Pierce Mullins
05/16/2023 · Primary School
2. For the equation \( \cos 2 x=-0.32 \) a) solve for \( x \), where \( 0 \leq x<2 \pi \) \( \arccos (-0.32) \approx 1.8925 \) radialls \[ 2 \pi-1.8925 \approx 4.3907 \] b) determine the general solution.
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The solutions for \( x \) are approximately \( x \approx 0.9463 \) radians and \( x \approx 2.1953 \) radians. The general solutions are \( x \approx 0.9463 + \pi n \) and \( x \approx 2.1953 + \pi n \) for any integer \( n \).
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