Генри Форд

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      Üretim faktörlerinden sadece birinin miktarını çoğaltıp diğerlerini sabit tuttuğunda toplam üretim bir noktaya kadar artar, daha sonra azalmaya başlar. Ortaya çıkan bu genel eğilime “Azalan Verim Yasası” denir.

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