Trig question
@TheSmartOne Can you help with this one?
I get no solution. But apparantly, that isn't right.
We need to use this identity. cos(2x) = 1 – 2sin^2(x)
So: \(\sf 6-sin(\theta) = 1 - 2sin^2\theta\) \(\sf 2sin^2 \theta-sin \theta + 6 - 1 = 0\) \(\sf 2sin^2 \theta -sin\theta + 5 = 0\)
Let's say \(\sf sin\theta = x\) Then we need to factor \(\sf 2x^2 - x + 5 = 0\)
Hm, I see. So, why do I not get the right answer when I graph both of them on my calc and they don't cross?
But even that method gives imaginary solutions.
To be honsest, I don't have a graphing calculator, so I had to learn how to do it manually. :P
Oh, ok, but don't you get imaginary solutions when you plug that into the quadratic?
I do, mhmmm. I guess they want the imaginary solutions to the question?
Hm, seems very strange.
Any thoughts, @Nnesha ?
i'll go with no solution but ..hm i'm not sure sorry
@jim_thompson5910
Ok, thanks!
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