Math solvers  Search Central  Google Developers
To help students, teachers, and others with math problems, you can use structured data to
indicate the type of math problems and links to stepbystep walkthroughs for specific math
problems. Here’s an example of how math solvers may look in Google Search results
(the appearance is subject to change):
Contents
How to add structured data
Structured data is a standardized format for providing information about a page and classifying the page
content. If you’re new to structured data, you can learn more about
how structured data works.
Here’s an overview of how to build, test, and release structured data. For a stepbystep guide
on how to add structured data to a web page, check out the
structured
data codelab.
 Add the required properties. Based on the
format you’re using, learn where to insert
structured data on the page.  Follow the guidelines.
 Validate your code using the
Rich Results Test.  Deploy a few pages that include your structured data and use the URL Inspection tool to test how Google sees the page. Be sure that your page is
accessible to Google and not blocked by a robots.txt file, thenoindex
tag, or
login requirements. If the page looks okay, you can
ask Google to
recrawl your URLs.  To keep Google informed of future changes, we recommend that you
submit a
sitemap. You can automate this with the
Search Console Sitemap
API.
Examples
One solver action
Here’s an example of a math solver home page that has one solver action that can solve
polynomial equations and derivative problems and is available in English and Spanish.
<html> <head> <title>An awesome math solver</title> </head> <body> <script type="application/ld+json"> { "@context": "https://schema.org", "@type": ["MathSolver", "LearningResource"], "name": "An awesome math solver", "url": "https://www.mathdomain.com/", "usageInfo": "https://www.mathdomain.com/privacy", "inLanguage": "en", "potentialAction": [{ "@type": "SolveMathAction", "target": "https://mathdomain.com/solve?q={math_expression_string}", "mathExpressioninput": "required name=math_expression_string", "eduQuestionType": ["Polynomial Equation","Derivative"] }], "learningResourceType": "Math solver" }, { "@context": "https://schema.org", "@type": ["MathSolver", "LearningResource"], "name": "Un solucionador de matemáticas increíble", "url": "https://es.mathdomain.com/", "usageInfo": "https://es.mathdomain.com/privacy", "inLanguage": "es", "potentialAction": [{ "@type": "SolveMathAction", "target": "https://es.mathdomain.com/solve?q={math_expression_string}", "mathExpressioninput": "required name=math_expression_string", "eduQuestionType": ["Polynomial Equation","Derivative"] }], "learningResourceType": "Math solver" } </script> </body> </html>
Two solver actions
Here’s an example of a math solver home page that has two solver endpoints: one endpoint
can solve polynomial equations and the other endpoint can solve trigonometric equations. It is available only in English.
<html> <head> <title>An awesome math solver</title> </head> <body> <script type="application/ld+json"> { "@context": "https://schema.org", "@type": ["MathSolver", "LearningResource"], "name": "An awesome math solver", "url": "https://www.mathdomain.com/", "usageInfo": "https://www.mathdomain.com/privacy", "inLanguage": "en", "potentialAction": [{ "@type": "SolveMathAction", "target": "https://mathdomain.com/solve?q={math_expression_string}", "mathExpressioninput": "required name=math_expression_string", "eduQuestionType": "Polynomial Equation" }, { "@type": "SolveMathAction", "target": "https://mathdomain.com/trig?q={math_expression_string}", "mathExpressioninput": "required name=math_expression_string", "eduQuestionType": "Trigonometric Equation" }], "learningResourceType": "Math solver" } </script> </body> </html>
Guidelines
For your page to be eligible for math solver rich results, you must follow these guidelines:
Technical Guidelines
 Add
MathSolver
structured data to the home page of your site.  Ensure that your host load settings allow
for frequent crawls.  If you have several identical copies of the same math solver hosted under different URLs,
use the canonical
URLs on each copy of the page.  We don’t allow math solvers that are entirely hidden behind a login or paywall. Once users
navigate from the feature on Google to your site, the solution and a stepbystep walkthrough
for their initial problem must be accessible to them. Additional content can be behind a login or paywall.
Content guidelines
We created these Math Solver content guidelines to ensure that our users are connected
with learning resources that are relevant. If we find content that violates these
policies, we’ll respond appropriately, which may include taking
manual action
and removing your pages from appearing in the math solver experience on Google.
 We don’t allow promotional content disguised as a math solver, such as those posted by a
third party (for example, affiliate programs). 
You are responsible for the accuracy and quality of your math solver through this
feature. If a certain amount of your data is found to be inaccurate based on our quality
review processes, then your solver may be removed from the feature until you resolve the
issues depending on the severity. This applies to: The accuracy of the problem types your solver is capable of solving.
 The accuracy of your solutions for math problems your solver declares it can solve.
Structured data type definitions
You must include the required properties for your content to be eligible for display as a rich
result. You can also include the recommended properties to add more information to your structured
data, which could provide a better user experience.
MathSolver
A MathSolver
is a tool that assists students, teachers, and others
with math problems by laying out stepbystep solutions. Use MathSolver
structured data on your site’s home page.
The full definition of MathSolver
is available at
schema.org/MathSolver.
Required properties  

