86712 \(\int_{0}^{\pi} \sqrt{\frac{1+\cos 2 \mathrm{x}}{2}} \mathrm{dx}\) is equal to

86713 \(\int_{0}^{1}|\sin 2 \pi x| d x\) is equal to

86714 \(\int_{0}^{\pi / 2} \frac{d \theta}{1+\tan \theta}\) is equal to

86715 What is the ratio of the two integrals \(\int_{0}^{\pi} f(\sin x) d x: \int_{0}^{\frac{\pi}{2}} f(\sin x) d x\) ?

86712 \(\int_{0}^{\pi} \sqrt{\frac{1+\cos 2 \mathrm{x}}{2}} \mathrm{dx}\) is equal to

86713 \(\int_{0}^{1}|\sin 2 \pi x| d x\) is equal to

86714 \(\int_{0}^{\pi / 2} \frac{d \theta}{1+\tan \theta}\) is equal to

86715 What is the ratio of the two integrals \(\int_{0}^{\pi} f(\sin x) d x: \int_{0}^{\frac{\pi}{2}} f(\sin x) d x\) ?

86712 \(\int_{0}^{\pi} \sqrt{\frac{1+\cos 2 \mathrm{x}}{2}} \mathrm{dx}\) is equal to

86713 \(\int_{0}^{1}|\sin 2 \pi x| d x\) is equal to

86714 \(\int_{0}^{\pi / 2} \frac{d \theta}{1+\tan \theta}\) is equal to

86715 What is the ratio of the two integrals \(\int_{0}^{\pi} f(\sin x) d x: \int_{0}^{\frac{\pi}{2}} f(\sin x) d x\) ?

86712 \(\int_{0}^{\pi} \sqrt{\frac{1+\cos 2 \mathrm{x}}{2}} \mathrm{dx}\) is equal to

86713 \(\int_{0}^{1}|\sin 2 \pi x| d x\) is equal to

86714 \(\int_{0}^{\pi / 2} \frac{d \theta}{1+\tan \theta}\) is equal to

86715 What is the ratio of the two integrals \(\int_{0}^{\pi} f(\sin x) d x: \int_{0}^{\frac{\pi}{2}} f(\sin x) d x\) ?