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The function is $\"k(x)=(6)^{x}\"$ .

Make the table of values to find ordered pairs that satisfy the function.

Choose values for $\"x\"$ and find the corresponding values for $\"y\"$ .

$\"x\"$	$\"k(x)=(6)^{x}\"$	$\"(x,$
$\"-4\"$	$\"f(-4)=(6)^{-4}=0.0007\"$	$\"(-4,$
$\"-3\"$	$\"f(-3)=(6)^{-3}=0.004\"$	$\"(-3,$
$\"-2\"$	$\"f(-2)=(6)^{-2}=0.02\"$	$\"(-2,$
$\"-1\"$	$\"f(-2)=(6)^{-1}=0.1\"$	$\"(-1,$
$\"0\"$	$\"f(0)=(6)^{0}=1\"$	$\"(0,$
$\"1\"$	$\"f(1)=(6)^{1}=6\"$	$\"(1,$
$\"1.5\"$	$\"f(1.5)=(6)^{1.5}=14.69\"$	$\"(1.5,$

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Graph:

1. Draw a coordinate plane.

2. Plot the coordinate points.

3. Then sketch the graph, connecting the points with a smooth curve.

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Observe the above graph :

Domain of the function is all real numbers.

Range of the function is $\"(0,$ .

The function does not have the x-intercept.

$\"y\"$ - intercepts is $\"1\"$ .

The line $\"y=L.\"$ is the horizontal asymptote of the curve $\"y=f(x)\"$ .

if either $\"\\lim_{x$ or $\"\\lim_{x$ .

$\"\\lim_{x$

$\"\\\\=\\6^{-\\infty}}\\\\\\\\=\\frac{1}{6^{\\infty}}\"$

$\"=0\"$ .

Observe the above graph the function does not have vertical asymptote.

End behavior : $\"\\lim_{x\\rightarrow$ and $\"\\lim_{x\\rightarrow$ .

The function is continuous for all real numbers.

Increasing over the interval : $\"\\left$ .

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Observe the above graph :

Domain of the function is all real numbers.

Range of the function is $\"(0,$ .

The function does not have the $\"x\"$ -intercept.

$\"y\"$ - intercepts is $\"1\"$ .

horizontal asymptote of the function is $\"y=0\"$ .

End behavior : $\"\\lim_{x\\rightarrow$ and $\"\\lim_{x\\rightarrow$ .

The function $\"k(x)\"$ Increasing over the interval : $\"\\left$ .