$$$ 64
Детерминация коэффициентінің маңыздылығын бағалау үшін қандай критерий колданылады?
A) Титьен критерийі;
B) Стьюденттің -статистикасы;
C) - Хоттелинг критерийі;
D) Фишердің -статистикасы;
E) Барт әдісі.
$$$ 65
маңыздылық деңгейі деп нені атайды?
A) Бірінші текті қате жібермеу ықтималдығы;
В) Екінші текті қате жіберу ықтималдығы ;
C) Бірінші текті қате жіберу ықтималдығы;
D) Кездейсқ шаманың оның математикалық үмітінен ауытқуының ықтималдығы;
E) Екінші текті қате жібермеу ықтималдығы.
$$$ 66
Критерий қуаты деп нені атайды?
A) Бірінші текті қате жібермеу ықтималдығы;
В) Екінші текті қате жіберу ықтималдығы ;
C) Бірінші текті қате жіберу ықтималдығы;
D) Кездейсқ шаманың оның математикалық үмітінен ауытқуының ықтималдығы;
E) Екінші текті қате жібермеу ықтималдығы.
$$$ 67
Гетероскедастық келесі шарт орындалмау нәтижесінде пайда болады
А) кездейсоқ мүшенің дисперсиясының тұрақтылығы;
В) кез келген екі бақылауда кездейсоқ мүшелердің мәндері арасында ұдайы байланыс жоқ;
C) кез келген бақылауда кездейсоқ мүшенің математикалық үміті нөлге тең болуы тиіс;
D) кездейсоқ мүше нөлге тең;
Е) гетероскедастық регрессия коэффициенттерін бағалауда әсер етпейді.
$$$ 68
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)
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