Question

Cos6x=0 решение плизпппн

Answer 1

Cos6x=0
 x ∈ (-∞ +∞)
$\pi k/6 - \pi /12$
x ∈ {пи*k/6-пи/12}, k ∈ Z

Answer 2

Выбери оду из двух (они одинаковые)

Answer 3

To solve the equation cos(6x) = 0, we can use the properties of cosine function and solve for x.

The equation cos(6x) = 0 represents the values of x for which the cosine of 6x is equal to zero.

To find these values, we need to determine the angles at which the cosine function equals zero. The cosine function is equal to zero at odd multiples of π/2 (i.e., π/2, 3π/2, 5π/2, etc.).

So, we can set up the equation 6x = π/2 + kπ, where k is an integer representing the number of π/2 increments.

Solving for x, we have:

6x = π/2 + kπ x = (π/2 + kπ)/6, where k is an integer.

Therefore, the solution to the equation cos(6x) = 0 is:

x = (π/2 + kπ)/6, where k is an integer.