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	<title>ÖZEL ZAFER LİSESİ MATEMATİK SİTESİ &#187; Duru Matematik</title>
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	<description>Matematik kainatı anlamada ve anlatmada bir araçtır.</description>
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		<title>ÖZEL ZAFER LİSESİ MATEMATİK SİTESİ &#187; Duru Matematik</title>
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		<item>
		<title>Bu Sayıların Özelliği Ne 10 &#8211; 1</title>
		<link>http://fatihsultan.wordpress.com/2010/02/03/bu-sayilarin-ozelligi-ne-10-1/</link>
		<comments>http://fatihsultan.wordpress.com/2010/02/03/bu-sayilarin-ozelligi-ne-10-1/#comments</comments>
		<pubDate>Wed, 03 Feb 2010 08:50:08 +0000</pubDate>
		<dc:creator>Fatih Sultan</dc:creator>
				<category><![CDATA[Duru Matematik]]></category>

		<guid isPermaLink="false">http://fatihsultan.wordpress.com/?p=671</guid>
		<description><![CDATA[
Çince +, Romen rakamı ile X ile gösterilir.
Sayma sistemimizin tabanıdır.
Bir üçgen sayıdır: 1+2+3+4=10
Ardışık iki tek sayının kareleri toplamıdır:1+9=10
İki sayının kareleri farkı olamaz.

= (5 + karekök(-15)) + (5 &#8211; karekök(-15))
= (5 + karekök(-15))(5 &#8211; karekök(-15))/4
= 133 – 37
= 42 – 32 + 22 – 12
= 2 + 3 + 5 (ilk üç asal sayının toplamı)
= 1 [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=fatihsultan.wordpress.com&blog=352319&post=671&subd=fatihsultan&ref=&feed=1" />]]></description>
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		<item>
		<title>Bu Sayıların Özelliği Ne &#8211; 9 (2)</title>
		<link>http://fatihsultan.wordpress.com/2009/06/17/bu-sayilarin-ozelligi-ne-9-2/</link>
		<comments>http://fatihsultan.wordpress.com/2009/06/17/bu-sayilarin-ozelligi-ne-9-2/#comments</comments>
		<pubDate>Wed, 17 Jun 2009 13:28:16 +0000</pubDate>
		<dc:creator>Fatih Sultan</dc:creator>
				<category><![CDATA[Duru Matematik]]></category>

		<guid isPermaLink="false">http://fatihsultan.wordpress.com/?p=524</guid>
		<description><![CDATA[
1011235955056179775280898876404
4943820224719 sayısını 9 ile çarpmak için sadece en sondaki 9 u en başa almak yeterlidir. Ve bunu yapabilen yegane sayıdır!
1/1089 = 0,00091827364554637281&#8230; (ondalık açılımı 9 lar tablosunun bir dizisidir: 9, 18, 27, 36, &#8230;)
[(n - 1)3 + n3 + (n + 1)3] ≡ 0 (mod 9)
(&#8230; herhangi üç ardışık tamsayının küpleri toplamı 9 un katıdır)
Şaşırtan toplamlar:
9 = nine + [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=fatihsultan.wordpress.com&blog=352319&post=524&subd=fatihsultan&ref=&feed=1" />]]></description>
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			<media:title type="html">9 pointed bahai star</media:title>
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		<item>
		<title>Bu Sayıların Özelliği Ne &#8211; 9 (1)</title>
		<link>http://fatihsultan.wordpress.com/2009/05/31/bu-sayilarin-ozelligi-ne-9-1/</link>
		<comments>http://fatihsultan.wordpress.com/2009/05/31/bu-sayilarin-ozelligi-ne-9-1/#comments</comments>
		<pubDate>Sun, 31 May 2009 12:51:17 +0000</pubDate>
		<dc:creator>Fatih Sultan</dc:creator>
				<category><![CDATA[Duru Matematik]]></category>

		<guid isPermaLink="false">http://fatihsultan.wordpress.com/?p=522</guid>
		<description><![CDATA[Herhangi pozitif sayı en fazla dokuz sayının toplamı olarak ifade edilebilir.
= 5 + 4 = 52 &#8211; 42
= 32
= 13 + 23
= 1! + 2! + 3!
            = !4 = 4! (1-1/1!+1/2!-1/3!+1/4!)
25 x 92 = 2592
(9 x 123&#8242;456&#8242;789) &#8211; 123&#8242;456&#8242;789 = 987&#8242;654&#8242;321 &#8211; 9
= 97524/10836
= 95823/10647
= 95742/10638
= 75249/08361
= 58239/06471
= 57429/06381
(yukarıdaki kesirlerde 0 dan 9 a [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=fatihsultan.wordpress.com&blog=352319&post=522&subd=fatihsultan&ref=&feed=1" />]]></description>
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		<item>
		<title>Bu Sayıların Özelliği Ne &#8211; 8</title>
		<link>http://fatihsultan.wordpress.com/2007/06/02/bu-sayilarin-ozelligi-ne-8/</link>
		<comments>http://fatihsultan.wordpress.com/2007/06/02/bu-sayilarin-ozelligi-ne-8/#comments</comments>
		<pubDate>Sat, 02 Jun 2007 06:29:01 +0000</pubDate>
		<dc:creator>Fatih Sultan</dc:creator>
				<category><![CDATA[Duru Matematik]]></category>

