Willis Summers
06/02/2024 · Primary School

\( 31^{\circ} \) ) Place sur une droite (d) les points \( A, B, E, D \) tels que : \( A B=5 \mathrm{~cm}, B E=3 \mathrm{~cm}(E \) est à l'extérieur de \( [A B]), A D=4 \mathrm{~cm} \) (D n'est pas entre \( A \) et \( B) \). \( \left.2^{\circ}\right) \) Trace \( C(A, 5 \mathrm{~cm}) \), c'est-à-dire le cercle \( (C) \) de centre \( A \) et de rayon 5 cm . \( \left.3^{\circ}\right) \) Trace les perpendiculaires en \( B, E \) et \( D \) à \( (d) \). Etudie la position de chacune de ces perpendiculaires par rapport à \( (C) \).

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1. Placer les points \( A, B, E, D \) sur la droite \( d \) selon les conditions données. 2. Tracer le cercle \( C \) de centre \( A \) et rayon 5 cm. 3. Tracer les perpendiculaires en \( B, E \) et \( D \) à la droite \( d \). 4. Étudier la position des perpendiculaires par rapport au cercle \( C \).

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