Aof Panel

Soru 1

İletişimle ilgili araştırmaalara gereksinim duymada aşağıdakilerden hangisi yanlış bir işlemdir?

Soru 2

Türkiye Cumhuriyeti’nde akademisyenlerin iletişimle ilgili araştırma girişimlerindeki ilgi ve bilgi üretiminde gecikme olmuştur. Bunun nedenleri arasında aşağıdakilerden hangisi yer almaz?

Soru 3

Aşağıdakilerden hangisi iletişim araştırmasının oluşum ve gelişmesi için en temel koşullardır?

Soru 4

Türkiye'de iletişim araştırmaları aşağıdakilerden hangi amaçlar etrafından yoğunlaşmıştır?

Soru 5

Aşağıdakilerden hangisi iletişim araştırmalarının amaçlarından biri değildir?

Soru 6

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 7

Birileri iletişimle ilgili olarak egemen üretim güçlerinin çıkarına aykırı olan bilgi üretmesiyle ilgili aşağıdaki ifadelerden hangisi uygun bir tanımlama olmaz?

Soru 8

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6CaAK3h3/kB2/wDwL/0I1pVm+Hf+QHb/APAv/QjWlQAUUUE4FABRSb1/vD86N6/3h+dAC0Um9f7w/Ojev94fnQAtcp4hvZTvsZ1yUlDo47rg9R+NdVvX+8PzrA8TWRuGt5osFywiP49P6/nQBo6TdTXtu1zMoRXb92g7Ae/1q/UNukdvbxwoRtRQo5qXev8AeH50ALRSb1/vD86N6/3h+dAC0Um9f7w/OlBB6UAFFFFABXN6L/yM9/8A9tP/AEMV0lc3ov8AyM9//wBtP/QxQB0lFFFABRRSFgOpFAC0Um9f7w/Ojev94fnQAtFJvX+8Pzo3r/eH50Ac/wCJrqaFHtmUNDcKCh6FSCMj37fnVjQLyW8iVAgSC3jWP3Zsf5/OpPEVutzpbspG+L5xz+f6VLotutnpkSHAdhvf6n/OKANCik3r/eH50b1/vD86AFopN6/3h+dG9f7w/OgBaKQMp6EfnS0AFFFFABRRRQBHPMlvC8shwiDJNYqi61b99NK9vat9yJDgsPUmrHiLLWsEOcLLOqN9KtgADA4AoAzhoengf6pj/wADNL/Yen/88T/32a0KbKzJGzIhdgOFBxmgCj/Yen/88T/32aP7D0//AJ4n/vs0HUZxOITYyeYRuA3r0q5A7yRhpIjE390nNAFP+w9P/wCeJ/77NH9h6f8A88T/AN9mrN9dCztWnZSwUjgfWp6AM/8AsPT/APnif++zR/Yen/8APE/99mtCigDP/sPT/wDnif8Avs0f2Hp//PE/99mrN3c/ZvJ+Td5sqx9cYz3qegDP/sPT/wDnif8Avs0f2Hp//PE/99mrssoiCkqxywX5RnrUU94sMU7lHPk4zxjP0PegCv8A2Hp//PE/99mj+w9P/wCeJ/77NX1O5Q3qAaWgDOOiWi8wmWF+zI5zUlneXNpdpZ37iRZOIpumT6GrtUNcj3aa7j78ZDqfTmgDaopkL+ZCj/3lBp9AGJ4S/wCQZJ/12P8A6CtbdYnhL/kGSf8AXY/+grW3QAyaVIYmlkOEQZJrEX7Xq/72WV7a1P3I0OGYepNWPERLWcMIOBNOqN9P8gVbACgADAHSgDOGh2AGPKJ/4GaX+w9P/wCeJ/77NaFI7FUZgpYgZCjvQBQ/sPT/APnif++zR/Yen/8APE/99mhtTdJUiaymDyZ2jI5x+NXLeV5ULPC8Rzja2KAKf9h6f/zxP/fZo/sPT/8Anif++zVy6nFtbvMwJCDJAp6ncob1GaAKH9h6f/zxP/fZo/sPT/8Anif++zWhRQBn/wBh6f8A88T/AN9mj+w9P/54n/vs1Zv7n7HZvPs37MfLnGecVPQBn/2Hp/8AzxP/AH2aP7D0/wD54n/vs1dmlWGPe+cZxwCaZNdJEs2QxMSb2GO1AFX+w9P/AOeJ/wC+zR/Yen/88T/32auwyCaCOVRgOoYA+9PoAzjoloOYfMhfsyOcipLS8uLO7Szv38xJOIp/U+hq7VDW4w+mSN0aPDqfQ5oA2qKZAxeCNz1ZQafQBiWn/I33v/XEfyStusS0/wCRvvf+uI/klbdABWNd3lxeXT2dg/lpHxLP6H0Fa07FIJHHVVJrI0SMJpkbdWky7H1OaAGjRLQ8zeZM/dnc5NL/AGHp/wDzxP8A32a0KRiFUliABySaAKH9h6f/AM8T/wB9mj+w9P8A+eJ/77NRtfPOZWtY7mSMjaGVRgH1GetXbK6juosxlty8MrjDA+9AFb+w9P8A+eJ/77NH9h6f/wA8T/32a0KKAM/+w9P/AOeJ/wC+zR/Yen/88T/32atG6g5/eDiTyz/velTUAZ/9h6f/AM8T/wB9mj+w9P8A+eJ/77NaFFAGf/Yen/8APE/99mj+w9P/AOeJ/wC+zVn7T/xMfsmz/ll5m7PvjGKnoAzGtbrTh5unzO8a/egc5BHtWtZXcd7apPF91uoPUH0plUtG/dahqEC/cV1cD0JHNAGxVbU/+QZd/wDXF/8A0E1Zqtqf/IMu/wDri/8A6CaAK3h3/kB2/wDwL/0I1pVm+Hf+QHb/APAv/QjWlQBQ1S/NmiRwp5lxMcRp/U+1URpRuPn1G4knc8lQ2FU+1PH73xHcs/PkRqqe2Rmr9AGf/Yen/wDPE/8AfZo/sPT/APnif++zWhVeO7V7t7ZlKSKMjP8AEPUUAV/7D0//AJ4n/vs0f2Hp/wDzxP8A32asQXaXE8qRqSsXBk7Z9Kcl3A/lbZAfOzs4+9jrQBV/sPT/APnif++zR/Yen/8APE/99mtCigDP/sPT/wDnif8Avs0f2Hp//PE/99mtCmSzJFs3Z+dgowM80AUv7D0//nif++zR/Yen/wDPE/8AfZrQooAz/wCw9P8A+eJ/77NIdISL5rKaW2fthsg/UVo0UAQaXfyzSSWl4oS5j5OOjj1FaVYl/wDutT0+dfvGXyj7g1t0AFc3ov8AyM9//wBtP/QxXSVzei/8jPf/APbT/wBDFAHSUjMFUljgDkmlrO1+Ro9GuCvBIC/gSAaAKRmudYkYxSvb2QOAV4aT/CnDQ7D+KNmPqXNXbeNYbeONBhVUAVJQBn/2Hp//ADxP/fZo/sPT/wDnif8Avs1LdahFbXUMD53S9/7vpUt1ci2jVypbc4Tr60AVf7D0/wD54n/vs0f2Hp//ADxP/fZrQooAz/7D0/8A54n/AL7NH9h6f/zxP/fZq3dTi2tnmK7ggzgGpQcgGgDP/sPT/wDnif8Avs0f2Hp//PE/99mtCigDP/sPT/8Anif++zR/Yen/APPE/wDfZq68ojdFIY7zgYGcfWo7S6F0JSqlfLkMZyeuMUAVTodh2iYH1Dmml7rSCH817mz6OrcsnvWnTZEWSNkcZVhgigC3G6yxrIhDKwyCO4p1Znh4t/Zaoxz5bsgP41p0AFFFFAGT4g+7Zf8AX0n9at1U8Qfdsv8Ar6T+tW6ACiiigCjJ/wAhyH/ri386Zqcshure2QybZNxYRsFZsdgT0q6YENws5B3qu0HPam3VrDdoFmUnacgg4INAGRei4TSbtJ1kEYZDGZHDNjPTirlnM91czyyO0ZiJVYMkbfc+tTf2bbeQ8TB2EmNxZyScdOale1ie4WfBEijG5TjI9D60AZKCaPTre9N1O0hZcgt8pBOMYqyVlvr+4iNzLCkOAFibBOR1NXDZQm1W3wfLTGBn0ptxYQXEvmOGWTGNyNtJFAGY80kiwRyyCQw36oH9Rz196s4lvr24Q3MsKQEBViOCeOpqz/Z9uIoYkUosMgkUKepHrRcafb3EvmsGV8YLIxBIoAoi5nNvsaUs0V2sXmKcbhnvTbuR2GrozsyqqbQTwOO1Wrq2EUNtb2sJ2+crcdABySasPZQP5+5T+/x5nPXFAFWxle6uiZHeIQgBYc4J4+8fWtKoXtYnljkwQ8fCsDg49KmoAKp6v/yC7j/dq5VPV/8AkF3H+7QBpWv/AB6Q/wC4v8qlqK1/49If9xf5VLQBieEv+QZJ/wBdj/6CtbdYnhL/AJBkn/XY/wDoK1t0AZPiD7tl/wBfSf1q3VTxB92y/wCvpP61boAKKKKAM+8/5DWn/ST/ANBpdUuJY3t4Yt485iCYwN2B2GatSW8clxFO2d8WdvPHNJdWsV3GElB4OQQcEH2oAzJzcjT71ZhKYggKNLt3e4OKsWU0l3ctljHHAAvl9Cxx1Pt6VMunRCGSN5JpfMGC0j5OKla0iM0cw3LJGMBlPUeh9aAMlpLpNMe++1uWR+EwNuN2OfWrbyT3eoSW8c7QRxKpO0fMxNWGsYWs2tTu8tjk889c0lzp8Vw6ybpIpANu+NtpxQBmXk0p02/tp38xoGQCTGNwJFXHee71Ga3jnaBIFGdoGWJqY6bbmze2G8LIcs2csTnPU0t1YRXEgk3yxSYxvibaSKAKLXdwlvcwvKWkglRRIBjcCakvJHMmoxliUW3yB2HBp15aJb2Igt43YySrk43EnOck1bezid5mbdmZNjc9qAKGmyyXJhj3mKOCJPlzhpDgc/Staq5sof3ONytCAqMDzj0PrVigAqnq/wDyC7j/AHauVT1f/kF3H+7QBpWv/HpD/uL/ACqWorX/AI9If9xf5VLQBiWn/I33v/XEfyStusS0/wCRvvf+uI/klbdAEV1/x6Tf7jfyrN0j/kF2/wDu1pXX/HpN/uN/Ks3SP+QXb/7tAFyqWshzpU/l5zjn6Z5/SrtBGRg0AR2xja2jMOPL2jbis4t/xOLpoDhVt/3hH97t+NTHSYAT5Us8Kk5KRyYBqzDaQwQNDEu1Wzn1P40AUrNbtrOO6Nw8j+WT5WBhuOKgspZLi7gAu55PlLTLjaEPoePqK0ZUe205ktF3NGmEB5//AF1QsjJDLBFbSzSpnEiyRFQo9ckUANFzP/wjTTmRvOz97v8AfxU5ikl1dh9plUCJWAUgd+n0qR9It33qzzeWzbvL3/KD7CpriwiuJVkLyxuq7cxttyPQ0AVDJPHqhW4mliRnHk4AKMP7p96ia4urma5MZuQYnKIIgu0Y9c1e/s6HzhIzysA28Rs+VB9cUk2mxSzmVZJoWb73lPt3fWgCC3Z31pGlXbIbMbh6HdzWnUEdnHHcLMpbcsXlAE8Yzn86noAKp6V/yGdS/wC2f8quVT0r/kM6l/2z/lQBr1W1P/kGXf8A1xf/ANBNWaran/yDLv8A64v/AOgmgCt4d/5Adv8A8C/9CNaVZvh3/kB2/wDwL/0I1pUAYsP/ACMOof