M.7.1.5.1. Yüzdesi verilen çokluğun tamamını bulma

M.7.1.5.1. Bir çokluğun belirtilen bir yüzdesine karşılık gelen miktarını ve belirli bir yüzdesi verilen çokluğun tamamını bulur.
[color=#ff0000]ETKİNLİK 2[/color][br]Bu etkinlik [b]Sena ÖZDİL, Beyza SARI, Ahmet CEYLAN, Emre TAN[/b] ve [b]Beyza Betül BAHADIR[/b] tarafından hazırlanmıştır.[br][br][br]Önceki yıllarda yüzdeler konusu ile tanışmıştınız. Şimdi geçmiş bilgilerinizi tazelemek ve etkinliğimize hazırlık yapmak için sizlere bazı sorular soracağız.[br][list][*]70´in %40´ı kaçtır? Bu sorunun cevabını önceki bilgilerinizden faydalanarak 28 bulduğunuzu düşünüyoruz. Bu soruda amacımız [color=#0000ff]bir çokluğun yüzdesini bulmak.[/color][/*][*]Peki 70´in %160´ı kaçtır? %30´u 60 olan bir sayıyı bulabilir misiniz? [color=#0000ff]Bu soruda ise yüzdesi verilen çokluğun tamamını bulmaya çalışacağız.[/color][/*][*]%100 eğer 100/100 şeklinde gösteriliyorsa %200 nasıl gösterilir? [/*][/list][img]data:image/png;base64,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[/img]
GEOGEBRA ETKİNLİĞİ
[list][*]Şimdi sizlerden aşağıdaki soruları cevaplamanızı istiyoruz. Geogebra etkinliğinden faydalanarak tahmininizi yazabilirsiniz.[/*][/list][b] [br] [color=#ff0000]SORULAR[/color][/b][br][list=1][*][b] [color=#9900ff] [/color][/b][b][color=#9900ff]%90 ı 270 olan sayı kaçtır?[/color][/b][/*][*][color=#9900ff] . [b]%80 i 32 olan sayı kaçtır[br][/b][/color][/*][*][color=#9900ff][b] [/b][b]% 25 i 36 olan sayı kaçtır?[/b][/color][/*][*][color=#9900ff][b] [/b][b]%120 si 220 olan sayı kaçtır?[/b][/color][/*][/list][color=#9900ff][b][br][/b][/color][b]Geogebra Etkinliği için[/b] [b][color=#ff0000]YÖNERGE:[/color][/b][br][list][*]Yüzde için verilen değer % kaç ise onu [b]Yüzde sürgüsünden[/b] belirleyiniz. [/*][*]Yüzdesi verilen çokluğu da [b]Değer sürgüsünden[/b] belirleyiniz. [/*][*]"[b]Tahmininiz[/b]" girdisine tahmininizi giriniz. Girdiğiniz cevabın doğru, yanlış veya sonuca yaklaşmış olduğunuzu etkinlik size söyleyecektir.[/*][*] Daha sonra doğru cevap butonuna tıklayarak doğru cevabı görebilirsiniz.[/*][/list][b][br][/b]
SORU 1
Aşağıda yer alan a ve b öncüllerini cevaplayınız.[br][br][color=#0000ff]a)[/color] %21’i 84 olan sayı kaçtır?[br][br][color=#0000ff]b)[/color]%14’ü 56 olan sayının %72’sinin kaçtır?
SORU 2
[list][*]%40’ı 300 olan sayının %12’si kaçtır?[/*][/list]
SORU 3
[list][*]Berna bir kitabın %70´i olan 350 sayfasını okumuştur. Buna göre Berna´nın okuduğu kitap kaç sayfadır?[/*][/list]
SORU 4
Mustafa telefon almak için para biriktirmektedir. Telefon alması için gerekli olan paranın %35´i olan 1750 TL biriktirmiştir. Mustafa`nın telefonu alması için biriktirmesi gereken toplam para ne kadardır?
7. SINIF YÜZDELER ÇALIŞMA KAĞIDI
M.7.1.5.1 YÜZDELER GEOGEBRA ETKİNLİK TANITIM VİDEOSU
Close

Information: M.7.1.5.1. Yüzdesi verilen çokluğun tamamını bulma