Parametriserte kurver
with(plots):
Plane kurver
x := t-sin(t); Vi definerer komponentene uttrykt ved en parameter t
y := 1-cos(t);
LCZJInRHNiIiIiItSSRzaW5HNiQlKnByb3RlY3RlZEdJKF9zeXNsaWJHRiQ2I0YjISIi
LCYiIiJGIy1JJGNvc0c2JCUqcHJvdGVjdGVkR0koX3N5c2xpYkc2IjYjSSJ0R0YpISIi
plot( [x,y,t=-3..10] ); Plotter kurven for t mellom -3 og 10
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For \303\245 f\303\245 samme skala langs begge akser kan vi skrive:
plot( [x,y,t=-3..10], scaling=constrained );
NiYtJSdDVVJWRVNHNiQ3YHE3JCQhMkU4Uz4qKnopZUchIzskIjJhVyttXCMqKiopPiEjOzckJCExLnM4InA8KXlEISM6JCIyT1w5c1hYLCc+ISM7NyQkITFFbSo+aGNWSSMhIzokIjIvKm9HOnEwNj4hIzs3JCQhMHUnPl06PXM/ISM5JCIxbyVHSkpaTSY9ISM6NyQkITImUS9WW28ieiU9ISM7JCIydUVCaDklKUd5IiEjOzckJCEyMWhiaCMpZnFnIiEjOyQiMV8hSDU2JFIqbyIhIzo3JCQhMUB6X0NNNSFRIiEjOiQiMlo/bCF5SG4jZSIhIzs3JCQhMll5TnpzJ1JuNiEjOyQiMkJQNF93ZFJZIiEjOzckJCExKG9TXz1cIj4oKiEjOyQiMmBQZkFAQGlMIiEjOzckJCEwejBIJClHYSZ6ISM6JCIycjBtUmsnZi03ISM7NyQkITEkZWksYDsuUSchIzskIjJEJ1E3PysybDUhIzs3JCQhMTE3eWBFbSI0JiEjOyQiMTFILSkpZihRTyohIzs3JCQhMXRPMVheRW9SISM7JCIxInlhS1kmZSgzKSEjOzckJCExaCFvJ1w1RndIISM7JCIxaXMhSCEzcCp6JyEjOzckJCEyPHEmKXlhZ0M6IyEjPCQiMT4sdSMqemdvYiEjOzckJCEyKVJGa09hdG45ISM8JCIxQy5YeSI9JXlWISM7NyQkITEqcElnK0UtUyohIzwkIjFMeGdkWCZcSCQhIzs3JCQhMWo0KmVPZz5hJiEjPCQiMnNwSSVRKEg7TSMhIzw3JCQhMjd2WU4sJ3AnKkchIz0kIjJtMkxaNXFGYCIhIzw3JCQhMU9xUzpGb3ZOISM9JCIxQGQtJT5yYiVRISM8NyQkITFqJVtvVUdNLychIz4kIjJKKTN6MHRzeTYhIz03JCQhMWR1SU1BK0pUISNAJCIxb0lBTCxMXVUhIz43JCQiMiczXGArdlIhRyMhIz8kIjImb20pR3dEJmVoISM+NyQkIjInM0s1WWhqTUUhIz4kIjIxLXVSZydSUkohIz03JCQiMnk/ZE5fKSlcWyMhIz0kIjJSVFokND0sJ1EiISM8NyQkIjFULiZRTCwkKlEpISM8JCIyd15ScXQjUmlJISM8NyQkIjJZW3h3ekxIRiIhIzwkIjJiNzxfQmoqKipSISM8NyQkIjIyeXdaIlE+Rz0hIzwkIjFoLnFvb1pHXSEjOzckJCIxKFJ4aCczTGdFISM7JCIxOChcNWsoPltqISM7NyQkIjEnPm9aPXc9cCQhIzskIjBoS2lrU2h1KCEjOjckJCIxQnNQdjp3R1ohIzskIjEpUkBoLSJRcCopISM7NyQkIjFLeE0mXEInPWYhIzskIjIpeVE+Jz1aMy0iISM7NyQkIjFvQTVfPDUnXCghIzskIjFLNyZvL1xXOyIhIzo3JCQiMW1zbFR5dnkjKiEjOyQiMSZIWG4/SVlJIiEjOjckJCIybW40YmBMQTUiISM7JCIyJFx5Mlp4XkI5ISM7NyQkIjFSSyNcMmg4SCIhIzokIjJ0cS5QOytiYCIhIzs3JCQiMi1fcic+OG05OiEjOyQiMi5bW1wsYSNbOyEjOzckJCIyWyRcMWw4IUh2IiEjOyQiMicpSHQ5YylHWzwhIzs3JCQiMmVoIWViPSo9Kj4hIzskIjBCQys8QypIPSEjOTckJCIxelAhej80M0MjISM6JCIyalUzJSozI3onKj0hIzs3JCQiMjhZS0oleSkpM0QhIzskIjJFY1MtVE4mXD4hIzs3JCQiMTFSRWU9LyR5IyEjOiQiMktrOy8obylRKT4hIzs3JCQiMkZhVlZHVS0iSCEjOyQiMnRuKEdaQEkkKj4hIzs3JCQiMikqKltGWl4iei4kISM7JCIxb3h6cWdsKSo+ISM6NyQkIjJtZGF5IioqemxKISM7JCIxVi46XW4jKioqPiEjOjckJCIyJ3pTVytfaiRIJCEjOyQiMm0rcCkqKSozcio+ISM7NyQkIjJ3VzFVMDYhb04hIzskIjFBUj4iNCU9eD4hIzo3JCQiMmlEMFdYXSRRUSEjOyQiMUBgZV4jKW9RPiEjOjckJCIxYydvSU0nPTdUISM6JCIyJipcJSkqW20jKXo9ISM7NyQkIjBVVz5ueGlQJSEjOSQiMnJXbGFyRUghPSEjOzckJCIxTiMqKXpWLGpmJSEjOiQiMWY+dlIpPURzIiEjOjckJCIybCRceS4qemIhWyEjOyQiMm4hSFZVNykzaiIhIzs3JCQiMWooSFcpZi09XSEjOiQiMkpQMnBeVTRfIiEjOzckJCIxcjB6KTMrXUAmISM6JCIxWC9YRThjLDkhIzo3JCQiMVY0PyN6XDVTJiEjOiQiMiUqKipRbUI2MUYiISM7NyQkIjJOVDYud3glb2IhIzskIjJMdHp5ZUVXOCIhIzs3JCQiL29GRm1zOGQhIzgkIjEwU2Z3WGgnKSoqISM7NyQkIjEsemx1NFlTZSEjOiQiMSVcJ0gqNDYjSCcpISM7NyQkIjFgakMrPWlYZiEjOiQiMCdwS1ledlJ0ISM6NyQkIjFYYm1USTJNZyEjOiQiMWFrdjRDVCc0JyEjOzckJCIxLTMnR2RGTzYnISM6JCIybF94NVVmZ3olISM8NyQkIjEiUjMpPihSXDwnISM6JCIyT1xRKWV6KG9nJCEjPDckJCIwVXBGKilmZkAnISM5JCIxKlJBQ2xsVGwjISM7NyQkIjFCKnpTIkhGWGkhIzokIjElZXJgSyk+Rz0hIzs3JCQiMTNtV21BLnhpISM6JCIxKEgkZSRIa0deJiEjPDckJCIyYkAhZSRmQTxHJyEjOyQiMSx0P1tNJUc3IyEjPDckJCIxJXAkKT5ULUpHJyEjOiQiMHJhbUNueDgkISM8NyQkIjAwXVQ6Jj0kRychIzkkIjFHXSNcZXRMcyUhIz83JCQiMFAiNFU0QSRHJyEjOSQiMmAqSEt6K1woeSIhIz43JCQiMXkiKilIWFhORychIzokIjAlUkduIUgsTikhIzw3JCQiMjo9Kj5wSFwlRychIzskIjEpSFFza1cuKD4hIzw3JCQiMWQkXFcyKUcqSCchIzokIjJZLyQ9NW1rVDUhIzw3JCQiMSw0dXJFMT1qISM6JCIxQ28/ME4zSjwhIzs3JCQiMSc0bC9LUHRNJyEjOiQiMkJQcTpNN1xkIyEjPDckJCIxbGkiKT1tLilRJyEjOiQiMm4ocD5ibzFNTiEjPDckJCIxSlxYejhOVWshIzokIjIyUWZuZ0cnM1khIzw3JCQiMUFNUUUzTTpsISM6JCIxY1QkPWBiaiRlISM7NyQkIjEoKSpcTm04aGcnISM6JCIxRSczbyc0X1hyISM7NyQkIjA5YlcqPkQ2biEjOSQiMXJjOkw/XGYlKSEjOzckJCIxM21kYCI+ViRvISM6JCIxJHo7OEc7OSEpKiEjOzckJCIxKmZLQWFOKnlwISM6JCIySzciZk9qczw2ISM7NyQkIjFwcjYlPSZSVXIhIzokIjJ4aVBPO3hJRCIhIzs3JCQiMShHVzlXTEVLKCEjOiQiMShbdE5NckRRIiEjOjckJCIxdnRvJHA5LF8oISM6JCIyJiopRyo9cERcXSIhIzs3JCQiMnYhcGpCUyJlcighIzskIjIvX0FyRCsiNDshIzs3JCQiMT5maGRULEN6ISM6JCIxKTMtOjh1T3EiISM6NyQkIjE+byopbz5LdyIpISM6JCIxKjRyN2VXJCl6IiEjOjckJCIxd2EhRywkNFQlKSEjOiQiMjInRyU+USNcdz0hIzs3JCQiMWtLKyVmRmtvKSEjOiQiMHBAViozMUo+ISM5NyQkIjEieScqXDIweSQqKSEjOiQiMixtbj82NC0oPiEjOzckJCIxWik9OVQoZXQhKiEjOiQiMk5SbTRKVlgpPiEjOzckJCIxdHQnUiVcPjUjKiEjOiQiMlQlZixMKFFVKj4hIzs3JCQiMUJSVDB2SVokKiEjOiQiMUQuQyhwXCMqKj4hIzo3JCQiMXZYLlxEZyVbKiEjOiQiMiVRdCdSZl8mKio+ISM7NyQkIi52JGVQKWVoKiEjNyQiMVhIWVU4ViYqPiEjOjckJCIxRndsT0d2WSgqISM6JCIxN3NlLE0sKCk+ISM6NyQkIjEjKlwkZWBHcCgpKiEjOiQiMkRvP201TlYoPiEjOzckJCIyT3l3K0U4MSsiISM6JCIyODF4QT1edSY+ISM7NyQkIjIqKSo+a2FqI3otIiEjOiQiMiQ+M0M0XEgyPiEjOzckJCIxUCopMzZAU2E1ISM5JCIyRFh3IUg6MlI9ISM7LSUmQ09MT1JHNiYlJFJHQkckIiM1ISIiJCIiISEiIiQiIiEhIiItJStBWEVTTEFCRUxTRzYnUSE2IlEhNiItJSVGT05URzYlJShERUZBVUxURyUoREVGQVVMVEciIzUlK0hPUklaT05UQUxHJStIT1JJWk9OVEFMRy0lKFNDQUxJTkdHNiMlLENPTlNUUkFJTkVERy0lJVJPT1RHNictJSlCT1VORFNfWEc2IyQiI3EhIiItJSlCT1VORFNfWUc2IyQiJTU8ISIiLSUtQk9VTkRTX1dJRFRIRzYjJCIlISlRISIiLSUuQk9VTkRTX0hFSUdIVEc2IyQiJCFlISIiLSUpQ0hJTERSRU5HNiI=
Vi kan forandre fargen og tykkelsen p\303\245 kurven:
plot( [x,y,t=-3..10], scaling=constrained, color=blue, thickness=2 );
