Asked by Anonymous
How are these solved?
1. cosx+1=0; x ∈ R
2. 4sin^2 x - 1 = 0; x ∈ R
3. 2cos^2 x + 3cosx + 1 =0;0 ≤ x < 2π
1. cosx+1=0; x ∈ R
2. 4sin^2 x - 1 = 0; x ∈ R
3. 2cos^2 x + 3cosx + 1 =0;0 ≤ x < 2π
Answers
Answered by
Steve
cosx+1 = 0
cosx = -1
4sin^2x-1 = 0
sinx = ±1/2
2cos^2x+3cosx+1 = 0
(2cosx+1)(cosx+1) = 0
cosx = -1/2 or -1
Now find angles in the proper quadrants for those solutions.
And don't forget your Algebra I now that you're doing trig!
cosx = -1
4sin^2x-1 = 0
sinx = ±1/2
2cos^2x+3cosx+1 = 0
(2cosx+1)(cosx+1) = 0
cosx = -1/2 or -1
Now find angles in the proper quadrants for those solutions.
And don't forget your Algebra I now that you're doing trig!
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