x^2 + y^2<=a^2 and -tan(θ/2)<=x/y<=tan(θ/2) and y>=0

circular wedge | sector | slice

a>0 and 0<θ<π

(data not available)

r = a cos(θ/2)

h = a (1 - cos(θ/2))

a (1 - cos(θ/2))

A = (a^2 θ)/2

x^_ = (0, 2/3 sinc(θ/2) a)

J_x invisible comma x = 1/8 a^4 (θ + sin(θ))

J_y invisible comma y = 1/8 a^4 (θ - sin(θ))

J_zz = (a^4 θ)/4

J_x invisible comma y = 0

r_x = 1/2 a sqrt((θ + sin(θ))/θ) r_y = 1/2 a sqrt(1 - sin(θ)/θ)

(data not available)

p = a (θ + 2)

R = a sin(θ/2) csc(θ)

max(a, 2 a sin(θ/2))

χ = 1

convex laminae

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