How would I solve this mathematical induction proof? I am stuck after the first part of the induction.
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Proving the geometric sum formula by induction
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Math Induction Proof: $(1+\frac1n)^n < n$
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Proof by Induction $\sum_{i=0}^{k-1} 2^i = 2^k-1$
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Prove by Induction : $n < 2^n$
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mathematical induction proof of a square vs factorial
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Any reasons why the basis case can't be at the end of a mathematical induction proof?
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Proof that $x^n+\frac{1}{x^n}\in \mathbb Z$ by complete induction
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Proving this inequality by mathematical induction
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Proving the sum of the first $n$ natural numbers by induction
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Mathematics induction (exponential divisible by 2304)
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Show by induction: $(1+\frac{1}{n})^{n}<n$
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Prove by mathematical induction that: $\forall n \in \mathbb{N}: 3^{n} > n^{3}$
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Prove the following equality using mathematical induction:
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Prove by induction that $\forall n \in\mathbb N$, $3\mid4^{n}-1$.
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Prove by mathematical induction that $\forall n \in \mathbb{N} : \sum_{k=1}^{2n} \frac{(-1)^{k+1}}{k} = \sum_{k=n+1}^{2n} \frac{1}{k} $
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Need help with Proof by Strong Induction question
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Mathematical Induction and "the product of odd numbers is odd"