Limits by Piecewise Function and the Intuition Behind the Limit: An Introduction to Calculus
<p><strong>In our </strong><a href="https://medium.com/@partialderivative/limits-by-rationalization-an-introduction-to-calculus-a6ce0f5cdd25" rel="noopener"><strong>previous article</strong></a><strong>, we introduced the concept of limits by rationalization, and worked through why it works.</strong></p>
<p>To combine some aspects of limits we’ve already learned, let’s do some more problems, now using piecewise functions, and discuss the one piece of intuition about limits I have purposely been leaving out.</p>
<p>“Limits by Piecewise Functions” is actually kind of a misnomer, as it errs more on the side of an <em>application</em> of limits than it is a way to <em>solve</em> limits.</p>
<p>Nevertheless, it is a helpful tool to algebraically represent complex limits that cannot be defined with a single function.</p>
<p><a href="https://medium.com/@partialderivative/limits-by-piecewise-function-and-the-intuition-behind-the-limit-an-introduction-to-calculus-f09e0d307f01"><strong>Read More</strong></a></p>