Montgomery May
12/18/2024 · Elementary School
504 Sia \( A B C D \) un rettangolo in cui \( \overline{A B}=6 a \) e \( \overline{B C}=2 a \). Siano \( M \) ed \( N \), rispettivamente, i punti medi di \( A D \) e \( B C \). Determina, sul segmento \( M N \), due punti \( P \) e \( Q \), con \( M P<M Q \), in modo che: a. l'area del trapezio \( P Q C D \) superi di \( 5 a^{2} \) l'area del triangolo \( A P D \); b. l'area del triangolo \( B C Q \) sia \( \frac{1}{12} \) dell'area del rettan- golo \( A B C D \).
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I punti \( P \) e \( Q \) sul segmento \( M N \) sono \( P\left(\frac{a}{3},\ a\right) \) e \( Q(5a,\ a) \).
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