		<guid isPermaLink="false">http://fatihsultan.wordpress.com/2007/06/02/bu-sayilarin-ozelligi-ne-8/</guid>
		<description><![CDATA[8 bir kişi bir pastayı üç doğru kesmeyle 8 parçaya ayırabilir.
Fibonacci dizisindeki en büyük kübik sayıdır.
8 = 5 + 1 + 2 and 512 = 83
(2n &#8211; 1)2 ≡ 1 (mod 8)
(bir tek sayının karesi mod 8 de 1 e eşittir.)
Asal çift çarpımlarının basamak toplamları:
5 x 7 = 35 ve 3+5 = 8
11 x 13 = [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=fatihsultan.wordpress.com&blog=352319&post=377&subd=fatihsultan&ref=&feed=1" />]]></description>
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			<media:title type="html">Fatih Sultan</media:title>
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	</item>
		<item>
		<title>Bu Sayıların Özelliği Ne &#8211; 7</title>
		<link>http://fatihsultan.wordpress.com/2007/05/22/bu-sayilarin-ozelligi-ne-7/</link>
		<comments>http://fatihsultan.wordpress.com/2007/05/22/bu-sayilarin-ozelligi-ne-7/#comments</comments>
		<pubDate>Tue, 22 May 2007 07:05:39 +0000</pubDate>
		<dc:creator>Fatih Sultan</dc:creator>
				<category><![CDATA[Duru Matematik]]></category>

		<guid isPermaLink="false">http://fatihsultan.wordpress.com/2007/05/22/bu-sayilarin-ozelligi-ne-7/</guid>
		<description><![CDATA[7 herhangi ikisinin ortak bir kenara sahip olmadığı dikdörtgenlerin, bir dikdörtgen oluşturabildiği, tamsayı kenar uzunluklu dikdörtgenlerin en az sayısıdır.
bir Mersenne asalıdır (23-1).
331 sayısının birler basamağıdır.
4. kuvveti a4+b4-c4 formunda olan olası en küçük asal sayıdır (74 = 1574 + 2274 &#8211; 2394).
= 4 + 3 = 42 &#8211; 32
= 12 + 12 + 12 + 22
= 25 [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=fatihsultan.wordpress.com&blog=352319&post=359&subd=fatihsultan&ref=&feed=1" />]]></description>
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			<media:title type="html">Fatih Sultan</media:title>
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		<item>
		<title>Bu Sayıların Özelliği Ne &#8211; 6</title>
		<link>http://fatihsultan.wordpress.com/2007/05/09/bu-sayilarin-ozelligi-ne-6/</link>
		<comments>http://fatihsultan.wordpress.com/2007/05/09/bu-sayilarin-ozelligi-ne-6/#comments</comments>
		<pubDate>Wed, 09 May 2007 08:42:50 +0000</pubDate>
		<dc:creator>Fatih Sultan</dc:creator>
				<category><![CDATA[Duru Matematik]]></category>

		<guid isPermaLink="false">http://fatihsultan.wordpress.com/2007/05/09/bu-sayilarin-ozelligi-ne-6/</guid>
		<description><![CDATA[4  komşu olan ülkelerin aynı renkte olmayacağı bir düzlemsel haritayı renklendirmek için gerekli olan renklerin en küçük sayısıdır.
Bir tamsayı alın&#8230; Eğer çiftse, 2 ile bölün; tekse 3 ile çarpın ve 1 ekleyin. Eninde sonunda 4 sayısına, oradan 2 ve 1 e ulaşacaksınız ve sonra tekrar 4 bulacaksınız! Hangi sayıdan başlarsanız başlayın, 4-2-1 döngüsüne varırsınız.
4&#215;4 bir karenin [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=fatihsultan.wordpress.com&blog=352319&post=343&subd=fatihsultan&ref=&feed=1" />]]></description>
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			<media:title type="html">Fatih Sultan</media:title>
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		<item>
		<title>Bu Sayıların Özelliği Ne &#8211; 5</title>
		<link>http://fatihsultan.wordpress.com/2007/04/29/bu-sayilarin-ozelligi-ne-5/</link>
		<comments>http://fatihsultan.wordpress.com/2007/04/29/bu-sayilarin-ozelligi-ne-5/#comments</comments>
		<pubDate>Sun, 29 Apr 2007 06:57:06 +0000</pubDate>
		<dc:creator>Fatih Sultan</dc:creator>
				<category><![CDATA[Duru Matematik]]></category>

