in need of assistance! Find the exact value for x if cos^2x=1/2sin 2x
\(\sin(2x) = 2\sin(x)\cos(x)\) -- That should help.
Could you stay here so when I get the answer I can check it with you?
X represents degrees, not a numerical answer, not sure if that effects it. . .
You should get over trying to make that a distinction for anything. It is entirely insignificant.
Alrighty
Well, how's it going?
I came up with x=0,90,45,225 degrees
Sure wish I knew how you came up with those. You didn't share much. If you had shared, I might be able to tell you how you managed 90º instead of the correct 180º.
To be honest I'm not sure where I went wrong, I came up with cos x=o, but I was going through the steps my book displays.
\(\cos(x) = 0 \implies x = 90º\;or\;x = 270º\) You didn't fall for my little joke. 90º was good. 0º wasn't.
Oh I see, I think I get it now, I just need help getting a problem started. I have two more similar problems would you be able to assist me with those ones? If you cannot I understand.
Post on a new thread. Tag me if you like.
Alright, thank you! You're a life saver!
I've been called worse. :-)
Join our real-time social learning platform and learn together with your friends!