Procedure
Suppose you have some markdown document with math in it.
## Billinear forms
1. Write down the following billinear forms in vector matrix notation $uAv^{T}$.
- $\phi(u,v) = 3x_1y_1 -2x_1y_3 +5x_2y_1+7x_2y_2-8x_2y_3+4x_3y_2-6x_3y_3$.
- $\phi(u,v) = -5x_1y_1 +6x_1y_2 -2x_1y_3+3x_2y_2-6x_2y_3$.
- $\phi(u,v) = 2x_1y_3 -3x_3y_1+4x_3y_4$.
- $\phi(u,v) = 4x_1y_1+2x_1y_2-2x_2y_1+3x_2y_2$.
- $\phi(u,v) = 2x_1y_1-3x_1y_3+2x_2y_2$.
and so on...Now to render the markdown to the the html, add the below code that loads texme javascript just above the markdown and save the file with .html extension.
<!DOCTYPE html>
<title>Title of the Page</title>
<!-- <script>window.texme = { style: 'plain' }</script> -->
<script src="https://heykapil.in/script/texme@1.2.2.js"></script>
<textarea>
## Billinear forms
1. Write down the following billinear forms in vector matrix notation $uAv^{T}$.
- $\phi(u,v) = 3x_1y_1 -2x_1y_3 +5x_2y_1+7x_2y_2-8x_2y_3+4x_3y_2-6x_3y_3$.
- $\phi(u,v) = -5x_1y_1 +6x_1y_2 -2x_1y_3+3x_2y_2-6x_2y_3$.
- $\phi(u,v) = 2x_1y_3 -3x_3y_1+4x_3y_4$.
- $\phi(u,v) = 4x_1y_1+2x_1y_2-2x_2y_1+3x_2y_2$.
- $\phi(u,v) = 2x_1y_1-3x_1y_3+2x_2y_2$.
and so on...
This will be rendered as here