NigtJSdDVVJWRVNHNiM3YHE3JCQhMkU4Uz4qKnopZUchIzskIjJhVyttXCMqKiopPiEjOzckJCExLnM4InA8KXlEISM6JCIyT1w5c1hYLCc+ISM7NyQkITFFbSo+aGNWSSMhIzokIjIvKm9HOnEwNj4hIzs3JCQhMHUnPl06PXM/ISM5JCIxbyVHSkpaTSY9ISM6NyQkITImUS9WW28ieiU9ISM7JCIydUVCaDklKUd5IiEjOzckJCEyMWhiaCMpZnFnIiEjOyQiMV8hSDU2JFIqbyIhIzo3JCQhMUB6X0NNNSFRIiEjOiQiMlo/bCF5SG4jZSIhIzs3JCQhMll5TnpzJ1JuNiEjOyQiMkJQNF93ZFJZIiEjOzckJCExKG9TXz1cIj4oKiEjOyQiMmBQZkFAQGlMIiEjOzckJCEwejBIJClHYSZ6ISM6JCIycjBtUmsnZi03ISM7NyQkITEkZWksYDsuUSchIzskIjJEJ1E3PysybDUhIzs3JCQhMTE3eWBFbSI0JiEjOyQiMTFILSkpZihRTyohIzs3JCQhMXRPMVheRW9SISM7JCIxInlhS1kmZSgzKSEjOzckJCExaCFvJ1w1RndIISM7JCIxaXMhSCEzcCp6JyEjOzckJCEyPHEmKXlhZ0M6IyEjPCQiMT4sdSMqemdvYiEjOzckJCEyKVJGa09hdG45ISM8JCIxQy5YeSI9JXlWISM7NyQkITEqcElnK0UtUyohIzwkIjFMeGdkWCZcSCQhIzs3JCQhMWo0KmVPZz5hJiEjPCQiMnNwSSVRKEg7TSMhIzw3JCQhMjd2WU4sJ3AnKkchIz0kIjJtMkxaNXFGYCIhIzw3JCQhMU9xUzpGb3ZOISM9JCIxQGQtJT5yYiVRISM8NyQkITFqJVtvVUdNLychIz4kIjJKKTN6MHRzeTYhIz03JCQhMWR1SU1BK0pUISNAJCIxb0lBTCxMXVUhIz43JCQiMiczXGArdlIhRyMhIz8kIjImb20pR3dEJmVoISM+NyQkIjInM0s1WWhqTUUhIz4kIjIxLXVSZydSUkohIz03JCQiMnk/ZE5fKSlcWyMhIz0kIjJSVFokND0sJ1EiISM8NyQkIjFULiZRTCwkKlEpISM8JCIyd15ScXQjUmlJISM8NyQkIjJZW3h3ekxIRiIhIzwkIjJiNzxfQmoqKipSISM8NyQkIjIyeXdaIlE+Rz0hIzwkIjFoLnFvb1pHXSEjOzckJCIxKFJ4aCczTGdFISM7JCIxOChcNWsoPltqISM7NyQkIjEnPm9aPXc9cCQhIzskIjBoS2lrU2h1KCEjOjckJCIxQnNQdjp3R1ohIzskIjEpUkBoLSJRcCopISM7NyQkIjFLeE0mXEInPWYhIzskIjIpeVE+Jz1aMy0iISM7NyQkIjFvQTVfPDUnXCghIzskIjFLNyZvL1xXOyIhIzo3JCQiMW1zbFR5dnkjKiEjOyQiMSZIWG4/SVlJIiEjOjckJCIybW40YmBMQTUiISM7JCIyJFx5Mlp4XkI5ISM7NyQkIjFSSyNcMmg4SCIhIzokIjJ0cS5QOytiYCIhIzs3JCQiMi1fcic+OG05OiEjOyQiMi5bW1wsYSNbOyEjOzckJCIyWyRcMWw4IUh2IiEjOyQiMicpSHQ5YylHWzwhIzs3JCQiMmVoIWViPSo9Kj4hIzskIjBCQys8QypIPSEjOTckJCIxelAhej80M0MjISM6JCIyalUzJSozI3onKj0hIzs3JCQiMjhZS0oleSkpM0QhIzskIjJFY1MtVE4mXD4hIzs3JCQiMTFSRWU9LyR5IyEjOiQiMktrOy8obylRKT4hIzs3JCQiMkZhVlZHVS0iSCEjOyQiMnRuKEdaQEkkKj4hIzs3JCQiMikqKltGWl4iei4kISM7JCIxb3h6cWdsKSo+ISM6NyQkIjJtZGF5IioqemxKISM7JCIxVi46XW4jKioqPiEjOjckJCIyJ3pTVytfaiRIJCEjOyQiMm0rcCkqKSozcio+ISM7NyQkIjJ3VzFVMDYhb04hIzskIjFBUj4iNCU9eD4hIzo3JCQiMmlEMFdYXSRRUSEjOyQiMUBgZV4jKW9RPiEjOjckJCIxYydvSU