Asked by Oscar
                Hi! Okay so I started to attempt this math problem; 3cot^2x-1=0. However, I'm a little stuck. My teacher wants me to find the Location on The Unit Circle, Period, and General Solution. Can someone check what I have and help me with the rest?
3cot^2x-1=0
cot^2x=1/3
tan^2x=3
tanx=+ and - sqrt3
Location: pi/3,2pi/3,4pi/3 and 5pi/3
Period: 3pi?????
General Solution: (Not sure)
            
        3cot^2x-1=0
cot^2x=1/3
tan^2x=3
tanx=+ and - sqrt3
Location: pi/3,2pi/3,4pi/3 and 5pi/3
Period: 3pi?????
General Solution: (Not sure)
Answers
                    Answered by
            Steve
            
    the period of cot(x) is pi. The amplitude and power make no difference.
So, the general solutions are
n*pi ± pi/3
for any integer n.
    
So, the general solutions are
n*pi ± pi/3
for any integer n.
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