Eşitsizliklerin Sayı Doğrusunda Gösterimi

[color=#38761d][b]Hazırlayanlar: Fatma ÜLTAY, Hatice SAPANCI, Meryem Zülal AKSU[/b][br][br][/color][u][color=#cc0000][b]Kazanım:[/b][br][/color][/u]M.8.2.3.2. Birinci dereceden bir bilinmeyenli eşitsizlikleri sayı doğrusunda gösterir.[br][color=#cc0000][u][br][b]Yönerge:[/b][/u][br][/color][list][*][color=#3d85c6]"Yeni Eşitsizlik" düğmesine tıklayarak eşitsizlikleri değiştirebilirsiniz.[/color][/*][*][color=#3d85c6]"Cevabınızı kontrol ediniz." işaret kutusuna tıklayarak o eşitsizliği sayı doğrusunda gösterebilirsiniz, işaret kutusuna iki kez tıklayarak ise sayı doğrusundaki gösterimi gizleyebilirsiniz.[/color][/*][/list][br][i][u][color=#cc0000][b]Not: Etkinliği tamamladıktan sonra değerlendirme sorularını cevaplamayı unutmayın :)[/b][/color][/u][/i]
1.Yukarıdaki etkinlikteki "x>3" ifadesi ile ilgili modellemelerden hangisi doğrudur?
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[/img] [br]2.Yukarıda terazide verilen eşitsizliği çözerek bulduğunuz ifadeyi işaretleyiniz.
[img]data:image/png;base64,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[/img][br]3. Yukarıda dengede olmayan teraziye göre x cisminin kütlesi tam sayı cinsinden [u]en az[/u] kaç kg'dır?
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Information: Eşitsizliklerin Sayı Doğrusunda Gösterimi