7sf/oIq/VCH/kYdQ/3Y/8A0EVfoAKzdejH2AzjKyxEbWU4IycGtKorq3juoGhlzsbrg0AVrhl0zSS0CDEagAe571Xn+1WMEd0bozYI3oVGCD6YrUeNJIjG4DKRgg1Tj0qBJFZnmkCHKJI+VU/SgCIpcXF3eKt1JGsZG1Vx12/yqF72eS3sEzJunUl2jA3HHpngVqpAkckrrnMpy35YqF9Oge1jg+cCL7jK2GX8aAKE7XY067EhmRFAKM+AxHcHFT3AltIrQLcSv5lygJY9j2+lWI7CJIZY3eWUSjDGRyTikTTolVFaSaTZIJFLvnBHT8KAKjm4eO/kF1IggZtqqB2GetCy3EaWV09w7/aJFVkwNoDDtWgLWLZOnOJyS/PqMcUhs4jDBEd22BlZOe46UAT0UUUAZ+q/8fGn/wDX0n8626xNV/4+NP8A+vpP51t0AFc3ov8AyM9//wBtP/QxXSVzei/8jPf/APbT/wBDFAHSVmeJP+QLN9V/9CFadZniT/kCzfVf/QhQBOv3R9KUnAyaRfuj6UksYliaNs4YYODQBhEy3ouphaSSLP8ALE4IG0Dp+tTz3JuNJhdgfMSZVde+4GtaKNYYljjGFUYAqFrGBmclT87hyM9x3oAqW0zXKXFzLOYdoKCPP+qHqR602ydo9Q2I9w8Lw7x5xyScjkd6uy2UEsrSMp3OuxsHG4e9Nj0+CKRJFMu5BgEyE8en0oAy5I3udHkvZbmUs6k7FbCDnpirNw8s9+YB55SOMMFhcKST3JJqzJpds5fh1DnLKrkAn6U+4sILl1dwyyKMB0bBx9aAKbG78u0ilkkhkMpUsCMkYOM9qI7eV7y4tmvLjykAYYb5sn3q8tnCgjADfu2LLlieTUiwos7zAHe4AP4UAZltcyzW2nOznc8hDYONwGRz+VVoJ5BJLao5hWa7fdN6dOB71rx2UEUcKIpCwksnPQn/APXR9ht/JliKZSVi7AnuaAJ1G1QoycDuc0tNjQRxqgLEAYyxyadQBX8Pf8eD/wDXZ/51p1meHv8Ajwf/AK7P/OtOgAooooAyfEH3bL/r6T+tW6qeIPu2X/X0n9at0AFZ0l4ltqkomdtpiUqoBPrnitGs2aY2uqSyNBNIrxKFMaZ5GeKAJ5LuOSK3liuNqSShQQud3X5faoNPlSCK/llbai3Tkn8qrrazrbW5aJgXvRKUAzsX3okXytPvjMGQm6Z488bjwRjPWgC42owzRTLE8iMiElzGflq5EcxId27KjnGM1kRkXFtet5/nXLxYKCMrgY4479a1oARbxggghR/KgCo1y7w3csc6hYm2jMf3Mfe+tSPqNtGIyzkeYm9eDyP8az282CC/tvs8ztNI7IVTIII9amtoH+12LPEwEdrgkr904H5GgC0dQtxFG4ZiJM7VCEk49qbNqcEdp56kuC20ADnPv6VBqMckd/FdBZmj2bG8n7y89ajlhL6fM0ENxkyK+JB8z4IzgUAXDciSS3KSPGHYjY0f38D36Uh1S0Gcu3yttY7ThT71G8jXVzZyrDMqpI2d6Efw9aiSGT+x7xDE29nchdpyefSgC5Df288wijcljkqSpAbHoe9OspPNjc+aZcSMMlcY56VDNGxubBghwhO44+78v6Uulo8cEgdSpMznkY4zQBcqnq//ACC7j/dq5VPV/wDkF3H+7QBpWv8Ax6Q/7i/yqWorX/j0h/3F/lUtAGJ4S/5Bkn/XY/8AoK1t1ieEv+QZJ/12P/oK1t0AZPiD7tl/19J/WrdVPEH3bL/r6T+tW6ACq0moWsc/kvKA+cHg4B+tWaxNUeaaK7gCOu1gVRIyd4yOSaANO4vra2cpNKFYJvxg9M4pkmp2ce3dMMMMghSeKiVfN