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	<title>polinomlar çözümlü örnek sorular | Bilgicik.Com</title>
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		<title>Polinomlar Konu Anlatımı 2</title>
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		<dc:creator><![CDATA[Yayın Dünyası]]></dc:creator>
		<pubDate>Fri, 14 Oct 2011 06:53:11 +0000</pubDate>
				<category><![CDATA[Polinomlar]]></category>
		<category><![CDATA[katsayılar toplamı]]></category>
		<category><![CDATA[polinomlar]]></category>
		<category><![CDATA[polinomlar çözümlü örnek sorular]]></category>
		<category><![CDATA[polinomlar konu anlatımı]]></category>
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					<description><![CDATA[<p>&#160; Polinomlar Konu Anlatımı 2 &#160; &#160; Sabit Terim Bir polinomun sabit terimi değişkenlere &#8220;0&#8221; yazılarak bulunur. P(x) polinomunun sabit terimi P(0) dır. P(x + 3) polinomunun sabit terimi P(3) tür. Katsayılar Toplamı Bir polinomun katsayılar toplamı değişkene &#8220;1&#8221; yazılarak bulunur. P(x) polinomunun katsayılar toplamı P(1) dir. P(2x – 3) polinomunun katsayılar toplamı P(–1) dir. [&#8230;]</p>
The post <a href="https://www.bilgicik.com/yazi/polinomlar-konu-anlatimi-2/">Polinomlar Konu Anlatımı 2</a> first appeared on <a href="https://www.bilgicik.com">Bilgicik.Com</a>.]]></description>
										<content:encoded><![CDATA[<p>&nbsp;<br />
<center></p>
<h1>Polinomlar Konu Anlatımı 2</h1>
<p></center><br />
&nbsp;</p>
<p>&nbsp;</p>
<h3>Sabit Terim</h3>
<p>Bir polinomun sabit terimi değişkenlere &#8220;0&#8221; yazılarak bulunur.</p>
<ul>
<li>P(x) polinomunun sabit terimi P(0) dır.</li>
<li>P(x + 3) polinomunun sabit terimi P(3) tür.</li>
</ul>
<p><img fetchpriority="high" decoding="async" class="aligncenter size-full wp-image-8571" title="ornek" src="https://www.bilgicik.com/wp-content/ornek80.png" alt="" width="341" height="158" srcset="https://www.bilgicik.com/wp-content/uploads/ornek80.png 341w, https://www.bilgicik.com/wp-content/uploads/ornek80-300x139.png 300w" sizes="(max-width: 341px) 100vw, 341px" /><br />
<img decoding="async" class="aligncenter size-full wp-image-8572" title="cozum" src="https://www.bilgicik.com/wp-content/cozum77.png" alt="" width="376" height="198" srcset="https://www.bilgicik.com/wp-content/uploads/cozum77.png 376w, https://www.bilgicik.com/wp-content/uploads/cozum77-300x157.png 300w" sizes="(max-width: 376px) 100vw, 376px" /></p>
<h3>Katsayılar Toplamı</h3>
<p>Bir polinomun katsayılar toplamı değişkene &#8220;1&#8221; yazılarak bulunur.</p>
<ul>
<li>P(x) polinomunun katsayılar toplamı P(1) dir.</li>
<li>P(2x – 3) polinomunun katsayılar toplamı P(–1) dir.</li>
<li>Bir P(x) polinomunda çift kuvvetli terimlerinin katsayıları toplamı,<br />
<img decoding="async" class="aligncenter size-full wp-image-8573" title="katsayilar_toplami" src="https://www.bilgicik.com/wp-content/katsayilar_toplami.png" alt="" width="133" height="51" /></li>
<li>Bir P(x) polinomunda tek kuvvetli terimlerinin katsayıları toplamı,<br />
<img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8574" title="katsayilar_toplami2" src="https://www.bilgicik.com/wp-content/katsayilar_toplami2.png" alt="" width="144" height="52" /></li>
</ul>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8575" title="ornek2" src="https://www.bilgicik.com/wp-content/ornek224.png" alt="" width="380" height="386" srcset="https://www.bilgicik.com/wp-content/uploads/ornek224.png 380w, https://www.bilgicik.com/wp-content/uploads/ornek224-295x300.png 295w" sizes="auto, (max-width: 380px) 100vw, 380px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8577" title="ornek3" src="https://www.bilgicik.com/wp-content/ornek323.png" alt="" width="351" height="592" srcset="https://www.bilgicik.com/wp-content/uploads/ornek323.png 351w, https://www.bilgicik.com/wp-content/uploads/ornek323-177x300.png 177w" sizes="auto, (max-width: 351px) 100vw, 351px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8578" title="ornek4" src="https://www.bilgicik.com/wp-content/ornek418.png" alt="" width="352" height="341" srcset="https://www.bilgicik.com/wp-content/uploads/ornek418.png 352w, https://www.bilgicik.com/wp-content/uploads/ornek418-300x290.png 300w" sizes="auto, (max-width: 352px) 100vw, 352px" /><br />
<img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8579" title="ornek4-2" src="https://www.bilgicik.com/wp-content/ornek4-2.png" alt="" width="378" height="223" srcset="https://www.bilgicik.com/wp-content/uploads/ornek4-2.png 378w, https://www.bilgicik.com/wp-content/uploads/ornek4-2-300x176.png 300w" sizes="auto, (max-width: 378px) 100vw, 378px" /></p>
<p>[matematik_2_lys]</p>The post <a href="https://www.bilgicik.com/yazi/polinomlar-konu-anlatimi-2/">Polinomlar Konu Anlatımı 2</a> first appeared on <a href="https://www.bilgicik.com">Bilgicik.Com</a>.]]></content:encoded>
					
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			</item>
		<item>
		<title>Polinomlar Konu Anlatımı</title>
		<link>https://www.bilgicik.com/yazi/polinomlar-konu-anlatimi/</link>
					<comments>https://www.bilgicik.com/yazi/polinomlar-konu-anlatimi/#comments</comments>
		
		<dc:creator><![CDATA[Yayın Dünyası]]></dc:creator>
		<pubDate>Fri, 14 Oct 2011 06:23:55 +0000</pubDate>
				<category><![CDATA[Polinomlar]]></category>
		<category><![CDATA[polinom nedir]]></category>
		<category><![CDATA[polinomlar çözümlü örnek sorular]]></category>
		<category><![CDATA[polinomlar formülleri]]></category>
		<guid isPermaLink="false">https://www.bilgicik.com/?p=8558</guid>

					<description><![CDATA[<p>&#160; Polinomlar Konu Anlatımı &#160; P(x) polinomunda x in en büyük kuvveti olan n doğal sayısına polinomun derecesi denir. der[P(x)]=n şeklinde gösterilir. P(x) polinomunda derecesi en büyük olan terimin kat sayısına polinomun baş katsayısı denir. [matematik_2_lys]</p>
The post <a href="https://www.bilgicik.com/yazi/polinomlar-konu-anlatimi/">Polinomlar Konu Anlatımı</a> first appeared on <a href="https://www.bilgicik.com">Bilgicik.Com</a>.]]></description>
										<content:encoded><![CDATA[<p>&nbsp;</p>
<h1>Polinomlar Konu Anlatımı</h1>
<p>&nbsp;</p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8559" title="polinomlar" src="https://www.bilgicik.com/wp-content/polinomlar.png" alt="" width="353" height="188" srcset="https://www.bilgicik.com/wp-content/uploads/polinomlar.png 353w, https://www.bilgicik.com/wp-content/uploads/polinomlar-300x159.png 300w" sizes="auto, (max-width: 353px) 100vw, 353px" /></p>
<ul>
<li>P(x) polinomunda x in en büyük kuvveti olan n doğal sayısına polinomun derecesi denir. der[P(x)]=n şeklinde gösterilir.</li>
<li>P(x) polinomunda derecesi en büyük olan terimin kat sayısına polinomun baş katsayısı denir.</li>
