r=asinθ(0≤θ≤π,a>0)r = a\sin\theta \qquad (0 \le \theta \le \pi, a > 0)r=asinθ(0≤θ≤π,a>0) S=∫0πa2sin2θ+a2cos2θ dθ=∫0πa dθ=a[θ]0π=πaS = \int_0^\pi \sqrt{a^2\sin^2\theta + a^2\cos^2\theta}\,d\theta = \int_0^\pi a\,d\theta = a[\theta]_0^\pi = \pi aS=∫0πa2sin2θ+a2cos2θdθ=∫0πadθ=a[θ]0π=πa