Sanders Lee
10/01/2024 · High School

Nel trapezio \( A B C D \) gli angoli \( \widehat{A} \) e \( \widehat{B} \) adiacenti alla base maggiore misurano rispettivamente \( 68^{\circ} \) e \( 28^{\circ} \) e la diagonale \( A C \) è bisettrice dell'angolo \( \widehat{A} \). Calcola l'am- piezza degli angoli di ciascuno dei triangoli in cui il tra- pezio dato risulta diviso dalla diagonale \( A C \). La base minore \( D C \) è congruente al lato obliquo \( A D \). Perché?

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Gli angoli del triangolo \( ACD \) sono \( 34^\circ \), \( 112^\circ \), e \( 34^\circ \). Gli angoli del triangolo \( ABC \) sono \( 34^\circ \), \( 28^\circ \), e \( 118^\circ \). La base minore \( DC \) è congruente al lato obliquo \( AD \) perché il trapezio è isoscele.

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