How to Identify Discontinuities with Desmos Like a Pro

How To View Discontinuities On Desmos

How to Identify Discontinuities with Desmos Like a Pro

Desmos is a free online graphing calculator that can be used to plot functions, analyze data, and perform a variety of mathematical operations. One of the features of Desmos is the ability to view discontinuities in functions. A discontinuity is a point where the function is not defined or where the function has a sudden change in value.

There are two main types of discontinuities: removable discontinuities and non-removable discontinuities. Removable discontinuities occur when the function is not defined at a point, but the limit of the function as the input approaches the point exists. Non-removable discontinuities occur when the limit of the function as the input approaches the point does not exist.

Read more

How to: Graphing Piecewise Functions on Desmos

How To Graph Piecewise Functions On Desmos

How to: Graphing Piecewise Functions on Desmos

Graphing piecewise functions on Desmos is a powerful technique that allows you to visualize and analyze functions that are defined differently over different intervals. Desmos is a free online graphing calculator that makes it easy to graph piecewise functions and explore their properties.

Piecewise functions are useful for modeling a wide variety of real-world phenomena, such as the motion of a bouncing ball or the temperature of a room that is heated and cooled at different times of day. By graphing piecewise functions on Desmos, you can gain insights into the behavior of these functions and how they change over different intervals.

Read more

A Comprehensive Guide to Crafting Circles in Desmos: Making Math Magical

How To Make A Circle In Desmos

A Comprehensive Guide to Crafting Circles in Desmos: Making Math Magical

Desmos is a free online graphing calculator that allows users to create and share mathematical equations, graphs, and more. One of the many shapes that can be created in Desmos is a circle. Circles are defined by their center point and radius, and can be created using the equation (x – h) + (y – k) = r, where (h, k) is the center point and r is the radius.

Circles have many important applications in mathematics, science, and engineering. For example, circles are used to model the paths of planets around the sun, the shape of lenses in eyeglasses, and the cross-section of a pipe. Creating circles in Desmos can be a helpful way to visualize and understand these concepts.

Read more