Show the f(x) \(= \frac{x^2 + x - 6}{x^2 - 4}\) , \(x \neq… – BIT Basic Mathematics 2077 Solved

BIT Basic Mathematics · 2077 · Solved Question with Answer

Show the f(x) \(= \frac{x^2 + x - 6}{x^2 - 4}\), \(x \neq 2\) has a continuous extension to \(x = 2\).

Solution

Show the f(x) \(= \frac{x^2 + x - 6}{x^2 - 4}\) , \(x \neq 2\) has a continuous extension to \(x = 2\) .