10sinθ^2+3sinθ-4=0 How many answers would i have? What are the solutions if 0
solving this gives two solutions and sin has already 2 so 4\[10a^2+3a-4=0\]
Ok so my answers are +1/2 and -4/5
that is my solution when i factor, so what are my solutions to find hte other 2?
\[a=1/2,a=-4/5\] let \[\sin \theta=a\]
Yes, so that is two. I am confused on how to find the others.
\[\sin \theta=1/2\] \[\sin \theta =-4/5\] \[\theta=\sin ^{-1}*(1/2)+360k,k \in \mathbb{Z}\]
and\[\theta=180-\sin ^{-1}(1/2)\]
ah, and then 180- arcsin of -4/5
yes
oh wait, not 180, since it is not positive though
arc sin of 4/5 is 53. So wouldnt you need the solution to be negative?
\[180-\theta+360k\] k=1
sorry, but i don't understand where the K is coming from
its a general solution if you never did it then you can take it as positive
So would you mind giving me the four solutions? I just want to know how to do this, but i may be understanding what you are saying wrong with the 180-theta+360k
Join our real-time social learning platform and learn together with your friends!