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(b) Show that KHK is onto if and only if every subgroup of G is closed. 10. Let E2F be fields with G = gal(E:F). If HCG is a

#10.] Let E\supseteq F be fields with G=gal(E:F) . If H\subseteq G is a subgroup and H^{\circ}{}' is finite, show that H is closed.

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Ans:) Given,

G = gal E:F). If HCG is a subgroup and H^{\circ}{}' is finite.

Anos - Given fi R² M df (1,0) = (1, 4,59 df Co, D.p = (3, 7, 004 fr = n² de dy fn ( (2,0p, 10, 3p) = 2 de (2,0). A dy (0, 3e

Anos - Given fi R² M df (1,0) = (1, 4,59 df Co, D.p = (3, 7, 004 fr = n² de dy fn ( (2,0p, 10, 3p) = 2 de (2,0). A dy (0, 3e

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