MathGPT API Documentation

Introduction

MathGPT provides an API for accessing our advanced mathematics problem-solving models. This documentation provides details on how to integrate and use the MathGPT API.

Workflow

Create an API token with your access key and secret key. You can create a long-lived token or a short-lived token for client-side use.
Use the API token to make requests to the MathGPT ask API.

Endpoints

Get API Token

You need to get an API token before you make any requests to the MathGPT ask API.

URL: https://api.mathgptpro.com/v1/api-tokens

Method: POST

Headers: None

Request Body:

Field	Type	Description
accessKey	string	Access key
secretKey	string	Secret key
tokenLifeTime (optional)	a number in [1, 1440], default 1	Life time in minutes, 1 min to 1 day

Response:

A JWT token (String)

Example (with tokenLifeTime):

Request Body:

{
    "accessKey": "677619f2-5986-4dba-bc8d-12e3c01cd4081720675111914",
    "secretKey": "mgp_f1ab2c82-b059-4e8a-9f3c-42f1a3f78f2a1720675111914",
    "tokenLifeTime": 1440
}

Response:

eyJhbGciOiJIUzI1NiJ9.eyJzdWIiOiI1IiwiY2FycmllckFjY2Vzc0tleSI6IjY3NzYxOWYyLTU5ODYtNGRiYS1iYzhkLTEyZTNjMDFjZDQwODE3MjA2NzUxMTE5MTQiLCJpYXQiOjE3MjA3NjE2MjAsImV4cCI6MTcyMDg0ODAyMH0.yl2wlwGENZy9npeH3bY3htT97KmJGrHPrZohqLdeqbo

Example (without tokenLifeTime):

Request Body:

{
    "accessKey": "677619f2-5986-4dba-bc8d-12e3c01cd4081720675111914",
    "secretKey": "mgp_f1ab2c82-b059-4e8a-9f3c-42f1a3f78f2a1720675111914"
}

Response:

eyJhbGciOiJIUzI1NiJ9.eyJzdWIiOiI1IiwiY2FycmllckFjY2Vzc0tleSI6IjY3NzYxOWYyLTU5ODYtNGRiYS1iYzhkLTEyZTNjMDFjZDQwODE3MjA2NzUxMTE5MTQiLCJpYXQiOjE3MjA3NjE2NTYsImV4cCI6MTcyMDc2MTcxNn0.L5uaR0QLq6rlWy0cr_uk8aT2WCDvHOJSRdi0xk2SEpI

MathGPT Ask API

Generate solutions for text or image-based math problems with LaTeX. You can send text, image (only one image each time), or both text and image.

If your request includes an image, the generated result will be considered as the analysis of the image.

If your request includes both text and image, we will concat the text and image together to form a single problem.

We offer two models: PRO and MAX. MAX model is more accurate with higher cost compared to PRO model.

URL: https://api.mathgptpro.com/v1/ask

Method: POST

Headers:

Key	Value	Description
Authorization	Bearer `YOUR_API_TOKEN`	Which you get from Get API Token

Request Body:

Field	Type	Description
text (optional)	string	Text description of the math problem.
image (optional)	string	The URL of image of the math problem.
model (optional)	string	Which model to use. Can be `PRO` or `MAX`, default `MAX`

Response:

An streaming event flow containing the solution process.

Example (only image):

Headers:

Authorization: Bearer eyJhbGciOiJIUzI1NiJ9.eyJzdWIiOiI1IiwiY2FycmllckFjY2Vzc0tleSI6IjY3NzYxOWYyLTU5ODYtNGRiYS1iYzhkLTEyZTNjMDFjZDQwODE3MjA2NzUxMTE5MTQiLCJpYXQiOjE3MjA3NjE2MjAsImV4cCI6MTcyMDg0ODAyMH0.yl2wlwGENZy9npeH3bY3htT97KmJGrHPrZohqLdeqbo

Request Body:

{
    "image": "https://fmd-mathgpt-public.s3.us-east-2.amazonaws.com/resource-library/example/en/1/img1.png"
}

Response:

The response will be an event stream with parts of the solution. Each part is a string with quotes around it.

