Егер:
А- төртбұрыштар;
В- трапециялар;
С- параллелограмдар;
Д- ромбылар;
Е- квадраттар жиыны болса, онда
не .
19. Егер:
N - барлық натурал сандар;
- барлық теріс емес бүтін сандар;
Z- барлық бүтін сандар;
Q - барлық рационал сандар;
R- барлық нақты сандар жиыны болса, онда
N![](data:image/png;base64,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) 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) 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