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WHERE IS MY MISTAKE?!?!? Problem: Given that sinƟ = 2/3 and Π/2 < Ɵ < Π find the exact value of cosƟ My solution: cos^2(Ɵ) + sin^2(Ɵ) = 1 sin^2(Ɵ) = 1 - cos^2(Ɵ) 4/9=1- cos^2(Ɵ) -5/9 = -cos^2(Ɵ) 5/9 = cos^2(Ɵ) cos(Ɵ) = -sqrt(5/9) Where is my mistake till now?
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for one thing, the square root of 9 is 3
so if you were typing in an answer, it probably wanted it to look like \[\cos(\theta)=-\frac{\sqrt{5}}{3}\]
other than that, it is all correct
@satellite73 So I didnt make any mistakes at all?
No.
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@satellite73 confirm to me please if all of my steps above were correct, and even if they had a mistake which line?
just draw a triangle and with 0 = 2 and h = 3.. then find a then do a/h to get cos theta
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