Solve the equation cotθ = square root of 3 for θ.

Cotθ = √3

But cotθ = 1/tanθ

1/tanθ = √3          Take the square root of both sides

tanθ = 1/√3              

θ = tan⁻¹(1/√3)

θ = 30°

We are given the expression cot θ = square root of 3 and is asked to determine the value of θ. In this case, we evaluate this expression by considering cot as an inverse of tan. Hence, the resulting equation is  tan θ = 1 / sqrt 3. Using degrees mode, θ is equal to 30 degrees. In radians, θ is equal to pi/6

= -1

Step-by-step explanation:

First remove the parentheses for the first one

= 4x + 3 - (5x - 1)

Then remove the parentheses again and change the subtraction sign to the addition sign

= 4x + 3 - 5x + 1

Then simplify

- x + 4

and simplify and you get

- 1

Hope this helped!