Question: The number of real roots of the equation $\frac{1}{4}$ $1 + i$ are....

Question

The number of real roots of the equation $\frac{1}{4}$ $1 + i$ are.

Answer 1

Given equation $x = \alpha$

Let $na_{n}x^{n - 1} + (n - 1)a_{n - 1}x^{n - 2} + .... + a_{1} = 0$ , then given equation can be written as

$\alpha$ ⇒ $\alpha$

But the value of $\alpha$ is always positive, so

$\alpha$

⇒ $P(x)$ ⇒ $\leq 2$

which is impossible, since $P(0) = 0,$ cannot be greater than 1. Hence we cannot find any real value of x which satisfies the given equation.

Question: The number of real roots of the equation \(\frac{1}{4}\) \(1 + i\) are....