Hello everyone, heres a problem I need help with!Let G be a group, and let K be a subgroup of G.If K_i is normal to G, for each i = 1, 2, …, n,
write K = K_1 (intersect) K_2 (intersect) … (intersect) K_n.THE QUESTION: If G / K_i is solvable for each i, show that G / K is solvable.Im sorry if its hard to read, so Ive attached a copy of the question as an image, just in case.
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