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İLETİŞİM KURAMLARI - Deneme Sınavı - 1

Dönem Sonu Sınavı 45640
Soru 1
Fetişleştirme, yani bir mala kendinde olmayan değerler yükleme, hangi yaklaşım tarafından kavramlaştırılmıştır?
Soru 2
'………….. ……….., seçilen bir konuda veya sorunda gerekli olan verileri, enformasyonu ve bilgileri toplayan, bu toplananı mantıksal nedensellik süreçlerinden geçirerek analiz eden ve sonuçlar çıkaran araştırma biçimidir.' Boş bırakılan kısmı en uygun kavramla tamamlayınızı.
Soru 3
Türkiye’deki nicel araştırmalarda göze çarpan ilk sorun nedir?
Soru 4
Türkiye'de iletişimsel araştırma ve eğitim amacıyla kurulan ilk okul olan Siyasal Bilgiler Fakültesi (SBF) bünyesinde Basın Yayın Yüksek Okulu (BYYO) kaç yılında kurulmuştur?
Soru 5
Aşağıdakilerden hangisi bilmeye ve bilime karşı toplumsal ilgi ve tutumun olumlu olduğunu gösterir?
Soru 6
Aşağıdakilerden hangisi Lasswell’in formülüne göre araştırmalardan değildir?
Soru 7
"……… …….., metinsel yorumlama teorilerinin kitle iletişimi izleyicilerinin gündelik faaliyetlerine uygulanmasıdır." boşluğa en uygun kavram hangisidir?
Soru 8
İletişimle ilgili araştırmaalara gereksinim duymada aşağıdakilerden hangisi yanlış bir işlemdir?
Soru 9
Türkiye Cumhuriyeti’nde akademisyenlerin iletişimle ilgili araştırma girişimlerindeki ilgi ve bilgi üretiminde gecikme olmuştur. Bunun nedenleri arasında aşağıdakilerden hangisi yer almaz?
Soru 10
Aşağıdakilerden hangisi iletişim araştırmasının oluşum ve gelişmesi için en temel koşullardır?
Soru 11
Türkiye'de iletişim araştırmaları aşağıdakilerden hangi amaçlar etrafından yoğunlaşmıştır?
Soru 12
Aşağıdakilerden hangisi iletişim araştırmalarının amaçlarından biri değildir?
Soru 13
Bu tür bilgi değerlidir; dolayısıyla gizlidir, pazara sürülen emtia değildir, “herkes aydınlansın” diye internete de konmaz, televizyonlarda tartışılmaz, üniversite kitaplarında yer almaz.

Yukarıdaki ifadeler hangi tür "bilgi" içindir?

Soru 14
Birileri iletişimle ilgili olarak egemen üretim güçlerinin çıkarına aykırı olan bilgi üretmesiyle ilgili aşağıdaki  ifadelerden hangisi uygun bir tanımlama olmaz?
Soru 15
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Yukarıdaki Tabloyu aşağıdakilerden hangisi tanımlamaktadır?

Soru 16
Türkiye'deki nitel araştırmalarda yaygın bir şekilde sorunlar görülmektedir. Aşağıdakilerden hangisi bu sorunlardan biri değildir?
Soru 17
İletişimle ilgili seçilen bir konuda veya sorunda gerekli olan verileri, enformasyonu ve bilgileri toplayan, bu toplananı mantıksal nedensellik süreçlerinden geçirerek analiz eden ve sonuçlar çıkaran araştırma biçimini aşağıdakilerden hangisi ifade etmektedir.