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<meta name="description" content="This is an incomplete list. I&rsquo;m trying to add to it as I go.
everything with the #remember tag as well as the representations of the various DE, they start with #de_
Also remember the following:
derivatives of trigs
$\frac{d}{dx}\tan(x)=sec^2(x)$
$\frac{d}{dx}sec(x)=sec(x)\tan(x)$
&hellip; …">
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<meta property="og:description" content="This is an incomplete list. I&rsquo;m trying to add to it as I go.
everything with the #remember tag as well as the representations of the various DE, they start with #de_
Also remember the following:
derivatives of trigs $\frac{d}{dx}\tan(x)=sec^2(x)$ $\frac{d}{dx}sec(x)=sec(x)\tan(x)$ &hellip;
integrals of trigs $\int \tan(x) , dx=\ln\mid \sec(x)\mid&#43;C$ $\int sec(x) , dx=\ln\mid sec(x)&#43;\tan(x)\mid&#43;C$ &hellip;
integration by parts LIATE -&gt; log, inv trig, algebraic, trig, exp set u to the first in the list above $\int u(x)v&#39;(x) , dx=uv-\int u&#39;(x)v(x) , dx$" />
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<meta name="twitter:description" content="This is an incomplete list. I&rsquo;m trying to add to it as I go.
everything with the #remember tag as well as the representations of the various DE, they start with #de_
Also remember the following:
derivatives of trigs $\frac{d}{dx}\tan(x)=sec^2(x)$ $\frac{d}{dx}sec(x)=sec(x)\tan(x)$ &hellip;
integrals of trigs $\int \tan(x) , dx=\ln\mid \sec(x)\mid&#43;C$ $\int sec(x) , dx=\ln\mid sec(x)&#43;\tan(x)\mid&#43;C$ &hellip;
integration by parts LIATE -&gt; log, inv trig, algebraic, trig, exp set u to the first in the list above $\int u(x)v&#39;(x) , dx=uv-\int u&#39;(x)v(x) , dx$"/>
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<p>This is an incomplete list. I&rsquo;m trying to add to it as I go.</p>
<p>everything with the
<a class="hashtag" onclick="focusTag(this)">remember</a> tag as well as the representations of the various DE, they start with &lt;a class=&ldquo;hashtag&rdquo; onclick=&ldquo;focusTag(this)&quot;&gt;de_</a></p>
<p>Also remember the following:</p>
<h2 id="derivatives-of-trigs">derivatives of trigs</h2>
<p>$\frac{d}{dx}\tan(x)=sec^2(x)$
$\frac{d}{dx}sec(x)=sec(x)\tan(x)$
&hellip;</p>
<h2 id="integrals-of-trigs">integrals of trigs</h2>
<p>$\int \tan(x) , dx=\ln\mid \sec(x)\mid+C$
$\int sec(x) , dx=\ln\mid sec(x)+\tan(x)\mid+C$
&hellip;</p>
<h2 id="integration-by-parts">integration by parts</h2>
<p>LIATE <svg width="11px" height="10px" viewBox="0 0 11 10" version="1.1" xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink" ><g id="right-arrow" ><path d="M1.77635684e-14,5 L9,5" id="rod" stroke="#000000" stroke-width="2" ></path><path d="M11,5 L6,0.5 L6,9.5 L11,5 Z" id="point" fill="#000000"></path></g></svg> log, inv trig, algebraic, trig, exp
set u to the first in the list above
$\int u(x)v'(x) , dx=uv-\int u'(x)v(x) , dx$</p>
<h3>Referenced in</h3>
<ul>
<li>No backlinks found</li>
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