1tZtjbPsvBZcc7veo9ReQtNbIjIhh+XZFkufTOMAUAXri7gtohJNIFVvu98063njuYvMhbcueuKyN/krp91JE7QxReW3ynKNgDOK1radJ0Lxq6jOPmXbn3oAaZWa78qNkwqZYEHOT0/rTI72NbaN55Uyz+WSoO3d6c1BLN9l1R5JI5CkkQClFLZIJ4+tVTE8llbBon5vcspHQZNAGkmoWjwPMsy+WhwxoXULVoZJfNwsf3sjBHpxUGrwu0MUkSsfKlDsEAzj1Ge9RW4jnmlkia6kkMJTdIoVfp0HNAEh1S3ns3lhn8optLFkJ25NWZ7+1t3ZJZQrKMlcHNZdxIZdB+zpFL5kaIGBjI5BFaEKH+1bpivBRADj60APGo2ZkVBOpL4xjp+dPjkJu5Y/NB2hTs2/d/GsnypF8LqqxsJA2cbec760YFI1W6Yg4KJg9u9AFuqer/8gu4/3auVT1f/AJBdx/u0AaVr/wAekP8AuL/Kpaitf+PSH/cX+VS0AYlp/wAjfe/9cR/JK26xLT/kb73/AK4j+SVt0ARXX/HpN/uN/Ks3SP8AkF2/+7Wldf8AHpN/uN/Ks3SP+QXb/wC7QBcooooASR1jjZ3yFUZPGaia7gWGOUyDZKQEODyT0qY1j2NsTqTx7s29o5MY7bm7fhzQBfj1C1kn8lJQXyQODgn602TU7KKcwyThXU4IKnj8azbiWWRoC6SL5NyMxpCcKoPXOOfwqZLqOC6v1kjkcu4wqoTn5elAGmbiISRJvG6bJTHO7HNUbS9SFLp7qVsC6dEzlvTgVXtYZLebSY5hhwJSR6cUQyvCJyinm9cM4TcUH0FAGkL62NobrzR5I6tg8fhToLuC4keOGQOyfeA/zzWMyudI1CLZKXM28bkIJBK89K3lRUACgDAx0oAWiiigAqnpX/IZ1L/tn/KrlU9K/wCQzqX/AGz/AJUAa9VtT/5Bl3/1xf8A9BNWaran/wAgy7/64v8A+gmgCt4d/wCQHb/8C/8AQjWlWb4d/wCQHb/8C/8AQjWlQBiw/wDIw6h/ux/+gir9UIf+Rh1D/dj/APQRV+gApshxGxHoadTZf9U/+6aAKtpdqtjatcSHfKABxksacZ5H+0mKSLEfAyp+Vu+f/rVn2Ub2ht7iZHkRownTmH8PSpPO+zvexNFIzSsWTapIYEetAEs9zm9091lIidZGbnAI255FSQataT+YEkOUBYgqeg71VjBWfRgRgiNwQf8AcFLEx+yXNl5UnnOZcfIcc5xzQBZW6kVLR5ZYdsxwSqt8xP3cen41JLqNpC5SSYKwbaQQeuM1mGYzQ6bCsM26KSPeShAXHFX7OIC7vXZPvSAZI6jFAD2nkY3PkyRYjXA3A8NjPPt9KnhkWaFJFO4MMggYzWY8xtpr6N4pSZTmPahO75cVd00FdOtwwIIQZBoAs0UUUAZ+q/8AHxp//X0n8626xNV/4+NP/wCvpP51t0AFc3ov/Iz3/wD20/8AQxXSVzei/wDIz3//AG0/9DFAHSVmeJP+QLN9V/8AQhWnWZ4k/wCQLN9V/wDQhQBOv3R9KWkX7o+lLQAUUUUAFQX8nlWcj+cYcY/eBd2OfSp6pa0jSaVMiKWY7cBRk/eFADCwGvbicAWmSf8AgVSxalbTSiKJnZm5HyHp6/T3qpdBDqcizNtQ2JDHOP4vem6VKs08TTXOZkj2pGU28f16UAaNjJ5tmjiYzZz8+3bnn0qeqWio0elQo6lWG7IYYP3jV2gAooooAKKKKAK/h7/jwf8A67P/ADrTrM8Pf8eD/wDXZ/51p0AFFFFAGT4iytrbzYysU6u30q2CCMjkGp54UuIXilGUcYIrFU3ek/uZ4nuLZfuSxjJUehFAGnRWeNc0/wD57H/vg0f25p//AD2P/fBoA0KhurYXCL8xR0YMjjsaq/25p/8Az2P/AHwaP7c0/wD57H/vg0ATw2hS5NxLM0sm3aCVCgD8Ks1n/wBuaf8A89j/AN8Gj+3NP/57H/vg0AaFFZ/9uaf/AM9j/wB8Gj+3NP8A+ex/74NAGhRWf/bmn/8APY/98Gj+3NP/AOex/wC+DQBoUVn/ANuaf/z2P/fBo/tzT/8Ansf++DQBoUVn/wBuaf8A89j/AN8Gj+3NP/57H/vg0AaFUNck26a6D78hCKPXmmnW7Q8Q+ZM/ZUQ5NSWlncXd2l5fp5aR8xQ9wfU0AasKeXCif3VAp9FFAGJ4S/5Bkn/XY/8AoK1t1ieEv+QZJ/12P/oK1t0AZPiIFbOGb+GGdXb6f5NWwQwBByD0qeeJJ4XikGUcEEViqbvSD5UsT3FqPuSoMlR6EUAadFZw1zT8f60j/gBpf7c0/wD57H/vg0AaFFZ/9uaf/wA9j/3waP7c0/8A57H/AL4NAFq7t/tUBiLbVPXjNSRoI41QEkKMZJyao/25p/8Az2P/AHwaP7c0/wD57H/vg0AaFFZ/9uaf/wA9j/3waP7c0/8A57H/AL4NAGhRWf8A25p//PY/98Gj+3NP/wCex/74NAGhRWf/AG5p/wDz2P8A3waP7c0//nsf++DQBoUVn/25p/8Az2P/AHwaP7c0/wD57H/vg0AaFUdbkCaZIvVpMIo9TTDrdoeIfMmfsqIcmn2lncXl0l5fp5aR8xQ9wfU0Aa0ClII0PVVAp9FFAGJaf8jfe/8AXEfyStusS0/5G+9/64j+SVt0AMnUvBIg6spFZOiSb9MjXo0eUYehzWzWNd2dxZ3T3linmJJzLB6n1FAF6is4a3aDibzIX7q6HIpf7c0//nsf++DQBfbO07cA9qhsrYWluI929iSzN/eJqt/bmn/89j/3waP7c0//AJ7H/vg0AaFQW9t5M9xJuz5zBsY6cVW/tzT/APnsf++DR/bmn/8APY/98GgDQorP/tzT/wDnsf8Avg0f25p//PY/98GgDQorP/tzT/8Ansf++DR/bmn/APPY/wDfBoA0KKz/AO3NP/57H/vg0f25p/8Az2P/AHwaANCqWjfvdQ1CdfuM6oD6kDmoWurnUf3WnwukbfencYAHtWtY2kdlapBF0XqT1J9aALFVtT/5Bl3/ANcX/wDQTVmq2p/8gy7/AOuL/wDoJoAreHf+QHb/APAv/QjWlWb4d/5Adv8A8C/9CNaVAGKD5XiS5VuPOjVl/AY/xq/UeqWDXiJJC3l3ERzG39D7VRGqm3+TUYJIJBxuC5VvpQBpUVn/ANuaf/z2P/fBo/tzT/8Ansf++DQBoUVn/wBuaf8A89j/AN8Gj+3NP/57H/vg0AaFFZ/9uaf/AM9j/wB8Gj+3NP8A+ex/74NAGhRWf/bmn/8APY/98Gj+3NP/AOex/wC+DQBoUVn/ANuaf/z2P/fBo/tzT/8Ansf++DQBoUVn/wBuaf8A89j/AN8GmnWI5fksoZbmTsFU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Yukarıdaki Tabloyu aşağıdakilerden hangisi tanımlamaktadır?

Soru 9

Türkiye'deki nitel araştırmalarda yaygın bir şekilde sorunlar görülmektedir. Aşağıdakilerden hangisi bu sorunlardan biri değildir?

Soru 10

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.

İLETİŞİM KURAMLARI