Question

General solution of cot theta =0

Answer 1

Answer:90° or π/2

Step-by-step explanation:

cot theta = 0

Cot theta = cot π/2

Theta = π/2

Answer 2

Answer:

General solution of $cot$ θ is : θ$=$ nπ $+\frac{1}{2}$π, n ∈ Z.

Step-by-step explanation:

We know that the general solution of $tan$ θ $=tan\alpha$

θ $=$ nπ $+\alpha$, n ∈ Z

Now, $cot$ θ $=0$

Therefore $tan$ θ does not exist

$tan$ θ $=tan\frac{1}{2}$ π ($tan 90^0$ doesn't exist)

Therefore, the required general solution is : θ$=$ nπ $+\frac{1}{2}$π, n ∈ Z.

General solution:

• An n-parameter family of curves is geometrically represented by the general solution.

• The general solution, which encompasses all solutions, frequently consists of arbitrary constants (in the case of an ODE) or arbitrary functions (in the case of a PDE.)