I want to display Html data into webview which also contains Math equations using MathJax but in my application i am not able to render math equations
I tried using below code
webView.getSettings().setJavaScriptEnabled(true);
webView.getSettings().setBuiltInZoomControls(true);
webView.getSettings().setLoadWithOverviewMode(true);
webView.loadDataWithBaseURL("http://bar/", "<script type='text/x- mathjax-config'>"
+ "MathJax.Hub.Config({ "
+ "showMathMenu: false, "
+ "jax: ['input/MathML','output/HTML-CSS'], " // output/SVG
+ "extensions: ['mml2jax.js'], "
+ "TeX: { extensions: ['noErrors.js','noUndefined.js'] }, "
//+"'SVG' : { blacker: 30, "
// +"styles: { path: { 'shape-rendering': 'crispEdges' } } } "
+ "});</script>"
+ "<script type='text/javascript' "
+ "src='file:///android_asset/MathJax/MathJax.js'"
+"<script type= 'text/javascript' "
+"src=http://cdn.mathjax.org/mathjax/latest/MathJax.js?config=TeX-AMS-MML_HTMLorMML"
+ "></script><span id='text'> </span> <span id='math'></span>", "text/html", "utf-8", "");
String htmlFilename = "test.html";
AssetManager mgr = getBaseContext().getAssets();
try {
InputStream in = mgr.open(htmlFilename, AssetManager.ACCESS_BUFFER);
String htmlContentInStringFormat = StreamToString(in);
in.close();
if (android.os.Build.VERSION.SDK_INT < 19) {
webView.loadUrl("javascript:document.getElementById('math').innerHTML='"
+ "<math xmlns=\"http://www.w3.org/1998/Math/MathML\">"
+ "<mstyle displaystyle=\"true\">"
+ doubleEscapeTeX(htmlContentInStringFormat)
+ "</mstyle></math>';");
webView.loadUrl("javascript:MathJax.Hub.Queue(['Typeset',MathJax.Hub]);");
} else {
webView.evaluateJavascript("javascript:document.getElementById('math').innerHTML='<font color=\"#000000\">`" + doubleEscapeTeX(htmlContentInStringFormat) + "`</font>';", null);
webView.loadUrl("javascript:MathJax.Hub.Queue(['Typeset',MathJax.Hub]);");
}
} catch (Exception e) {
}
I am loading HTMl file from assets but its not getting rendered
test.html
Euclid’s Division Lemma states that for positive integers c and d with c>d, there exists unique integers q and r satisfying the condition c=dq+r such that 0≤r<d.
Let, any positive integer is c and d=3.
Now, according to Euclid’s algorithm c=3q+r for some other integer q≥0.
All the possible values of remainder are 0, 1, 2 as it satisfies the condition 0≤r<3. Now, the possible values of c are 3q or 3q+1 or 3q+2.
Case 1: If c=3q.
c 3 = ( 3q ) 3 =27 q 3 =9( 9 q 3 ) =9m
Case 2: If c=3q+1.
c 3 = ( 3q+1 ) 3 =27 q 3 +27 q 2 +9q+1 =9( 3 q 3 +3 q 2 +q )+1 =9m+1
Case 2: If c=3q+2.
c 3 = ( 3q+2 ) 3 =27 q 3 +54 q 2 +36q+8 =9( 3 q 3 +6 q 2 +4q )+8 =9m+8
Hence, the cube of any positive integer is of the form 9m, 9m+1 or 9m+8.

