If n is a natural number then n -1-2 n - n - is true whenA- n-1B- n - 1C- n-2D- n - 2

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Proof by mathematical induction

If n is a nat...

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If n is a natural number then ${(\frac{n + 1}{2})}^{n} \geq n!$ is true when

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If n is a natural number then ${(\frac{n + 1}{2})}^{n}$ ≥ n ! is true

when

{(\frac{n + 1}{2})}^{n} \geq n!

If n is a natural number then ${(\frac{n + 1}{2})}^{n}$ ≥ n ! is true

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{(\frac{x^{3} + 1 + x^{6}}{x^{3}})}^{\sum_{n}}

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If $C_{r}$ means $^{n} C_{r}$ then $\frac{C_{0}}{1} + \frac{C_{2}}{3} + \frac{C_{4}}{5} + \dots =$

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