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7 Facts How To Make A Cool Design On Desmos | how to make a cool design on desmos
- And in case you’re wondering, the polar functions are equally supported in Desmos as well. However, do note that in this case, the functions will have to be typed out using $r$ and $\theta$ as the designated variables instead (e,g., $r=\frac{1}{2} \theta^2$). - Source: Internet
- In fact, the restriction(s) could have been any number of equations/inequalities, involving any combination of the designated variables (e.g., $x$, $y$, $r$, $\theta$), with the caveat being that the variables in the restrictions need to be compatible with the equation/inequality they are restricting in the first place (e.g., a polar equation can only be restricted using the polar variables $r$ and $\theta$). - Source: Internet
- All right. With most of the main features now settled, let’s move on to some other miscellaneous functionalities which you might find useful from time to time. In particular, we’ll see how to use Desmos to tweak around the graph setting, create notes, organizing lines into folders, and make use of the saving and sharing functionalities! - Source: Internet
- When looking at a series of points and its associated scatter plot, it’s only natural that we seek to further understand the nature of relationship — if any — between the two variables in question. In which case, it makes sense that we use regression models to explain and predict the behaviors of one variable from another. In fact, if we apply the “right” regression model to the data, we can — more often than not —uncover surprising insights that would have been hard to obtain otherwise. - Source: Internet
- A note of caution though: when setting up an integral function — especially the ones involving multiple integral operators — you want to take that extra care to make sure that the variable of integration is different from the variable(s) in the limits. In doing so, you are in effect removing yourself from the need of punching Desmos for real, in case the expression doesn’t turn out to be exactly Desmos-interpretable. 🙂 - Source: Internet
- For example, to model a particle moving along a sine-wave trajectory, all we need to do is to embed an undefined parameter into the coordinates of the sine wave (as in $(a, \sin 2\pi a)+3$ ), before activating the slider for the parameter using the “play” button. And if the point is meant to be moving along a circular path instead, putting an expression such as $(3\cos a – 5, 3\sin a + 6)$ into the command line would do. Furthermore, if the trajectory of a movable point actually defines a function, then Desmos will automatically make the point draggable across the $x$-axis, making it easier to manipulate than ever! - Source: Internet
- In fact, with just a bit of imagination and ingenuity, it is possible to make out some line charts and bar graphs in Desmos as well. All that is required is some ability in drawing multiple vertical bars and line segments — and perhaps the ability in doing so at the right spots as well. Here’s a figure to keep the idea of data visualization in the loop! - Source: Internet
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