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Solve e^(sin x)-e^(-sin x) - 4 = 0....

Solve `e^(sin x)-e^(-sin x) - 4 = 0`.

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To solve the equation \( e^{\sin x} - e^{-\sin x} - 4 = 0 \), we can follow these steps: ### Step 1: Rewrite the equation We start with the equation: \[ e^{\sin x} - e^{-\sin x} - 4 = 0 \] We can rewrite \( e^{-\sin x} \) as \( \frac{1}{e^{\sin x}} \): ...
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CENGAGE ENGLISH-LOGARITHM AND ITS PROPERTIES-ILLUSTRATION 1.2
  1. Solve e^(sin x)-e^(-sin x) - 4 = 0.

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