(1) tanθ=94188÷2=9494=1θ=45°\tan\theta = \dfrac{94}{188 \div 2} = \dfrac{94}{94} = 1 \qquad \theta = 45°tanθ=188÷294=9494=1θ=45° (2) 底辺中心から底辺の角までの距離94294\sqrt{2}942はなので tanθ=94942=12θ≅35.26°\tan\theta = \dfrac{94}{94\sqrt{2}} = \dfrac{1}{\sqrt{2}} \qquad \theta \cong 35.26°tanθ=94294=21θ≅35.26° (3) 側面の二等辺三角形の高さは94294\sqrt{2}942なので tanθ2=94942=12θ2≅35.26θ=70.5°\tan\dfrac{\theta}{2} = \dfrac{94}{94\sqrt{2}} = \dfrac{1}{\sqrt{2}} \qquad \dfrac{\theta}{2} \cong 35.26 \qquad \theta = 70.5°tan2θ=94294=212θ≅35.26θ=70.5°