What is the general solution for 100.0191=180-arctan((3.9254)/(0.6936-x)) ?

The general solution for 100.0191=180-arctan((3.9254)/(0.6936-x)) is No Solution for x\in\mathbb{R}

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100.0191=180-arctan((3.9254)/(0.6936-x))

100.0191 = 180 - arctan (\frac{3.9254}{0.6936 - x})

No Solution for x \in R

Solution steps

100.0191 = 180 - arctan (\frac{3.9254}{0.6936 - x})

Switch sides

180 - arctan (\frac{3.9254}{0.6936 - x}) = 100.0191

Move

180

to the right side

180 - arctan (\frac{3.9254}{0.6936 - x}) = 100.0191

Subtract

180

from both sides

180 - arctan (\frac{3.9254}{0.6936 - x}) - 180 = 100.0191 - 180

Simplify

- arctan (\frac{3.9254}{0.6936 - x}) = - 79.9809

- arctan (\frac{3.9254}{0.6936 - x}) = - 79.9809

Divide both sides by

- 1

- arctan (\frac{3.9254}{0.6936 - x}) = - 79.9809

Divide both sides by

- 1

\frac{- arctan ( \frac{3.9254}{0.6936 - x} )}{- 1} = \frac{- 79.9809}{- 1}

Simplify

arctan (\frac{3.9254}{0.6936 - x}) = 79.9809

arctan (\frac{3.9254}{0.6936 - x}) = 79.9809

- \frac{π}{2} < arctan (x) < \frac{π}{2}

No Solution for x \in R

- 9 sin (x) = 0

4 csc (θ) - 1 = - cot (θ) + 3 csc (θ)

cos (2 x) = \frac{7}{9}

- 2 tan (θ) = - tan^{2} (θ) - 1

sin^{2} (x) + 6 sin (x) = 5

What is the general solution for 100.0191=180-arctan((3.9254)/(0.6936-x)) ?
The general solution for 100.0191=180-arctan((3.9254)/(0.6936-x)) is No Solution for x\in\mathbb{R}