Question: practice question12,13 Question 12 (5 points) Suppose we're proving that 2n + 4 is divisible by 2 for all natural numbers n using mathematical induction.

practice question12,13

practice question12,13 Question 12 (5 points) Suppose we're proving that 2n +

Question 12 (5 points) Suppose we're proving that 2n + 4 is divisible by 2 for all natural numbers n using mathematical induction. We've already proven our base step (that it is true for n = 1). What is the next step? (not just a name for it, but specifically for this example, what needs to be shown/done) A/ Question 13 (3 points) In strong induction, one needs to establish exactly two base cases. True False

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