ntIf x = cb + 4 find the value of x+ 1/xn

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lim x \to 1 {(\frac{x^{n} + x^{n - 1} + x^{n - 2} + . . . . + x^{2} + x - n}{x - 1})}

$The value of l i m x \to 1 \frac{x^{n} + x^{n - 1} + x^{n - 2} + . . . . . . . + x^{2} + x - n}{x - 1}$

Φ (x) = {lim}_{n \to \infty} \frac{x^{n} - x^{- n}}{x^{n} + x^{- n}}, 0 < x < 1, ϵ N

\int (s i n^{- 1} x) (Φ (x)) d x

x = cos θ + i sin θ

x^{n} + \frac{1}{x^{n}}

{(1 + x)}^{m} {(1 - x)}^{n}

x^{2}

- 6

x = 0

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