Ako su $ t $ i $ t_1 $ dvije tangente iste, koje prolaze kroz jednu istu tačku B izvan, tada su: 1) duži od tačke B do dodirnih tačaka jednake i 2) oštri uglovi koje obrazuju obe tangente s polupravom koja spaja tačku B sa središtem kružnice jednaki. Kod razblokirovki dlya mts modema zte mf 192 1. Dokaz Neka su dodirne tačke $ A $ i $ A_1 $. Prava OB nije tangenta, sa kružnicom ima 2 zajedničke tačke, dakle tačke $ A $ i $ A_1 $ nisu na pravoj $ OB $ i prema tome postoje trouglovi $ ABO $ i $ A_1BO $.

Ti trouglovi su podudarni, jer je $ OA=OA_1 $, $ OB=OB $ i $.

Matematika 5 klass rabochaya tetrad k uchebniku G Muravina Matematika 5 klass V 2 h chch Chast 1.

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