Table of contents
User-Friendly Interface
Desmos offers an intuitive and easy-to-navigate interface that makes it accessible for users of all skill levels, from beginners to advanced mathematicians.
Interactive Graphing
The platform provides dynamic graphing capabilities that allow users to manipulate functions and see changes in real-time.
Educational Resources
Desmos offers a variety of teaching resources, such as pre-made activities and lesson plans, which are beneficial for instructors in a classroom setting.
Accessibility
Desmos is web-based, meaning it can be accessed from anywhere with an internet connection, on multiple devices, enhancing its convenience and reach.
Free Usage
Desmos is available for free, making it an attractive option for students and educators who need powerful graphing tools without any cost.
We have collected here some useful links to help you find out if Desmos is good.
Check the traffic stats of Desmos on SimilarWeb. The key metrics to look for are: monthly visits, average visit duration, pages per visit, and traffic by country. Moreoever, check the traffic sources. For example "Direct" traffic is a good sign.
Check the "Domain Rating" of Desmos on Ahrefs. The domain rating is a measure of the strength of a website's backlink profile on a scale from 0 to 100. It shows the strength of Desmos's backlink profile compared to the other websites. In most cases a domain rating of 60+ is considered good and 70+ is considered very good.
Check the "Domain Authority" of Desmos on MOZ. A website's domain authority (DA) is a search engine ranking score that predicts how well a website will rank on search engine result pages (SERPs). It is based on a 100-point logarithmic scale, with higher scores corresponding to a greater likelihood of ranking. This is another useful metric to check if a website is good.
The latest comments about Desmos on Reddit. This can help you find out how popualr the product is and what people think about it.
Graphing x^x on desmos.com makes it look as though the value is always greater than 1/2. Source: about 3 years ago
=) I've posted a link to the desmos.com page with the data that used to create the graph above in the first reply to the post. =). Source: about 3 years ago
It might help to graph the function, for example using desmos.com. Source: about 3 years ago
Many answers can be checked numerically, even if only for a special case. There are also some sites that will solve certain types of problems, for example https://www.integral-calculator.com/. Graphing also sometimes helps, desmos.com. Source: about 3 years ago
It might clarify your thinking to plot the two curves on desmos.com. You can also use the plots to check your work. Source: about 3 years ago
Try playing around with this function on desmos.com and see what you can come up with. Hope this was helpful. :). Source: about 3 years ago
It might clarify your thinking to graph the two functions (and help to check your work). On desmos.com, you can graph multiple functions in the same graph. Source: about 3 years ago
Just go on desmos.com, know a fair bit about functions, and get to making whatever you want. You can put a transparent image on the graph if you need something to trace, just fiddle with it till it works. Source: about 3 years ago
I wrote this post, because graph creator on desmos.com draws a circle for function x^2+y^2=1, and I thought it shouldn't, because if you'll count x and y separatley (and combine them), you'll get 3/4 of the circle. You can't get that 4th part of the circle, using this approach. On the other hand, equation can be true in the points (-x; -y). So I was confused by all this. Source: about 3 years ago
It might help you to graph the equation, for example using desmos.com. If you do that, you will see that on every interval [0,a] there are greater values, and on every [-a,0] there are smaller values. If you simply equate the first derivative to zero, you will find that 0 is an inflection point--not an extreme. Source: about 3 years ago
You might want to graph f(x), for example using desmos.com. Source: about 3 years ago
Draw lots of pictures, and practice neat handwriting. Do all of the suggested practice problems. Know your unit circle like you know your own deepest fears. Use graphing tools like desmos.com to graph the original function AND it's derivative on the same coordinate plane and explain the patterns you observe between the two. Source: about 3 years ago
I tried plotting it on desmos.com, but it doesn't look right, so I'm guessing this set only consists of numbers and not intervals:. Source: about 3 years ago
To help understand the problem, you might graph it (for example, using desmos.com) and/or compute a few actual values (for very negative values). Source: over 3 years ago
