Answer to Question #10219 in Calculus for m Khan

Question #10219
Find all the solutions in the interval [0,2π) for the equation cos² x - 2cosx - 3 = 0
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Expert's answer
2012-05-29T10:26:41-0400
Find all the solutions in the interval [0,2π) for the equation cos² x - 2cosx - 3 = 0.

cos² x - 2cosx - 3 = 0 ==>
(cos x + 1)(cos x - 3) = 0 ==>
cos x = -1& ==> x = π (= 180°);
cos x = 3 - impossible value.

The only value for x in the interval [0,2π) is π.

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