[size=200][color=#9900ff] DİKDÖRTGENLER PRİZMASI[/color][color=#0000ff][br][/color][color=#980000][br]GİRİŞ:[/color][/size]
Aşağıdaki fotoğrafları inceleyiniz.
Yukarıda bulunan resimlerdeki cisimlerin ortak özelikleri nelerdir, sınıfla tartışınız ve tartışma notlarınızı aşağıya yazınız.[br]
[color=#980000][size=200]KEŞFETME:[/size][/color]
Yukarıdaki geometrik cismi sürgü yardımıyla açıp inceleyiniz.[br]
Yukarıdaki geometrik cismi sürgü yardımıyla açıp açılımdaki yeni oluşan geometrik cisimlerin isimlerini aşağıdaki boşluğa not alın.[br]
Yukarıdaki geometrik cisme benzeyen cisimlere günlük hayattan örnekler veriniz.[br]
[size=200][color=#ff0000]AÇIKLAMA:[/color][/size]
[size=200][color=#980000]DERİNLEŞTİRME:[/color][/size]
Aşağıda verilen talimatlara uyarak istenilen şekilleri yapınız.
Aşağıdaki talimatlara uyarak bir dikdörtgenler prizması oluşturalım.[br][img]https://www.geogebra.org/images/ggb/toolbar/mode_segment.png[/img] Simgesine tıkladıktan sonra iki nokta seçerek doğru parçasını oluşturalım. Sonrasında bu doğru parçasının başlangıç ve bitişindeki noktalara dik olan ve bu noktadan geçen doğrular çizelim. [br]Bunun için [img]https://www.geogebra.org/images/ggb/toolbar/mode_orthogonal.png[/img] simgesine tıklayıp önce nokta sonra doğru parçasını seçelim.[br]Sonra [img]https://www.geogebra.org/images/ggb/toolbar/mode_point.png[/img] simgesine tıklayarak dik doğrularımızdan birinden nokta belirleyelim. Belirlediğimiz bu noktanın bulunduğu doğruya dik ve bu noktadan geçen bir doğru seçelim [img]https://www.geogebra.org/images/ggb/toolbar/mode_orthogonal.png[/img] tekrar bu simge yardımı ile .[br]Ardından diğer dik doğru ile çizdiğimiz bu dik doğrunun kesişimini [img]https://www.geogebra.org/images/ggb/toolbar/mode_point.png[/img] ile işaretleyelim. Sonrasında oluşturduğumuz bu noktaları [img]https://www.geogebra.org/images/ggb/toolbar/mode_polygon.png[/img] yardımı ile tüm noktaları seçerek bir dikdörtgen elde edelim. Bu aşamadan sonra ctrl+h ile dik doğrularımı gizleyebiliriz.(Aynı şekilde cebir penceresinden doğruların yanındaki kutucuğun işaretini kaldırarak da yapabilirsiniz.)[br][img]https://www.geogebra.org/images/ggb/toolbar/mode_extrusion.png[/img]simgesine tıklayıp ardından elde ettiğimiz dikdörtgene tıkladıktan sonra yükseklik değerini girdiğimizde bir dikdörtgenler prizması elde etmiş olacağız.[br][img]https://www.geogebra.org/images/ggb/toolbar/mode_distance.png[/img] ikonu ile kenarlarımızı seçerek kenar uzunluklarımızı tespit edebiliriz. Ardından [img]https://www.geogebra.org/images/ggb/toolbar/mode_area.png[/img] simgesi ile dikdörtgen prizmamızın tüm yüzeylere tıklayarak yüzey alanımızı, ardından [img]https://www.geogebra.org/images/ggb/toolbar/mode_volume.png[/img] ikonuna tıklayıp şekle tıkladığımızda hacmini ölçebiliriz. Sonrasında noktalarımızın yerlerini değiştirerek alan ve hacimdeki değişimleri gözlemleyebiliriz. Alanlarına bakarak hangi yüzeylerin birbiri ile eşit olduğunu da rahatlıkla söyleyebiliriz.[br]
[color=#980000][size=200]DEĞERLENDİRME:[/size][/color]
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[/img]
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[/img]
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[/img]