Question about Geogebra •I have drawn a circle in Geogebra. Now I want to fill it with colour (because I need a circular region). Is there a way? •Is there a way to fill with colour any closed figure composed of line-segment/s and arc/s?


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Question Number 6076 by Rasheed Soomro last updated on 12/Jun/16

$Q u e s t i o n a b o u t G e o g e b r a$ $∙ I h a v e d r a w n a c i r c l e i n$ $G e o g e b r a . N o w I w a n t t o$ $f i l l i t w i t h c o l o u r (b e c a u s e$ $I n e e d a c i r c u l a r r e g i o n) .$ $I s t h e r e a w a y ?$ $∙ I s t h e r e a w a y t o f i l l w i t h$ $c o l o u r a n y c l o s e d f i g u r e$ $c o m p o s e d o f l i n e - s e g m e n t / s$ $a n d a r c / s ?$
Commented by Yozzii last updated on 12/Jun/16

$Y e s . L o n g p r e s s a n y p o i n t o n t h e c i r c l e$ $a n d s o m e o p t i o n s w i l l a p p e a r . T h e r e$ $i s a c o l o u r a n d t r a n s p e r a n c y s e t t i n g$ $o n t h e o p t i o n s y o u s e e . A d j u s t t h e$ $c o n t i n u o u s g a u g e t h a t i s u n d e r t h e$ $c o l o u r o p t i o n s t o c h a n g e t h e s t r e n g t h$ $o f c o l o u r w h i c h f i l l s t h e c i r c l e .$
Commented by Rasheed Soomro last updated on 12/Jun/16

$ThanX a lot!$ $B u t t h i s {d o e s n}^{'} t w o r k . I h a v e a g e o g e b r a$ $a n d r o i d v e r s i o n . L o n g p r e s s {d o e s n}^{'} t$ $w o r k . O p t i o n s a p e a r o n l o n g p r e s s$ $o n t h e e q u a t i o n o f c i r c l e w h i c h a p e a r s$ $i n A l g e b r a i c v i e w . B u t h e r e c h a n g e s$ $c o l o u r o f c i r c l e i t s e l f r a t h e r t h a n f i l l i n g$ $i n s i d e i t .$ $I h a v e f o u n d t h e o p t i o n n o w!$
Commented by Yozzii last updated on 12/Jun/16

$G o o d g o o d .$
Commented by Rasheed Soomro last updated on 13/Jun/16

$L ot of options are there! But if I$ $want to fill colour in custom region$ $(i - e n o t b u i l t - i n o b j e c t) for example intersection area of two$ $circlcles w i t h o u t c o l o u r i n g r e m a i n i n g$ $p a r t s o f c i r c l e s ?$
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