Looks good, so far. For the solution tan(x) = -1 you now need to determine the angle x where tan(x) = -1. Hint - it's where sin(x) = -cos(x), and could be in quadrant 2 or 4. For tan(x) = -2 it's little more complicated - again it's in quadrant 2 or 4, but you'll have to find the angle using arctangent(-2).
what is arctan? is it tan-1 (like to find angles on the calcualtor or shift tan)
i know that the answer is -45 and 136 because when you use -1 and tan-1 it, those are the answers but and put it into the original equation it equals 0 so it works but i dont understand how -2 works. when you tan-1 it, the answer is -63... and 117... so when you substitute that into the original equation it doesnt equal 0 so im not sure why -1 works and why -2 doesnt?
Yes, arctangent(x) is often written as . You have the correct answers -- -45 and 115 degrees (not 136) are equal to arctan(-1), and -63.4 and 116.6 degrees equal arctan(-2). When you put these values into the original equation it should work (it does for me):