potentialAction 
The action that leads to a mathematical explanation (for example, stepbystep solution or graph) of a math expression. { "@type": "MathSolver", "potentialAction": [{ "@type": "SolveMathAction", "target": "https://mathdomain.com/solve?q={math_expression_string}", "mathExpressioninput": "required name=math_expression_string", "eduQuestionType": "Polynomial Equation" }] }

potentialAction.mathExpressioninput 
A mathematical expression (for example: x^23x=0) that may be simplified, transformed, or 
url 
The URL of the 
usageInfo 
The privacy policy for your math problem solving site. { "@type": "MathSolver", "usageInfo": "https://www.mathdomain.com/privacy" } 
potentialAction.target 
The URL target entrypoint for an action. The { "@type": "MathSolver", "potentialAction": [{ "@type": "SolveMathAction", "target": "https://mathdomain.com/solve?q={math_expression_string}" }] } 
Recommended properties  

inLanguage 
The language(s) that are supported by your math problem solving site. See this table { "@type": "MathSolver", "inLanguage": "es" } 
assesses 
The problem type(s) that are solved with the { "@type": "MathSolver", "assesses": "Polynomial Equation" } 
potentialAction.eduQuestionType 
The problem type(s) that are capable of being solved by the { "@type": "SolveMathAction", "eduQuestionType": "Polynomial Equation" } 
LearningResource
A LearningResource
indicates that the subject of the markup is a
resource that assists students, teachers, and others with educational learning. Use
LearningResource
on your site’s home page.
The full definition of LearningResource
is available at
schema.org/LearningResource.
Required properties  

learningResourceType 
The type of this learning resource. Use this fixed value: { "@type": ["MathSolver", "LearningResource"], "learningResourceType": "Math Solver" } 
Problem Type Definitions
Use the following list of problem types as either the eduQuestionType
for a MathSolver.potentialAction
or for the assesses
field of a MathSolver
when the MathSolver
is accompanying a HowTo
that walks through a specific math problem.
Example problem types (this isn’t an exhaustive list)  

