Multiply e - -1 - e - - -1 by e - -1 - e - -1

(e^√( 1)+e^ √( 1))×(e^√( 1) e^ √( 1)) =e^√( 1)(e^√( 1) e^ √( 1))+e^ √(1)(e^√( 1) e^√( 1)) =e^2√( 1) e^0+e^0 e^ 2√( 1) =e^2√( 1) e^ 2√( 1) ...

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Multiplication of Any Polynomial

Multiply e ...

Question

Multiply $e^{\sqrt{- 1}} + e^{- \sqrt{- 1}}$ by $e^{\sqrt{- 1}} - e^{- \sqrt{- 1}}$

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Solution

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E_{1}

E_{2}

E_{1}

E_{2}

y = e^{x}, y = e^{- x}

x = 1

E = E_{1} E_{2} E_{3} E_{4} E_{5}

P (E_{1}) = \frac{95}{100}

P (E_{2} / E_{1}) = \frac{94}{99}

P (E_{1} / E_{1} E_{2}) = \frac{93}{98}

P (E_{4} / E_{1} E_{2} E_{3}) = \frac{92}{97}

P (E_{5} / E_{1} E_{2} E_{3} E_{4}) = \frac{91}{96}

P (E)

{(\frac{1}{x})}^{x}

{(\frac{1}{e})}^{1 / e}

\int_{0}^{1} \frac{e^{- x}}{1 + e^{- x}} d x =

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