docs: update education/mathematics/binomial-theorem

education/mathematics/binomial-theorem.html

@@ -2,7 +2,7 @@
 title: 二項式定理 (Binomial Theorem)
 description: 
 published: true
-date: 2026-02-11T17:32:23.010Z
+date: 2026-02-11T17:33:54.141Z
 tags: 
 editor: ckeditor
 dateCreated: 2026-02-11T17:24:46.603Z
@@ -232,4 +232,34 @@ dateCreated: 2026-02-11T17:24:46.603Z
 <p><span style="font-family:Arial, Helvetica, sans-serif;">For&nbsp;</span></p>
 <figure class="image"><img src="data:image/png;base64,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"></figure>
 <p><span style="font-family:Arial, Helvetica, sans-serif;">&nbsp;</span></p>
+<h3><span style="font-family:Arial, Helvetica, sans-serif;">E7 Example</span></h3>
+<p><span style="font-family:Arial, Helvetica, sans-serif;"><strong>Q</strong></span></p>
+<p><span style="font-family:Arial, Helvetica, sans-serif;">Expand the followings in ascending power of x up to and including the term x<sup>3</sup>.</span></p>
+<p><span style="font-family:Arial, Helvetica, sans-serif;">State the range of values of x for which the expansion is valid.</span></p>
+<figure class="image"><img src="data:image/png;base64,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"></figure>
 <p>&nbsp;</p>
+<p><span style="font-family:Arial, Helvetica, sans-serif;"><strong>A</strong></span></p>
+<figure class="image"><img src="data:image/png;base64,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"></figure>
+<figure class="image"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALIAAAA4CAMAAABuf1LkAAAAAXNSR0IArs4c6QAAAJBQTFRFAAAAAAAAAAA6AABmADpmADqQAGaQAGa2OgAAOgA6OgBmOjoAOjo6OjpmOmaQOma2OpDbZgAAZjoAZjo6ZjpmZpDbZrbbZrb/kDoAkDo6kGY6kJA6kJDbkNvbkNv/tmYAtmY6tmaQtpA6ttvbttv/tv//25A625Bm27Zm2////7Zm/9uQ/9u2/9vb//+2///bgfiYIwAAAAF0Uk5TAEDm2GYAAAAJcEhZcwAAEnQAABJ0Ad5mH3gAAAAZdEVYdFNvZnR3YXJlAE1pY3Jvc29mdCBPZmZpY2V/7TVxAAADNUlEQVRoQ+1acV/bIBCFVrd0rmqrq1k2l2zauCYxfP9vN0gEjgQKZ9J2/Zn8oVU5eDze3T3yk5DpmRgwGPj7ZXtejJR3V/Mzg/y6K84NMiET5GPkxcTyMVjOZ7+Oscx4axSUP+dXM8YjYJrpvBlgsVCw0HD7ndLh+5msynAOfTN8YKuS0YstYbGvVaSffRyG/H2Uvv+yKaNb9t3X2wp6WMi4vGTxp+xBUVQubejr+x8HhZzPn0MOSY1J6Q0YXy40fvXr7CEfBbLDqhQ+WXb30wmwxBc3ZAwtu6wKlyaKY1KvqclrerkzZ6jvtxxygZw3HEVvQV9o9hibh16vOuDytvlZBOObO+jvZYScOb8l6Xybwyj+c2+tMYTh2IBtuT17zWffCCkj8VU/Fm1Va3ooXdSrETKbxV01ew+4Sq47CSBDLO4qXz6BCYtRyEjRRWexaUFUiaasSiIHf9UalFVY+GC4lyZjQIFMNTm+SqjqkiybbRzEEwIynMUqc2D4G55y4evLciCuUEoA5fJJCZPF3Lq4H13865VUIQyXkcGQkRkBjlZFOvqcLDxMFVYNmcPsLYyAjMk/mK1yTcemtbtSWyqh4N8PGeirc7ZvXaVpLbLqwXXk54JusoiatZOTqN2VSpeDQ7apE5ZxCTmlF4+E/emkMXBXKsiwtUNYxlQ5K+RmAkOn/PUpcFcAMuhRELLlQOW92fze0Oi/pLiapWK5gWwKzHBX47Pseptl07KbZbONGu5KBZ1Ey/b0E8fdrxvKXZ02/SCXZdSWx0ZarNf4tbtSRc7QuwxXujtQXSZyeZZcicT4Kmwhy/ina+eNTrcSrXcYju5+hr789gTZLMWE4La214P1WXYYL6wfxNooLnJt5XKMB3MaL/Q7+0KaT/+RNBYVmk/MZdVtvJBXGw7iNXNZfMsmXgyLj7xQ2I3XO7QZxq59FO4tht144eYYgraJxTFkNV7IkxoMWRXJoJmsxuvIJIu+g7hjmy6mbUSoCYKI8Q7qvezZE2EzXujXTV5E/gHVnbAkQU8X8uWOZZg7VNAiIYPY79D/99DpJ3Ypfqp+hqxwwjEe43VCZPalEcbrv8MeDOgf2DNRgoS6tRMAAAAASUVORK5CYII="></figure>
+<figure class="image"><img src="data:image/png;base64,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 truncated
+<figure class="image"><img src="data:image/png;base64,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 truncated
+<figure class="image"><img src="data:image/png;base64,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 truncated
+<p><span style="font-family:Arial, Helvetica, sans-serif;">For&nbsp;</span></p>
+<figure class="image"><img src="data:image/png;base64,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"></figure>
+<p><span style="font-family:Arial, Helvetica, sans-serif;">&nbsp;</span></p>
+<h3><span style="font-family:Arial, Helvetica, sans-serif;">E7 Example</span></h3>
+<p><span style="font-family:Arial, Helvetica, sans-serif;"><strong>Q</strong></span></p>
+<p><span style="font-family:Arial, Helvetica, sans-serif;">Find the value of&nbsp;4.016<sup>7</sup> with estimation, by substituting 0.004 using the binomial expansion.</span></p>
+<p><span style="font-family:Arial, Helvetica, sans-serif;">Correct the answer to the nearest 2 decimal place.</span></p>
+<p>&nbsp;</p>
+<p><span style="font-family:Arial, Helvetica, sans-serif;"><strong>A</strong></span></p>
+<figure class="image"><img src="data:image/png;base64,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"></figure>
+<figure class="image"><img src="data:image/png;base64,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"></figure>
+<figure class="image"><img src="data:image/png;base64,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"></figure>
+<figure class="image"><img src="data:image/png;base64,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 truncated
+<figure class="image"><img src="data:image/png;base64,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 truncated
+<figure class="image"><img src="data:image/png;base64,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 truncated
+<figure class="image"><img src="data:image/png;base64,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 truncated
+<figure class="image"><img src="data:image/png;base64,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"></figure>
+<figure class="image"><img src="data:image/png;base64,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"></figure>
+<p><span style="font-family:Arial, Helvetica, sans-serif;">&nbsp;(correct to nearest 2 decimal places)</span></p>