"To"
" find"
" the" // ... more parts not shown

Combined Final Solution:

To find the value of \( f(-2 - g(3)) \), we need to follow these steps:

1. Calculate \( g(3) \).
2. Substitute \( g(3) \) into the expression \(-2 - g(3)\).
3. Substitute the result into \( f(x) \).

First, we calculate \( g(3) \):
\[
g(x) = x^2 - 3
\]
\[
g(3) = 3^2 - 3 = 9 - 3 = 6
\]

Next, we substitute \( g(3) \) into \(-2 - g(3)\):
\[
-2 - g(3) = -2 - 6 = -8
\]

Finally, we substitute \(-8\) into \( f(x) \):
\[
f(x) = \frac{3}{4}x + 10
\]
\[
f(-8) = \frac{3}{4}(-8) + 10 = \frac{3 \cdot (-8)}{4} + 10 = \frac{-24}{4} + 10 = -6 + 10 = 4
\]

Therefore, the value of \( f(-2 - g(3)) \) is:
\[
\boxed{4}
\]

Example (only text):

Headers:

Authorization: Bearer eyJhbGciOiJIUzI1NiJ9.eyJzdWIiOiI1IiwiY2FycmllckFjY2Vzc0tleSI6IjY3NzYxOWYyLTU5ODYtNGRiYS1iYzhkLTEyZTNjMDFjZDQwODE3MjA2NzUxMTE5MTQiLCJpYXQiOjE3MjA3NjE2MjAsImV4cCI6MTcyMDg0ODAyMH0.yl2wlwGENZy9npeH3bY3htT97KmJGrHPrZohqLdeqbo

Request Body:

{
    "text": "1+1"
}

Response:

The response will be an event stream with parts of the solution. Each part is a string.

"Sure"
","
" here" // ... more parts not shown

Combined Final Solution:

Sure, here is the step-by-step solution for the given math question:
\[
1 + 1
\]

Step 1: Identify the numbers to be added.
\[
1 \quad \text{and} \quad 1
\]

Step 2: Perform the addition.
\[
1 + 1 = 2
\]

Therefore, the solution is:
\[
\boxed{2}
\]

Example (text and image):

Headers:

Authorization: Bearer eyJhbGciOiJIUzI1NiJ9.eyJzdWIiOiI1IiwiY2FycmllckFjY2Vzc0tleSI6IjY3NzYxOWYyLTU5ODYtNGRiYS1iYzhkLTEyZTNjMDFjZDQwODE3MjA2NzUxMTE5MTQiLCJpYXQiOjE3MjA3NjE2MjAsImV4cCI6MTcyMDg0ODAyMH0.yl2wlwGENZy9npeH3bY3htT97KmJGrHPrZohqLdeqbo

Request Body:

{
    "image": "https://fmd-mathgpt-public.s3.us-east-2.amazonaws.com/resource-library/example/en/1/img1.png",
    "text": "How to solve it?",
    "model": "PRO"
}

Response:

The response will be an event stream with parts of the solution. Each part is a string.

"First"
","
" we" // ... more parts not shown

Combined Final Solution:

First, we need to find $g(3)$:
\[g(3) = 3^2 - 3 = 9 - 3 = 6.\]

Next, we substitute $g(3)$ into the expression $-2 - g(3)$:
\[-2 - g(3) = -2 - 6 = -8.\]

Now, we substitute $-8$ into the expression $f(-2 - g(3))$:
\[f(-2 - g(3)) = f(-8) = \frac{3}{4}(-8) + 10 = -6 + 10 = 4.\]

Therefore, the value of $f(-2 - g(3))$ is $\boxed{4}$.

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