Question

y 6+ 5+ 1 f(x) = frac{1}{x - 2} 4+ 3+ 2+ 1+ -6 -5 -4 -3 -2 -1 0 1 2 3 4 5 6 x -1+ -2+ Asymptote x = 2 -3+ -4+ -5+ -6+ powered by desmos The dynamic figure shows graphs with infinite limits for three functions. You can switch between the functions by using the slider in the upper left corner of the graph. Use the movable points on the x-axis to explore each graph and its limits. Which set of limit statements are true for the graph of f(x) = ln x? $lim_{x o 0^+} f(x) = -infty$ and $lim_{x o infty} f(x) = infty$ $lim_{x o 0^+} f(x) = -infty$ and $lim_{x o infty} f(x) = -infty$ $lim_{x o 0^+} f(x) = infty$ and $lim_{x o infty} f(x) = -infty$ None of the statements is correct.

          y
6+
5+
1
f(x) = frac{1}{x - 2}
4+
3+
2+
1+
-6 -5 -4 -3 -2 -1 0 1 2 3 4 5 6 x
-1+
-2+
Asymptote
x = 2
-3+
-4+
-5+
-6+
powered by
desmos
The dynamic figure shows graphs with infinite limits for three functions. You can switch between the functions by using the
slider in the upper left corner of the graph. Use the movable points on the x-axis to explore each graph and its limits.
Which set of limit statements are true for the graph of f(x) = ln x?
$lim_{x 	o 0^+} f(x) = -infty$ and $lim_{x 	o infty} f(x) = infty$
$lim_{x 	o 0^+} f(x) = -infty$ and $lim_{x 	o infty} f(x) = -infty$
$lim_{x 	o 0^+} f(x) = infty$ and $lim_{x 	o infty} f(x) = -infty$
None of the statements is correct.

$y 6+ 5+ 1 f(x) = frac1x - 2 4+ 3+ 2+ 1+ -6 -5 -4 -3 -2 -1 0 1 2 3 4 5 6 x -1+ -2+ Asymptote x = 2 -3+ -4+ -5+ -6+ powered by desmos The dynamic figure shows graphs with infinite limits for three functions. You can switch between the functions by using the slider in the upper left corner of the graph. Use the movable points on the x-axis to explore each graph and its limits. Which set of limit statements are true for the graph of f(x) = ln x? limx o 0^+ f(x) = -infty and limx o infty f(x) = infty limx o 0^+ f(x) = -infty and limx o infty f(x) = -infty limx o 0^+ f(x) = infty and limx o infty f(x) = -infty None of the statements is correct.$

Added by Ismael H.

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