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CLEI I
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Propósito
<p>Reconocer colores cálidos y usarlos en un dibujo o pintura de paisaje</p>
Motivación
<p>observa el siguiente atardecer</p><p><img src="data:image/jpeg;base64,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" alt="Colores Calidos | Imágenes de puesta de sol, Puestas de sol, Fotos atardecer"></p><p>¿Qué colores predominan en esta fotografía?</p>
Explicación
<p>Como hemos visto anteriormente en el círculo cromático podemos encontrar colores fríos y colores cálidos. los colores cálidos nos transmiten la sensación de calor y son colores cercanos al amarillo. EN artes podemos utilizar los colores cálidos para representar días calurosos y hermosos atardeceres.</p><p><br></p>
Ejercicios
<p>observa el siguiente video y realiza tu obra de arte usando colores cálidos</p><p><iframe width="500" height="281" src="//www.youtube.com/embed/FN2HAvdxqWw" frameborder="0" allowfullscreen=""></iframe><br></p>
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