Let G be a finite group and H be a subgroup of G with odd number of
elements such that (G:H) = 2. Show that the product of all elements of G (taken
in any order) does not belong to H.
Find the integral field of the vector field given by X(p)=(p,2(y-b),-2(x-a) through the point (a+r,b) and f(x,y)=(x-a)^2+(y-b)^2 of a circle C=f^-1(r^2)
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