Renk Teorisi
Tasarımda hayati rol oynayan renk teorisi, sanatçılar ve tasarımcılar tarafından onlarca yıldır kullanılmakta. Teori kelimesi gözünüzü korkutmasın, temel renk teorisi herkesin kolaylıkla öğrenebileceği ve uygulayabileceği bir bilgi.
Hepsinden önemlisi, sadece tasarım için değil, aynı zamanda kıyafetlerde mükemmel kombinler oluşturmak, evinizin bir odasını dekore etmek yada Instagram storylerinde en uyumlu renkler seçmek gibi hayatınızın her alanında kullanabilirsiniz. Renk teorisini iyi anlamak, renklerin sihirli dünyasını keşfederken yardımı çok büyük olacaktır.
Birincil Renkler
Okuldan hatırlayacağınız gibi tüm renkler, birincil renkler olan kırmızı, sarı ve mavi renklerin karışımından elde edilir.
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)
İkincil Renkler
Birincil renkler birbirleriyle karıştırıldığında, ikincil renkler ortaya çıkar.
Yani, kırmızı ve sarıdan turuncu
Sarı ve maviden yeşil
Mavi ve kırmızının karışımından mor ortaya çıkar
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Üçüncül Renkler
Altı ikincil renk karışıp üçüncül renkler ortaya çıktığında renk dünyanız genişleyecek ve nihayetinde bir renk çemberine sahip olacaksınız.
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)