		<guid isPermaLink="false">http://fatihsultan.wordpress.com/2007/04/29/bu-sayilarin-ozelligi-ne-5/</guid>
		<description><![CDATA[
= Çevre / Çap , herhangi bir çember için.
Sadece cetvel ve pergel kullanarak bir daireyi kareye dönüştüremezsiniz
3,14 çünkü p bir aşkın sayıdır (transcendental).
= 4(1/1 &#8211; 1/3 + 1/5 &#8211; 1/7 + 1/9 &#8211; 1/11 + &#8230; )
= 2(2/1 x 2/3 x 4/3 x 4/5 x 6/5 x 6/7 x 8/7 x 8/9 x &#8230; )
≈ 3.14159 26535 [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=fatihsultan.wordpress.com&blog=352319&post=327&subd=fatihsultan&ref=&feed=1" />]]></description>
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			<media:title type="html">Fatih Sultan</media:title>
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		<item>
		<title>Bu Sayıların Özelliği Ne &#8211; 4</title>
		<link>http://fatihsultan.wordpress.com/2007/04/23/bu-sayilarin-ozelligi-ne-4/</link>
		<comments>http://fatihsultan.wordpress.com/2007/04/23/bu-sayilarin-ozelligi-ne-4/#comments</comments>
		<pubDate>Mon, 23 Apr 2007 04:51:06 +0000</pubDate>
		<dc:creator>Fatih Sultan</dc:creator>
				<category><![CDATA[Duru Matematik]]></category>

		<guid isPermaLink="false">http://fatihsultan.wordpress.com/2007/04/23/bu-sayilarin-ozelligi-ne-4/</guid>
		<description><![CDATA[e İskoç matematikçi John Napier
2,72 tarafından bulundu. e Latince üs (kuvvet) demektir.
 = 1/0! + 1/1! + 1/2! + 1/3! + 1/4! + 1/5! + 1/6! + &#8230;≈ 2.71828 18284 59045 23536 02874 71352 66249&#8230;
≈ 6Ö(p4 + p5)
Ln x ≡ loge x
log x = log e · Ln x
Yukarıda Benjamin Peirce tarafından e sayısı için önerilen, ataça benzer, [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=fatihsultan.wordpress.com&blog=352319&post=314&subd=fatihsultan&ref=&feed=1" />]]></description>
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			<media:title type="html">Fatih Sultan</media:title>
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		<title>Bu Sayıların Özelliği Ne &#8211; 3</title>
		<link>http://fatihsultan.wordpress.com/2007/04/14/bu-sayilarin-ozelligi-ne-3/</link>
		<comments>http://fatihsultan.wordpress.com/2007/04/14/bu-sayilarin-ozelligi-ne-3/#comments</comments>
		<pubDate>Sat, 14 Apr 2007 05:56:56 +0000</pubDate>
		<dc:creator>Fatih Sultan</dc:creator>
				<category><![CDATA[Duru Matematik]]></category>

		<guid isPermaLink="false">http://fatihsultan.wordpress.com/2007/04/14/bu-sayilarin-ozelligi-ne-3/</guid>
		<description><![CDATA[
  Theodorus sabiti de denir
1,73  (4,9 ve 16 dışında 3 ten 17 ye sayıların kareköklerinin irrasyonel olduğunu ispatlayan Cyrene&#8217;li Theodorus&#8217;un ismiyle) 
1 birim kenarlı kübün cisim köşegeni uzunluğudur.
2 birim kenarlı eşkenar üçgenin yüksekliğidir.
= 1 + (1 / (1 + (1 / (2 + (1 / (1 + (1 / 2 + &#8230; )))))))
≈ 1.73205 08075 68877 [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=fatihsultan.wordpress.com&blog=352319&post=305&subd=fatihsultan&ref=&feed=1" />]]></description>
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		<title>Milenyum Problemleri: Yang-Mills Teorisi</title>
		<link>http://fatihsultan.wordpress.com/2007/01/21/milenyum-problemleri-yang-mills-teorisi/</link>
		<comments>http://fatihsultan.wordpress.com/2007/01/21/milenyum-problemleri-yang-mills-teorisi/#comments</comments>
		<pubDate>Sun, 21 Jan 2007 07:35:00 +0000</pubDate>
		<dc:creator>Fatih Sultan</dc:creator>
				<category><![CDATA[Duru Matematik]]></category>

		<guid isPermaLink="false">http://fatihsultan.wordpress.com/2007/01/21/milenyum-problemleri-yang-mills-teorisi/</guid>
		<description><![CDATA[
Klasik mekaniğin Newton kanunlarının makroskopik dünyada geçerliliğine benzer şekilde, kuantum fiziğinin kanunları da basit parçacıkların dünyasında geçerliliğe sahiptir. Yaklaşık yarım asır önce, Yang ve Mills, geometride de bulunan yapıları kullanan basit parçacıkları tanımlamak için dikkate değer yeni bir iskelet (çatı) geliştirdiler. Yang-Mills kuantum teorisi şu an çoğu basit parçacık teorisinin temelini oluşturmakta ve tahminleri çoğu [...]<img alt="" border="0" src="http://stats.wordpress.com/b.gif?host=fatihsultan.wordpress.com&blog=352319&post=200&subd=fatihsultan&ref=&feed=1" />]]></description>
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