Consider the following for the next three (03) items that follow :
Let f(x) = |ln x|, x ≠ 1
Consider the following for the next two (02) items that follow
Let f(x) = $\left \{ \begin{matrix} x + 6, x \le 1 \\\ px + q, 1 < x < 2 \\\ 5x , x \ge 2 \end{matrix} \right.$
and f(x) is continuous
Consider the following for the next two (02) items that follow
Let f(x) = $\left \{ \begin{matrix} x + 6, x \le 1 \\\ px + q, 1 < x < 2 \\\ 5x , x \ge 2 \end{matrix} \right.$
and f(x) is continuous
Consider the following statements :
1. f(x) = In x is increasing in (0, ∞)
2. $g(x)=e^x+e^{\frac{1}{x}} $ is decreasing in (0, ∞)
Which of the statements given above is/are correct ?
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