What is the general solution for cot(2x)=1.732 ?

The general solution for cot(2x)=1.732 is x=(0.52361…)/2+(pin)/2

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cot(2x)=1.732

cot (2 x) = 1.732

x = \frac{0.52361 \dots}{2} + \frac{πn}{2}

Solution steps

cot (2 x) = 1.732

Apply trig inverse properties

2 x = arccot (1.732) + πn

Solve

2 x = arccot (1.732) + πn : x = \frac{arccot ( 1.732 )}{2} + \frac{πn}{2}

x = \frac{arccot ( 1.732 )}{2} + \frac{πn}{2}

Show solutions in decimal form

x = \frac{0.52361 \dots}{2} + \frac{πn}{2}

sin (9 0^{\circ} - a) = \frac{1}{1.63}

cot^{2} (x) - cos^{2} (x) = - 1

sin^{2} (θ) = 2 \cdot sin (θ) + 3

tan (3 x) = 1, - 2 π \leq x \leq 2 π

sin (x) = \frac{- 3}{2}

What is the general solution for cot(2x)=1.732 ?
The general solution for cot(2x)=1.732 is x=(0.52361…)/2+(pin)/2