRYPTO CRYPTO NEWS &#8211; <a href="https://t.co/xNtExT9gRn">https://t.co/xNtExT9gRn</a> <a href="https://t.co/iAJ9WSILcr">pic.twitter.com/iAJ9WSILcr</a></p>
<p>&mdash; Crypto Crypto News (@CryptoCryptoNe3) <a href="https://twitter.com/CryptoCryptoNe3/status/1297388717330567171?ref_src=twsrc%5Etfw">August 23, 2020</a></p></blockquote>
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<p>The last part of the rising wedge pattern is the breakout that appears at the end. As you probably understand, we assume that the breakout will occur in the downward direction, as that would signal that the market is taking off and is headed down. You’d want to see falling volume within the pattern, the same as within a descending wedge. The lower volume signals that the upward price  action seen within the pattern doesn’t have much momentum behind it, making a reversal more likely. Rising wedges don’t just look like the opposite of falling ones.</p>
<h2 id="toc-0">Trend Reversal Chart Example</h2>
<p>Of course, we can use the same concept with the falling wedge where the swing highs become areas of potential resistance. Finding an appropriate place for the stop loss is a little <a href="https://www.bigshotrading.info/">https://www.bigshotrading.info/</a> trickier than identifying a favorable entry. This is because every wedge is unique and will, therefore, be marked by different highs and lows than that of the last pattern.</p>
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<h3>How can I trade rising and falling wedges?</h3>
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<p>First, move to the 4-hour or daily time frame. Second, find a market that has been trending higher or lower. Third, see if you can identify a wedge pattern as discussed in this post.</p>
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<p>In this case, the bearish movement at the end of the rising wedge is  a continuation of the main downward trend. Rising wedges are bearish signals that develop when a trading range narrows over time but features a definitive slope upward. When <a href="https://www.bigshotrading.info/blog/how-to-trade-rising-wedge-pattern/">How to Trade Rising Wedge Pattern</a> trading a wedge, stop loss orders should be placed right above a rising wedge, or below a falling wedge. You do not want to make your stops too tightly as the price action will often violate one of the trend lines before rebounding swiftly.</p>
<h2 id="toc-1">Rising &#038; Falling Wedge Pattern Explained for Day Traders</h2>
<p>However, in this case, the drop was short-lived before another rally occurred. The Cyber Security share basket, which is also available to trade on our platform, provides an example of an ascending wedge. The price action is moving up within the wedge, but the price waves are getting smaller.</p>
<ul>
<li>As price begins to trade in the narrowing trading range you may see that tell you of indecision.</li>
<li>To trade a broadening wedge, you don’t look for a breakout beyond either the support or resistance line.</li>
<li>The price action is moving lower until a point when it creates a third in the series of the lower lows.</li>
<li>It’s important to keep in mind that although the swing lows and swing highs make for ideal places to look for support and resistance, every pattern will be different.</li>
<li>The red areas show the amount we are willing to cover with our stop loss order.</li>
<li>Notice how we are once again waiting for a close beyond the pattern before considering an entry.</li>
<li>Watch our video above to learn more about rising wedges.We’ll give you some tips on how to trade rising wedges in this post!</li>
</ul>
<p>As the wedge forms, the price ought to be making higher lows and higher highs in a saw tooth pattern. This indicates slowing momentum and it usually precedes a reversal to the downside, meaning that traders can identify potential selling opportunities. Some traders opt to place their stop-loss just outside the opposite side of the wedge from the breakout. Others may place the stop loss closer to keep the stop-loss size smaller. Open the trading chart of a financial product of your choosing.</p>
<h2 id="toc-2">Is a Rising Wedge Bullish or Bearish?</h2>
<p>More often than not a break of wedge support or resistance will contribute to the formation of this second reversal pattern. This gives you a few more options when trading these in terms of how you want to approach the entry as well as the stop loss placement. A rising wedge, on the other hand, is the exact opposite of the falling wedge pattern. The second is that the range of a previous channel can indicate the size of a subsequent move. In this case, it’s often the gap between the high and low of the wedge at its outset.</p>
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" width="255px" alt="How to Trade Rising Wedge Pattern"/></p>
<p>The post <a rel="nofollow" href="https://onlinenursingdegreenow.net/rising-wedge-pattern-how-to-trade/">Rising Wedge Pattern: how to trade</a> appeared first on <a rel="nofollow" href="https://onlinenursingdegreenow.net">Online Nursing Degrees</a>.</p>
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