Find Three Ordered Pair Solutions g(x) = log base 3 of x

$g (x) = \log_{3} (x)$

Step 1

Write $g (x) = \log_{3} (x)$ as an equation.

$y = \log_{3} (x)$

Step 2

Choose any value for $x$ that is in the domain to plug into the equation.

Step 3

Choose $1$ to substitute in for $x$ to find the ordered pair.

Remove parentheses.

$y = \log_{3} (1)$

Logarithm base $3$ of $1$ is $0$ .

$y = 0$

Use the $x$ and $y$ values to form the ordered pair.

$(1, 0)$

Step 4

Choose $2$ to substitute in for $x$ to find the ordered pair.

Remove parentheses.

$y = \log_{3} (2)$

Use the $x$ and $y$ values to form the ordered pair.

$(2, \log_{3} (2))$

Step 5

Choose $3$ to substitute in for $x$ to find the ordered pair.

Remove parentheses.

$y = \log_{3} (3)$

Logarithm base $3$ of $3$ is $1$ .

$y = 1$

Use the $x$ and $y$ values to form the ordered pair.

$(3, 1)$

Step 6

These are three possible solutions to the equation.

$(1, 0), (2, \log_{3} (2)), (3, 1)$

Step 7