0nPTdUISM6JCIyJipcJSkqW20jKXo9ISM7NyQkIjBVVz5ueGlQJSEjOSQiMnJXbGFyRUghPSEjOzckJCIxTiMqKXpWLGpmJSEjOiQiMWY+dlIpPURzIiEjOjckJCIybCRceS4qemIhWyEjOyQiMm4hSFZVNykzaiIhIzs3JCQiMWooSFcpZi09XSEjOiQiMkpQMnBeVTRfIiEjOzckJCIxcjB6KTMrXUAmISM6JCIxWC9YRThjLDkhIzo3JCQiMVY0PyN6XDVTJiEjOiQiMiUqKipRbUI2MUYiISM7NyQkIjJOVDYud3glb2IhIzskIjJMdHp5ZUVXOCIhIzs3JCQiL29GRm1zOGQhIzgkIjEwU2Z3WGgnKSoqISM7NyQkIjEsemx1NFlTZSEjOiQiMSVcJ0gqNDYjSCcpISM7NyQkIjFgakMrPWlYZiEjOiQiMCdwS1ledlJ0ISM6NyQkIjFYYm1USTJNZyEjOiQiMWFrdjRDVCc0JyEjOzckJCIxLTMnR2RGTzYnISM6JCIybF94NVVmZ3olISM8NyQkIjEiUjMpPihSXDwnISM6JCIyT1xRKWV6KG9nJCEjPDckJCIwVXBGKilmZkAnISM5JCIxKlJBQ2xsVGwjISM7NyQkIjFCKnpTIkhGWGkhIzokIjElZXJgSyk+Rz0hIzs3JCQiMTNtV21BLnhpISM6JCIxKEgkZSRIa0deJiEjPDckJCIyYkAhZSRmQTxHJyEjOyQiMSx0P1tNJUc3IyEjPDckJCIxJXAkKT5ULUpHJyEjOiQiMHJhbUNueDgkISM8NyQkIjAwXVQ6Jj0kRychIzkkIjFHXSNcZXRMcyUhIz83JCQiMFAiNFU0QSRHJyEjOSQiMmAqSEt6K1woeSIhIz43JCQiMXkiKilIWFhORychIzokIjAlUkduIUgsTikhIzw3JCQiMjo9Kj5wSFwlRychIzskIjEpSFFza1cuKD4hIzw3JCQiMWQkXFcyKUcqSCchIzokIjJZLyQ9NW1rVDUhIzw3JCQiMSw0dXJFMT1qISM6JCIxQ28/ME4zSjwhIzs3JCQiMSc0bC9LUHRNJyEjOiQiMkJQcTpNN1xkIyEjPDckJCIxbGkiKT1tLilRJyEjOiQiMm4ocD5ibzFNTiEjPDckJCIxSlxYejhOVWshIzokIjIyUWZuZ0cnM1khIzw3JCQiMUFNUUUzTTpsISM6JCIxY1QkPWBiaiRlISM7NyQkIjEoKSpcTm04aGcnISM6JCIxRSczbyc0X1hyISM7NyQkIjA5YlcqPkQ2biEjOSQiMXJjOkw/XGYlKSEjOzckJCIxM21kYCI+ViRvISM6JCIxJHo7OEc7OSEpKiEjOzckJCIxKmZLQWFOKnlwISM6JCIySzciZk9qczw2ISM7NyQkIjFwcjYlPSZSVXIhIzokIjJ4aVBPO3hJRCIhIzs3JCQiMShHVzlXTEVLKCEjOiQiMShbdE5NckRRIiEjOjckJCIxdnRvJHA5LF8oISM6JCIyJiopRyo9cERcXSIhIzs3JCQiMnYhcGpCUyJlcighIzskIjIvX0FyRCsiNDshIzs3JCQiMT5maGRULEN6ISM6JCIxKTMtOjh1T3EiISM6NyQkIjE+byopbz5LdyIpISM6JCIxKjRyN2VXJCl6IiEjOjckJCIxd2EhRywkNFQlKSEjOiQiMjInRyU+USNcdz0hIzs3JCQiMWtLKyVmRmtvKSEjOiQiMHBAViozMUo+ISM5NyQkIjEieScqXDIweSQqKSEjOiQiMixtbj82NC0oPiEjOzckJCIxWik9OVQoZXQhKiEjOiQiMk5SbTRKVlgpPiEjOzckJCIxdHQnUiVcPjUjKiEjOiQiMlQlZixMKFFVKj4hIzs3JCQiMUJSVDB2SVokKiEjOiQiMUQuQyhwXCMqKj4hIzo3JCQiMXZYLlxEZyVbKiEjOiQiMiVRdCdSZl8mKio+ISM7NyQkIi52JGVQKWVoKiEjNyQiMVhIWVU4ViYqPiEjOjckJCIxRndsT0d2WSgqISM6JCIxN3NlLE0sKCk+ISM6NyQkIjEjKlwkZWBHcCgpKiEjOiQiMkRvP201TlYoPiEjOzckJCIyT3l3K0U4MSsiISM6JCIyODF4QT1edSY+ISM7NyQkIjIqKSo+a2FqI3otIiEjOiQiMiQ+M0M0XEgyPiEjOzckJCIxUCopMzZAU2E1ISM5JCIyRFh3IUg6MlI9ISM7LSUrQVhFU0xBQkVMU0c2J1EhNiJRITYiLSUlRk9OVEc2JSUoREVGQVVMVEclKERFRkFVTFRHIiM1JStIT1JJWk9OVEFMRyUrSE9SSVpPTlRBTEctJSZDT0xPUkc2JiUkUkdCRyQiIiEhIiIkIiIhISIiJCIjNSEiIi0lKlRISUNLTkVTU0c2IyIiIy0lKFNDQUxJTkdHNiMlLENPTlNUUkFJTkVERy0lJVJPT1RHNictJSlCT1VORFNfWEc2IyQiIyEpISIiLSUpQk9VTkRTX1lHNiMkIiU1PCEiIi0lLUJPVU5EU19XSURUSEc2IyQiJV1RISIiLSUuQk9VTkRTX0hFSUdIVEc2IyQiJCFlISIiLSUpQ0hJTERSRU5HNiI=
Romkurver
x := cos(t); Komponentene uttrykt ved en parameter t
y := sin(t);
z := t/4;
LUkkY29zRzYkJSpwcm90ZWN0ZWRHSShfc3lzbGliRzYiNiNJInRHRic=
LUkkc2luRzYkJSpwcm90ZWN0ZWRHSShfc3lzbGliRzYiNiNJInRHRic=
LCRJInRHNiIjIiIiIiIl
Plotter kurven med kommandoen "spacecurve":
spacecurve( [x,y,z], t=0..10);
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
Lesbarheten er d\303\245rlig, s\303\245 la oss f\303\245 en tykkere strek og sterkere farger:
spacecurve( [x,y,z], t=0..10, thickness=2, color=blue);
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
Det kan ogs\303\245 hjelpe \303\245 legge inn et aksesystem. F.eks. kan vi bruke "axes=boxed" som gir:
spacecurve( [x,y,z], t=0..10, thickness=2, color=blue, axes=boxed);
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
En annen nyttig ting man kan gj\303\270re for bedre \303\245 f\303\245 inntrykk av hvordan kurven ligger i rommet, er \303\245 legge en "tubeflate" rundt den.
Det blir omtrent som \303\245 tre en hageslange over kurven, og ser slik ut:
tubeplot( [x,y,z], t=0..10, radius=0.1);
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