</ul>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8560" title="polinomlar2" src="https://www.bilgicik.com/wp-content/polinomlar2.png" alt="" width="343" height="581" srcset="https://www.bilgicik.com/wp-content/uploads/polinomlar2.png 343w, https://www.bilgicik.com/wp-content/uploads/polinomlar2-177x300.png 177w" sizes="auto, (max-width: 343px) 100vw, 343px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8561" title="ornek" src="https://www.bilgicik.com/wp-content/ornek79.png" alt="" width="384" height="382" srcset="https://www.bilgicik.com/wp-content/uploads/ornek79.png 384w, https://www.bilgicik.com/wp-content/uploads/ornek79-150x150.png 150w, https://www.bilgicik.com/wp-content/uploads/ornek79-300x298.png 300w" sizes="auto, (max-width: 384px) 100vw, 384px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8562" title="ornek2" src="https://www.bilgicik.com/wp-content/ornek223.png" alt="" width="387" height="455" srcset="https://www.bilgicik.com/wp-content/uploads/ornek223.png 387w, https://www.bilgicik.com/wp-content/uploads/ornek223-255x300.png 255w" sizes="auto, (max-width: 387px) 100vw, 387px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8563" title="ornek3" src="https://www.bilgicik.com/wp-content/ornek322.png" alt="" width="352" height="396" srcset="https://www.bilgicik.com/wp-content/uploads/ornek322.png 352w, https://www.bilgicik.com/wp-content/uploads/ornek322-266x300.png 266w" sizes="auto, (max-width: 352px) 100vw, 352px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8564" title="ornek4" src="https://www.bilgicik.com/wp-content/ornek417.png" alt="" width="369" height="524" srcset="https://www.bilgicik.com/wp-content/uploads/ornek417.png 369w, https://www.bilgicik.com/wp-content/uploads/ornek417-211x300.png 211w" sizes="auto, (max-width: 369px) 100vw, 369px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8565" title="ornek5" src="https://www.bilgicik.com/wp-content/ornek510.png" alt="" width="392" height="388" srcset="https://www.bilgicik.com/wp-content/uploads/ornek510.png 392w, https://www.bilgicik.com/wp-content/uploads/ornek510-300x296.png 300w" sizes="auto, (max-width: 392px) 100vw, 392px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8566" title="ornek6" src="https://www.bilgicik.com/wp-content/ornek610.png" alt="" width="392" height="374" srcset="https://www.bilgicik.com/wp-content/uploads/ornek610.png 392w, https://www.bilgicik.com/wp-content/uploads/ornek610-300x286.png 300w" sizes="auto, (max-width: 392px) 100vw, 392px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8567" title="ornek7" src="https://www.bilgicik.com/wp-content/ornek710.png" alt="" width="395" height="145" srcset="https://www.bilgicik.com/wp-content/uploads/ornek710.png 395w, https://www.bilgicik.com/wp-content/uploads/ornek710-300x110.png 300w" sizes="auto, (max-width: 395px) 100vw, 395px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8568" title="cozum7" src="https://www.bilgicik.com/wp-content/cozum76.png" alt="" width="348" height="138" srcset="https://www.bilgicik.com/wp-content/uploads/cozum76.png 348w, https://www.bilgicik.com/wp-content/uploads/cozum76-300x118.png 300w" sizes="auto, (max-width: 348px) 100vw, 348px" /></p>
<p><img loading="lazy" decoding="async" class="aligncenter size-full wp-image-8569" title="ornek8" src="https://www.bilgicik.com/wp-content/ornek81.png" alt="" width="363" height="355" srcset="https://www.bilgicik.com/wp-content/uploads/ornek81.png 363w, https://www.bilgicik.com/wp-content/uploads/ornek81-300x293.png 300w" sizes="auto, (max-width: 363px) 100vw, 363px" /><br />
[matematik_2_lys]</p>The post <a href="https://www.bilgicik.com/yazi/polinomlar-konu-anlatimi/">Polinomlar Konu Anlatımı</a> first appeared on <a href="https://www.bilgicik.com">Bilgicik.Com</a>.]]></content:encoded>
					
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