Why do you need to show A(1) before proving A(n) by induction?
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What is the purpose of the first test in an inductive proof?
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Proving a Statement using Mathematical Induction
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What makes induction a valid proof technique?
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Induction proof of $\sum_{k=1}^{n} \binom n k = 2^n -1 $
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Induction: prove using congruences
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Proof of an inequality by induction: $(1 + x_1)(1 + x_2)...(1 + x_n) \ge 1 + x_1 + x_2 + ... + x_n$
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Proving this $F_{n+1} \cdot F_{n-1} - F^2_n = (-1)^n$ by induction
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Prove by induction $\sum \frac {1}{2^n} < 1$
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Use induction to prove the following: $1! + 2! + .... + n! \le (n + 1)!$
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Math Induction Proof: $(1+\frac1n)^n < n$
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Need help with Proof by Strong Induction question
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Use mathematical induction to prove $ (2n)!\geq 2^n(n!)^2$ for $n \in \mathbb{N}$
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Prove $x^n-1$ is divisible by $x-1$ by induction
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Proof by induction - Being stuck before being able to prove anything!
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$n! \leq \left( \frac{n+1}{2} \right)^n$ via induction
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Using induction to prove $2^{n-1}(1 + a_1a_2\ldots a_n) \geq (1+a_1)(1+a_2)\ldots(1+a_n)$ for $a_i \geq 1$
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Prove by induction: $n! \ge 2^{(n-1)}$ for any $n \ge 1$