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Identify the flaw in the following argument which supposedly determines that n2 is even when n is an even integer. As well name the reasoning:
Assume that n2 is even. After that n2 = 2k for some integer k. Let n = 2l for some integer l. This depicts that n is even.
Ans: The flaw lies in the following statement "Let n = 2l for some integer l. This depicts that n is even". This is a loaded and biased reasoning. This can be hence proved by method of contradiction.
If 3x2 is multiplied by the quantity 2x3y raised to the fourth power, what would this expression simplify to? The statement in the question would translate to 3x 2 (2x 3 y) 4 .
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