Absolute Value Equation 
Absolute value equations. For example: x – 5 = 9 
Algebra 
A generic problem type that can be placed with other problem type. For example: polynomial equations, exponential equations, and radical expressions. 
Arc Length 
Arc length problems. For example: Determine the length of x = 4 (3 + y)^2, 1 < y < 4. 
Arithmetic 
Arithmetic problems. For example: Find the sum of 5 + 7. 
Biquadratic Equation 
Biquadratic equations. For example: x^4 – x^2 – 2 = 0. 
Calculus 
A generic problem type that can be placed with other problem types. For example: integrals, derivatives, and differential equations. 
Characteristic Polynomial 
Find the characteristic polynomial of {{1,2,5}, {3,1,1}, {1,2,3}}. 
Circle 
Circle related problems. For example: Find the radius of x^2 + y^2 = 3. 
Derivative 
Derivative of 5x^4 + 2x^3 + 4x – 2. 
Differential Equation 
Differential equation problems. For example: y+dy/dx=5x. 
Distance 
Distance problems. For example: Find the distance between (6,1) and (3,2). 
Eigenvalue 
Eigenvalue problems. For example: Find the eigenvalues for the matrix [[6, 3], [4, 5]]. 
Eigenvector 
Eigenvector problems. For example: Find the eigenvector for the matrix [[6, 3], [4, 5]] with eigenvalues of [7, 6]. 
Ellipse 
Ellipse problems. For example: Find the x and y intercepts of 9x^2 + 4y^2 = 36. 
Exponential Equation 
Exponential equations. For example: 7^x = 9. 
Function 
Polynomial simplifications. For example: (x5)^2 * (x+5)^2. 
Function Composition 
f(g(x)) when f(x)=x^22x, g(x)=2x2 
Geometry 
A generic problem type that can be placed with other problem types. For example: circle, ellipse, parabola, slope. 
Hyperbola 
Hyperbola problems. For example: Find the xintercept of (x^2)/4 – (y^2)/5 = 1. 
Inflection Point 
Find the inflection point of f(x) = 1/2x^4 +x^3 – 6x^2. 
Integral 
Integral of sqrt (x^2 – y^2). 
Intercept 
Line intercept problems. For example: Find the xintercept of the line y = 10x – 5. 
Limit 
Limit problems. For example: Find the limit of x as x approaches 1 for (x^21)/(x1). 
Line Equation 
Line equation problems. For example: Find the equation of a line with points (7,4) and (2,6). 
Linear Algebra 
A generic problem type that can be placed with other problem types. For example: matrix and characteristic polynomial. 
Linear Equation 
Linear equations. For example: 4x – 3 = 2x + 9. 
Linear Inequality 
Linear inequalities. For example: 5x – 6 > 3x – 8. 
Logarithmic Equation 
Logarithmic equations. For example: log(x) = log(100). 
Logarithmic Inequality 
Logarithmic inequalities. For example: log(x) > log(100). 
Matrix 
{{1,2,5}, {3,1,1}, {1,2,3}} row reduce 
Midpoint 
Midpoint problems. For example: find the midpoint between (3, 7) and (5, 2). 
Parabola 
Parabola problems. For example: Find the vertex of y2 – 4x – 4y = 0. 
Parallel 
Parallel line problems. For example: Are the two lines parallel (y = 10x + 5, y = 20x + 10)? 
Perpendicular 
Perpendicular problems. For example: Are the two lines perpendicular (y = 10x + 5, y = 20x + 10)? 
Polynomial Equation 
Polynomial equations. For example: x^5 – 3x = 0. 
Polynomial Expression 
Polynomial expressions. For example: (x – 5)^4 * (x + 5)^2. 
Polynomial Inequality 
Polynomial inequalities. For example: x^4 – x^2 – 6 > x^3 – 3x^2. 
Quadratic Equation 
Quadratic equations. For example: x^2 – 3x – 4 = 0. 
Quadratic Expression 
Quadratic expressions. For example: x^2 – 3x – 2. 
Quadratic Inequality 
Quadratic inequalities. For example: x^2 – x – 6 > x^2 – 3x. 
Radical Equation 
Radical equations. For example: sqrt(x) – x = 0. 
Radical Inequality 
Radical inequalities. For example: sqrt(x) – x > 0. 
Rational Equation 
Rational equations. For example: 5/(x – 3) = 2/(x – 1). 
Rational Expression 
Rational expressions. For example: 1/(x^3 + 4x^2 + 5x + 2). 
Rational Inequality 
Rational inequalities. For example: 5/(x – 3) > 2/(x – 1). 
Slope 
Slope problems. For example: Find the slope of y = 10x + 5. 
Statistics 
Statistics problems. For example: Find the mean of a set of numbers (3, 8, 2, 10). 
System of Equations 
System of equations problems. For example: Solve 2x + 5y = 16;3x – 5y = – 1. 
Trigonometry 
Solve sin(t) + cos(t) = 1. 