Question

Cos (2x-π/6) =0 можно пожалуйста ответ

Answer 1

Ответ:
π/3 + πn/2, где n є Z.
Объяснение:
cos (2x - π/6) = 0
2х - π/6 = π/2 + πn, где n є Z
2х = π/2 + π/6 + πn, где n є Z
2х = 3π/6 + π/6 + πn, где n є Z
2х = 4π/6 + πn, где n є Z
2х = 2π/3 + πn, где n є Z
x = π/3 + πn/2, где n є Z

Answer 2

Solving the Equation cos(2x-π/6) = 0

To solve the equation cos(2x-π/6) = 0, we can use trigonometric properties to find the values of x that satisfy the equation.

The general solution for the equation cos(ax) = 0 is given by x = (π/2) + nπ, where n is an integer.

Therefore, for the equation cos(2x-π/6) = 0, the general solution is 2x - π/6 = (π/2) + nπ.

Solving for x, we get 2x = (π/2) + π/6 + nπ.

Finally, x = ((π/2) + π/6 + nπ)/2.

This provides the general solution for the equation cos(2x-π/6) = 0.