Para definir y representar las razones trigonométricas comenzamos dibujando la circunferencia goniométrica, para lo que utilizamos la herramienta [b]Circunferencia (centro-radio)[/b], dibujando la circunferencia que tiene centro en el origen de coordenadas y radio 1 unidad.[br]Para visualizar mejor las representaciones de las razones, aplicamos un zoom a la vista gráfica.[br][br][img width=292,height=241]data:image/png;base64,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[/img][br][br]A continuación, situamos un punto cualquiera A en la circunferencia y marcamos el punto B(1, 0).[br]El punto A determinará junto con O y B un ángulo que irá variando al mover A por la circunferencia.[br]Obtenemos el ángulo utilizando la herramienta [b]Ángulo[/b] y dibujamos el segmento OA, tal y como aparece en la imagen siguiente:[br][br][img width=278,height=248]data:image/png;base64,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[/img][br]Trazamos a continuación la recta perpendicular al eje X por el punto A, determinando el punto de[br]intersección de esta recta con el eje X.[br][br][img width=373,height=239]data:image/png;base64,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[/img][br][br]Dibujamos el segmento AC y ocultamos la recta.[br][br][img width=430,height=239]data:image/png;base64,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[/img][br][br]Al trabajar con ángulos en la circunferencia goniométrica, sabemos que el seno del ángulo es la medida del[br]segmento AC que debemos crear con la herramienta [b]Segmento[/b], y el coseno del ángulo la medida del segmento OC ya que en el triángulo rectángulo AOC, la hipotenusa es igual a 1.[br]Por tanto, tenemos representadas las medidas del seno y del coseno del ángulo α.[br][br][img width=393,height=228]data:image/png;base64,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[/img][br][br]Por tanto, para el ángulo α el segmento rojo será la medida del seno y el segmento azul la medida[br]del coseno.[br]Podemos variar el punto A para observar la variación del seno y el coseno, así como para obtener cuándo cada uno de estos valores es positivo o negativo.[br]

Si utilizamos directamente la medida de los segmentos AC y OC, siempre serán positivos, por lo que no nos[br]sirven para que aparezcan con su signo correspondiente, según el ángulo esté en cada uno de los cuadrantes.[br]Para que aparezcan los valores correctos del seno y el coseno debemos utilizar las coordenadas del punto A.[br]En GeoGebra las coordenadas de un punto P se representan por [b](x(P),y(P))[/b], por lo que [b]x(P)[/b] hace referencia a la abscisa del punto P e [b]y(P)[/b] hace referencia al valor de la ordenada.[br]En la construcción que hemos realizado el seno del ángulo será y(A), mientras que el coseno será x(A). De esta forma, al cambiar el ángulo de cuadrante, las razones trigonométricas aparecerán con su signo correcto.

A continuación, aprovechando los valores que tenemos calculados del seno y del coseno vamos a representar estas funciones trigonométricas.[br]Para ello, definimos un punto cuyas coordenadas serán [b]([/b][b]α[/b][b], y(A))[/b]. La abscisa será el valor del[br]ángulo y la ordenada será el valor del seno de ese ángulo.[br]Aparecerá un punto D en la vista gráfica, al que cambiamos el color para que sea rojo.

Repitiendo el proceso para el coseno obtendremos la representación de la función correspondiente.