<p>On this days, pandemic was able to keep us distance from the lecture on face-to-face learning that makes it harder to understand some detail in solving Calculus. Today, we can create another ways to learn Calculus and this is it.</p>

Calculus and the ways on how to solve it

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<h1>Calculus</h1>

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						<p><img src="images/small-stones.jpg"/></p>
						
			<p>The word Calculus comes from  Latin  meaning "small stone",<br/>
Because it is like understanding something by looking at small pieces.</p>
						<p><b>Differential Calculus</b> cuts something into small pieces to find how it  changes. <b><br/>
</b></p>
						<p><b>Integral Calculus</b> joins (integrates) the small pieces together to find how much there is.</p>
			<p> </p>
			
						<div>
							<p><img src="images/speedometer-0.jpg"/></p>
							
<p>Read <a href="introduction.html">Introduction to Calculus</a> or <i>"how fast <b>right now</b>?"</i></p><div></div>

						</div>
						<h2>Limits</h2>
						<p>Limits are all about approaching. Sometimes you can't work something out directly, but you <b>can</b> see what  it should be as you get closer and closer!</p>
						<p><img src="../sets/images/function-reciprocal-pos.svg"/></p>
						<ul>
							<li><a href="limits.html">Introduction to Limits</a></li>
							<li><a href="limits-infinity.html">Limits and Infinity</a></li>
							<li><a href="limits-evaluating.html">Evaluating Limits</a></li>
							<li><a href="limits-formal.html">Limits (Formal Definition)</a></li>
							<li><a href="l-hopitals-rule.html">L'Hôpital's Rule</a></li>
						</ul>
						<p><img src="images/continuous-yes.svg"/></p>
<p> </p>
						<ul>
							<li><a href="continuity.html">Continuous Functions</a></li>
						</ul><div></div>
			
<h2>Derivatives (Differential Calculus)</h2>
						<p>The Derivative is the "rate of change" or slope of a function.</p>
						<p><img src="images/slope-x2-2.svg"/></p>
						<ul>
							<li><a href="derivatives-introduction.html">Introduction to Derivatives</a></li>
							<li><a href="slope-function-point.html">Slope of a Function at a Point (Interactive)</a></li>
							<li><a href="derivatives-dy-dx.html">Derivatives as dy/dx</a></li>
							<li><a href="derivative-plotter.html">Derivative Plotter (Interactive)</a></li>
							<li><a href="derivatives-rules.html">Derivative Rules</a></li>
							<li><a href="power-rule.html">Power Rule</a></li>
							<li><a href="product-rule.html">Product Rule</a></li>
							<li><a href="second-derivative.html">Second Derivative</a> and <a href="second-derivative-animation.html">Second Derivative Animation</a></li>
							<li><a href="derivatives-partial.html">Partial Derivatives</a></li>
							<li><a href="differentiable.html">Differentiable</a></li>
							<li><a href="maxima-minima.html">Finding Maxima and Minima using Derivatives</a></li>
							<li><a href="concave-up-down-convex.html">Concave Upwards and Downwards</a> and <a href="inflection-points.html">Inflection Points</a></li>
							<li><a href="implicit-differentiation.html">Implicit Differentiation</a></li>
							<li><a href="../algebra/taylor-series.html">Taylor Series</a> (uses derivatives)</li>
							<li>(Advanced) <a href="derivatives-trig-proof.html">Proof of the Derivatives of 
sin, cos and tan</a></li>
						</ul>
	
			<h2>Integration (Integral Calculus)</h2>
			<p>Integration can be used to find areas, volumes, central points and many useful things.</p>
			<span><img src="images/integral-area.svg"/></span>
				<ul>
					<li><a href="integration-introduction.html">Introduction to Integration</a></li>
					<li><a href="integration-rules.html">Integration Rules</a></li>
					<li><a href="integration-by-parts.html">Integration by Parts</a></li>
					<li><a href="integration-by-substitution.html">Integration by Substitution</a></li>
					<li><a href="integration-definite.html">Definite Integrals</a></li>
					<li><a href="arc-length.html">Arc Length</a></li>
					<li><a href="integral-approximations.html">Integral Approximations</a></li>
					<li><a href="integral-approximation-calculator.html">Integral Approximations Calculator and Graph</a></li>
					<li><a href="solids-revolution-disk-washer.html">Solids of Revolution by Disks and Washers</a></li>
					<li><a href="solids-revolution-shells.html">Solids of Revolution by Shells</a></li>
					<li><a href="fourier-series.html">Fourier Series</a> and <a href="fourier-series-graph.html">Fourier Series Grapher</a></li>
				</ul>
				<h2>Differential Equations</h2>
				<p>In our world things change, and <b>describing how they change</b> often ends up as a Differential Equation: an equation with a <b>function</b> and one or more of its <b>derivatives</b>:</p>
				<p><img src="images/diff-eq-1.svg"/></p>
				<ul>
					<li><a href="differential-equations.html">Introduction to Differential Equations</a></li>
					<li><a href="differential-equations-solution-guide.html">Differential Equations Solution Guide</a></li>
					<li><a href="separation-variables.html">Separation of Variables</a></li>
					<li><a href="differential-equations-first-order-linear.html">First Order Linear Differential Equations </a></li>
					<li><a href="differential-equations-homogeneous.html">Homogeneous Differential Equations </a> (<a href="homogeneous-function.html">Homogeneous Functions</a>)</li>
<li><a href="differential-equations-bernoulli.html">The Bernoulli Differential Equation</a></li>
<li><a href="differential-equations-exact-factors.html">Exact Equations and Integrating Factors</a></li>					</ul>
				<p>Second Order Differential Equations:</p>
				<ul>
					
