What is the general solution for cot(θ/3+(3pi)/4)=sqrt(3) ?

The general solution for cot(θ/3+(3pi)/4)=sqrt(3) is θ=3pin-(7pi)/4

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cot(θ/3+(3pi)/4)=sqrt(3)

cot (\frac{θ}{3} + \frac{3 π}{4}) = 3

θ = 3 πn - \frac{7 π}{4}

Solution steps

cot (\frac{θ}{3} + \frac{3 π}{4}) = 3

General solutions for

cot (\frac{θ}{3} + \frac{3 π}{4}) = 3

\frac{θ}{3} + \frac{3 π}{4} = \frac{π}{6} + πn

Solve

\frac{θ}{3} + \frac{3 π}{4} = \frac{π}{6} + πn : θ = 3 πn - \frac{7 π}{4}

θ = 3 πn - \frac{7 π}{4}

cos (x) = \frac{tan ( x ) + cot ( x )}{csc ( x )}

- tan^{2} (x) - 1 = 0

2 cot^{2} (y) + 3 csc (y) = 0

cot (x) = - 0.456

4 tan^{2} (θ) - 2 tan (θ) + 3 = - 7 tan (θ) + 2

What is the general solution for cot(θ/3+(3pi)/4)=sqrt(3) ?
The general solution for cot(θ/3+(3pi)/4)=sqrt(3) is θ=3pin-(7pi)/4