Check out geogebra.org and desmos.com and find those online communities, and *thank you.* I'm going to be so bold as to assume you want to make the topics make more sense to people than they usually do, and perhaps get more of them passing the courses? Source: over 3 years ago
Also, you can check your answer numerically by computing the values for some x's close to zero. You could also check by graphing the expression, for example at desmos.com. Source: over 3 years ago
It might help to graph the equations, for example using desmos.com (you can graph both expressions on the same graph). Both expressions seem to have the same slope at zero, of about 2 units. Source: over 3 years ago
[When you are learning how to graph the function, or transformation of the log function, you can use desmos.com to play around and to check your answers]. Source: over 3 years ago
My suggestion is to ignore all the math aspects about it and open desmos.com write "sin(x+k)", click the k and start playing, add 2, multiply by 2 etc. And see what happens. Source: over 3 years ago
Since the range of sin() is [-1,1], you might think that one possibility would be to let the transformed y = 4sin(x). However, this would not change the zeroes--the zeroes would still be {0, pi, 2pi,...}, i.e. k*pi, which doesn't fit the second condition given. In order to make the zeroes be k*pi/2, you might try 4sin(2x), so now for a zero value 2x = k*pi. To check this, it might be worthwhile to use a graphing... Source: over 3 years ago
You might try graphing it, for example using the tool at desmos.com. You might graph just the polynomial, or use abs() for absolute value. Source: over 3 years ago
Desmos has become an integral tool in the modern educational and analytical landscape, especially for those delving into mathematics and data visualization. As an online graphing calculator, it serves a wide array of functions, catering primarily to educational sectors in subjects like algebra, calculus, and geometry.
One of the most celebrated aspects of Desmos is its user-friendly interface. This design simplicity, along with real-time collaboration features, positions Desmos as a premier choice for both educators and students. Users have highlighted the ease with which they can experiment by plotting various functions and adjusting parameters such as values and scales to observe changes in real conditions. Moreover, its capability to overlay multiple graphs enables users to compare functions side by side, thereby enriching the learning experience.
Desmos is widely regarded as a valuable educational tool, evidenced by frequent mentions in math-related online forums and posts. Users often recommend it as a go-to resource for graph visualization when tackling complex homework problems involving equations and functions. Whether it involves checking for discontinuities, graph inconsistencies, or exploring function behavior over defined intervals, Desmos is frequently cited as the tool of choice.
The application is not only limited to educational settings but has also found relevance in more advanced mathematical analysis and data visualization scenarios. Its interactive visualization capabilities aid users across various levels of expertise, from high school students to college academics, and even into realms that require substantial data interpretation.
Referencing articles about AI tools for solving math problems, Desmos is acknowledged for leveraging algorithms to facilitate advanced graph plotting and function analysis. Its intelligent engine supports users in solving equations and visualizing math problems efficiently, reinforcing its reputation as an innovative and contemporary tool in the educational technology space.
While Desmos is acclaimed for its comprehensive suite of features, it operates in a competitive space that includes alternatives like GeoGebra and specialized graph-making tools. Despite competition, Desmosโ real-time features and interactive environment are notable strengths that maintain its position as a leader in online mathematical visualization tools.
Public sentiment towards Desmos is overwhelmingly positive. Users frequently express gratitude for its capabilities, which enhance comprehension of mathematical concepts and facilitate effective problem-solving. The abundance of resources it offersโranging from simple graph makers to complex calculatorsโaligns with the evolving demands of contemporary education and analytical tasks, thus affirming its role as a crucial tool in both academic and professional settings.
In conclusion, Desmos stands out in its field due to its ease of use, collaborative potential, and powerful visualization capabilities. It continues to be favored by individuals seeking to enhance their understanding and manipulation of mathematical data, substantiating its prominence in digital education solutions.
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