<div class="border-l-2 border-slate-800/60 pl-4 py-2 mt-3 ml-2"> <div class="flex items-start gap-2.5"> <!-- Avatar --> <img src="https://cdn.bsky.app/img/avatar/plain/did:plc:bova6xzt6nwcgszqmiiwwu5y/bafkreiexzbho4jj2pximo3q43jisnnxkywepkwdznf6rmc6irqr6s5ydqq" class="w-6 h-6 rounded-full shrink-0 border border-slate-800" /> <!-- Comment Content --> <div class="flex-1 min-w-0"> <div class="flex items-center gap-2 mb-1"> <span class="text-xs font-bold text-slate-300">Holistiक्षा</span> <span class="text-[10px] text-slate-500">@holistiksha.bsky.social</span> <span class="text-[9px] text-slate-600">· Jul 6, 11:05 AM</span> </div> <p class="text-xs text-slate-350 leading-relaxed break-words">Solution: → The 64° angle is b/w the tangent at T &amp;amp; chord TA → Since AB is the diameter, ∠ATB = 90°, making the angle b/w the tangent &amp;amp; TB equal to 26° via adjacent angles on the straight tangent line → Applying the alternate segment theorem gives ∠TAB = 26° &amp;amp; ∠ABT = 64°.</p> </div> </div> <!-- Replies --> <div class="mt-2"> &lt;div class=&quot;border-l-2 border-slate-800/60 pl-4 py-2 mt-3 ml-2&quot;&gt; &lt;div class=&quot;flex items-start gap-2.5&quot;&gt; &lt;!-- Avatar --&gt; &lt;img src=&quot;https://cdn.bsky.app/img/avatar/plain/did:plc:bova6xzt6nwcgszqmiiwwu5y/bafkreiexzbho4jj2pximo3q43jisnnxkywepkwdznf6rmc6irqr6s5ydqq&quot; class=&quot;w-6 h-6 rounded-full shrink-0 border border-slate-800&quot; /&gt; &lt;!-- Comment Content --&gt; &lt;div class=&quot;flex-1 min-w-0&quot;&gt; &lt;div class=&quot;flex items-center gap-2 mb-1&quot;&gt; &lt;span class=&quot;text-xs font-bold text-slate-300&quot;&gt;Holistiक्षा&lt;/span&gt; &lt;span class=&quot;text-[10px] text-slate-500&quot;&gt;@holistiksha.bsky.social&lt;/span&gt; &lt;span class=&quot;text-[9px] text-slate-600&quot;&gt;· Jul 6, 11:05 AM&lt;/span&gt; &lt;/div&gt; &lt;p class=&quot;text-xs text-slate-350 leading-relaxed break-words&quot;&gt;→ In △TBP, ∠TBP = 180° - 64° = 116° and ∠PTB = 26°, so angle X at P equals 38°.&lt;/p&gt; &lt;/div&gt; &lt;/div&gt; &lt;!-- Replies --&gt; &lt;/div&gt; </div> </div>