state and prove lagrange's theorem for finite groups
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A "Converse of Lagrange's Theorem" (CLT) group is a finitegroup with the property that for every divisor of the order of the group, there is a subgroup of that order.
Sylow's theorem extends this to the existence of a subgroup of order equal to the maximal power of any prime dividing the group order.
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Sylow's theorem extends this to the existence of a subgroup of order equal to the maximal power of any prime dividing the group order.
I hope you are satisfied to my answer so please follow me and mark me brainlist
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