aofsorular.com
EVİ210U

MODA TASARIM

4. Ünite
Soru 1
Kullanım yeri ne olursa olsun teknik çizimler ne ile yapılmalıdır?
Soru 2
45 derecelik ve 30-60 derecelik olmak üzere iki çeşidi bulunan ve T cetveli ya da birbiri üzerinden kaydırılarak düşey ve çeşitli eğik çizgilerin çiziminde kullanılan araç aşağıdakilerden hangisidir?
Soru 3
Siluet çiziminde tüm uzunluk ve genişlik ölçüleri için hangi ölçü kullanılmaktadır?
Soru 4
Giysi tasarımında aksesuarlar ise düğme, agraf, fermuar gibi malzemeler hangi malzemeleri ifade etmektedir?
Soru 5
Aşağıdakilerden hangisi teknik çizimlerin kullanım yerlerinden değildir?
Soru 6

Detaylar, giysilerin model özelliklerini belirleyen giysi parçaların ya da dikim uygulamalarını ifade etmektir.Bu doğrultuda görselin tanımı aşağıdakilerden hangisidir?

Soru 7

Görseldeki kapama elemanının adı nedir?

Soru 8
Şekilde gördüğünüz yaka türünün adı nedir?
Soru 9

Şekilde gördüğünüz ilik türünün adı nedir?

Soru 10
0 derece ile 180 derece arasındaki açıların ölçülmesi, işaretlenmesi ve çiziminde kullanılan alet aşağıdakilerden hangisidir?
Soru 11
Aşağıdakilerden hangisi teknik çizimlere başvurulan alanlardan biri değildir?
Soru 12
0 derece ile 180 derece arasındaki açıların ölçülmesi, işaretlenmesi ve çiziminde kullanılan teknik çizim aracına ne ad verilir?
Soru 13
Teknik çizimin göze daha hoş görünmesi için siluet kaç baş ölçüsünde çizilir?
Soru 14
Bir silüet çiziminde baş uzunluğun 3 cm. aldığınızda bu illüstrasyonun hoş görünmesi için tüm vücut başla beraber kaç cm. olmalıdır?
Soru 15
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

Resimde yer alan giysi detayına ne ad verilir?

Soru 16
Aplike cep

Resimdeki giysi detayına ne ad verilir?

Soru 17
45 derecelik ve 30-60 derecelik olmak üzere iki çeşidi bulunan, T cetveli ya da birbiri üzerinden kaydırılarak düşey ve çeşitli eğik çizgilerin çiziminde kullanılan çizim aracına ne ad verilir?
Soru 18
Pergelle çizilemeyen eğri çizgilerin ve yayların düzgün şekilde çizilmesinde kullanılan çizim araçlarına ne ad verilir?
Soru 19
Teknik çizimde kaç kanon hattı vardır?
Soru 20
data:image/png;base64, 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

Resimdeki yaka modeline ne ad verilir?