What is the general solution for sqrt(3)sin(x)-((sqrt(3)sin(x))-1)=1n ?

The general solution for sqrt(3)sin(x)-((sqrt(3)sin(x))-1)=1n is No Solution for x\in\mathbb{R}

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sqrt(3)sin(x)-((sqrt(3)sin(x))-1)=1n

3 sin (x) - ((3 sin (x)) - 1) = 1 n

No Solution for x \in R

Solution steps

3 sin (x) - ((3 sin (x)) - 1) = 1 \cdot n

Solve by substitution

True for all sin (x); 1 = n

sin (x) =

True for all

u : x = arcsin (True for all u) + 2 πk, x = π + arcsin (- True for all u) + 2 πk

Combine all the solutions

x = arcsin (True for all u) + 2 πk, x = π + arcsin (- True for all u) + 2 πk

Since the equation is undefined for:

arcsin (True for all u) + 2 πk, π + arcsin (- True for all u) + 2 πk

No Solution for x \in R

3 = 3 - 3 cos (θ)

a, tan (a) - tan (b) = 0

cos (x) = - cos (\frac{π}{7})

5 cos (x) - sin (x) = 1

tan (2 θ) = - 1.75

What is the general solution for sqrt(3)sin(x)-((sqrt(3)sin(x))-1)=1n ?
The general solution for sqrt(3)sin(x)-((sqrt(3)sin(x))-1)=1n is No Solution for x\in\mathbb{R}