Question

I want to prove that a group G of order 15 is isomorphic to G1×G2 where |G1|=3 and |G2|=5

to prove this I want to use the theorem that says that G1,G2 has to be normal subgroups,

G1G2=G and G1∩G2=e

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Answer 1

$\huge \star \mathfrak \green{answer} \star$

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