equivale a \( 2 \sin 2 x=1 \); il problema ha due soluzioni: \( x=\frac{\pi}{12} \) v \( x=\frac{5 \pi}{12} \) wol Data una semicirconferenza di diametro \( \overline{A B}=2 r \), determina su di essa un punto \( P \) in modo che, detto \( Q \) il puy win cui la bisettrice di \( B \widehat{A} P \) interseca la semicirconferenza, risulti \( \overline{A P}+\overline{P Q}+\overline{Q B}=3 r \).

Dado un triángulo de 30°-60° donde la hipotenusa mide 12 cm, calcula la longitud del cateto opuesto al ángulo de 60°.

Which of the following can be written as \( \sin 9 x \) ? \( \begin{array}{l}\sin 5 x \cos 4 x-\cos 5 x \sin 4 x \\ \sin 5 x \cos 4 x+\cos 5 x \sin 4 x \\ \cos ^{2} 5 x-\sin ^{2} 4 x \\ 0 \cos ^{2} 5 x+\sin ^{2} 4 x \\ \text {-out of } 1 \\ \text { Previous page }\end{array} \) P

4. (s) Diben \( \operatorname{lan} \theta=-1.4826 \) dan \( 180^{\circ} \leq \theta \leq 360^{\circ} \) hilung sudul \( \theta \) Given than \( \tan \theta=-1.4826 \) ond \( 180^{\circ} \leq 0 \leq 360^{\circ} \). calculate angle \( \theta \)

Soit \( A B C \) un triangle rectangle en B tel que \( : \cos \widehat{B A C}=\frac{3}{4} \) 11 Montrer que \( : \sin \widehat{B A C}=\frac{\sqrt{7}}{4} \) 2 Calculer : \( \tan \widehat{B A C} \) 3 Calculer : \( \sin \widehat{A C B}, \cos \widehat{A C B} \) et \( \tan \widehat{A C B} \) 4 On suppose que: \( A B=5 \mathrm{~cm} \). Calculer \( A C \)

Simplifier: \( B=3 \cos 10^{\circ}+5 \cos ^{2} 15^{\circ}+5 \cos ^{2} 75^{\circ}-3 \sin 80^{\circ} \)