					<li><a href="differential-equations-second-order.html">Second Order Differential Equations</a></li>

					<li><a href="differential-equations-undetermined-coefficients.html">The Method of Undetermined Coefficients</a></li>
					<li><a href="differential-equations-variation-parameters.html">The Method of Variation of Parameters</a></li>
								
	</ul>
				<p> </p>
				<p>If you want more Calculus topics covered, <a href="../contact.php">let me know which ones</a>.</p>
				<p> </p>


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<p>The word Calculus comes from Latin meaning "small stone",<br>Because it is like understanding something by looking at small pieces. </p>

<p><b>Differential Calculus </b>cuts something into small pieces to find how it changes. <b><br> </b> </p>

<p><b>Integral Calculus </b>joins (integrates) the small pieces together to find how much there is. </p>

<p>Read <a href="introduction.html">Introduction to Calculus </a>or <i>"how fast <b>right now </b>?" </i> </p>

<p>Limits are all about approaching. Sometimes you can't work something out directly, but you <b>can </b>see what it should be as you get closer and closer! </p>

<ul><li><a href="limits.html">Introduction to Limits </a> </li><li><a href="limits-infinity.html">Limits and Infinity </a> </li><li><a href="limits-evaluating.html">Evaluating Limits </a> </li><li><a href="limits-formal.html">Limits (Formal Definition) </a> </li><li><a href="l-hopitals-rule.html">L'Hôpital's Rule </a> </li> </ul>

<ul><li><a href="continuity.html">Continuous Functions </a> </li> </ul>

<p>The Derivative is the "rate of change" or slope of a function. </p>

<ul><li><a href="derivatives-introduction.html">Introduction to Derivatives </a> </li><li><a href="slope-function-point.html">Slope of a Function at a Point (Interactive) </a> </li><li><a href="derivatives-dy-dx.html">Derivatives as dy/dx </a> </li><li><a href="derivative-plotter.html">Derivative Plotter (Interactive) </a> </li><li><a href="derivatives-rules.html">Derivative Rules </a> </li><li><a href="power-rule.html">Power Rule </a> </li><li><a href="product-rule.html">Product Rule </a> </li><li><a href="second-derivative.html">Second Derivative </a>and <a href="second-derivative-animation.html">Second Derivative Animation </a> </li><li><a href="derivatives-partial.html">Partial Derivatives </a> </li><li><a href="differentiable.html">Differentiable </a> </li><li><a href="maxima-minima.html">Finding Maxima and Minima using Derivatives </a> </li><li><a href="concave-up-down-convex.html">Concave Upwards and Downwards </a>and <a href="inflection-points.html">Inflection Points </a> </li><li><a href="implicit-differentiation.html">Implicit Differentiation </a> </li><li><a href="../algebra/taylor-series.html">Taylor Series </a>(uses derivatives) </li><li>(Advanced) <a href="derivatives-trig-proof.html">Proof of the Derivatives of sin, cos and tan </a> </li> </ul>

<p>Integration can be used to find areas, volumes, central points and many useful things. </p>

<ul><li><a href="integration-introduction.html">Introduction to Integration </a> </li><li><a href="integration-rules.html">Integration Rules </a> </li><li><a href="integration-by-parts.html">Integration by Parts </a> </li><li><a href="integration-by-substitution.html">Integration by Substitution </a> </li><li><a href="integration-definite.html">Definite Integrals </a> </li><li><a href="arc-length.html">Arc Length </a> </li><li><a href="integral-approximations.html">Integral Approximations </a> </li><li><a href="integral-approximation-calculator.html">Integral Approximations Calculator and Graph </a> </li><li><a href="solids-revolution-disk-washer.html">Solids of Revolution by Disks and Washers </a> </li><li><a href="solids-revolution-shells.html">Solids of Revolution by Shells </a> </li><li><a href="fourier-series.html">Fourier Series </a>and <a href="fourier-series-graph.html">Fourier Series Grapher </a> </li> </ul>

<p>In our world things change, and <b>describing how they change </b>often ends up as a Differential Equation: an equation with a <b>function </b>and one or more of its <b>derivatives </b>: </p>

<ul><li><a href="differential-equations.html">Introduction to Differential Equations </a> </li><li><a href="differential-equations-solution-guide.html">Differential Equations Solution Guide </a> </li><li><a href="separation-variables.html">Separation of Variables </a> </li><li><a href="differential-equations-first-order-linear.html">First Order Linear Differential Equations </a> </li><li><a href="differential-equations-homogeneous.html">Homogeneous Differential Equations </a>(<a href="homogeneous-function.html">Homogeneous Functions </a>) </li><li><a href="differential-equations-bernoulli.html">The Bernoulli Differential Equation </a> </li><li><a href="differential-equations-exact-factors.html">Exact Equations and Integrating Factors </a> </li> </ul>

<p>Second Order Differential Equations: </p>

<ul><li><a href="differential-equations-second-order.html">Second Order Differential Equations </a> </li><li><a href="differential-equations-undetermined-coefficients.html">The Method of Undetermined Coefficients </a> </li><li><a href="differential-equations-variation-parameters.html">The Method of Variation of Parameters </a> </li> </ul>

<p>If you want more Calculus topics covered, <a href="../contact.php">let me know which ones </a>. </p>

Calculus

Calculus and the ways on how to solve it

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