cos^2(x)=2cos(x) suntract 2cos(x) from both sides
cos^2(x) - 2cos(x) =0 factor
cos(x) [ cos(x) - 2] = 0
Setting the first factor to 0, we have that cos(x) = 0 and this happens at pi/2 + n(pi) .. (where n is an integer)
Setting the second factor to 0, we have ... cos(x) - 2 = 0 or (adding 2 to both sides) cos(x) = 2 which is impossible
cos^2(x)=2cos(x) suntract 2cos(x) from both sides
cos^2(x) - 2cos(x) =0 factor
cos(x) [ cos(x) - 2] = 0
Setting the first factor to 0, we have that cos(x) = 0 and this happens at pi/2 + n(pi) .. (where n is an integer)
Setting the second factor to 0, we have ... cos(x) - 2 = 0 or (adding 2 to both sides) cos(x) = 2 which is impossible