Consider the following equation.
\[
2 y=6
\]
Step 2 of 2: Graph the equation by plotting the $x$ - and $y$-intercepts. If an intercept does not exist, or is duplicated, use another point on the to plot the graph.
Answer
Final Answer: The graph of the equation \(2y=6\) is a horizontal line passing through the point (0,3). The y-intercept is at (0,3) and another point on the line is (1,3). There is no x-intercept. The line is independent of x and the y value is the same for all x, which is \(\boxed{3}\).
Step 1 ：Consider the following equation: \(2y=6\).
Step 2 ：Solve the equation for y to get \(y=3\).
Step 3 ：Since there is no x term in the equation, there is no x-intercept.
Step 4 ：The y-intercept is at the point (0,3).
Step 5 ：Since the equation is independent of x, the y value is the same for all x, which is 3.
Step 6 ：The graph of the equation is a horizontal line passing through the point (0,3).
Step 7 ：Another point on the line is (1,3).
Step 8 ：Final Answer: The graph of the equation \(2y=6\) is a horizontal line passing through the point (0,3). The y-intercept is at (0,3) and another point on the line is (1,3). There is no x-intercept. The line is independent of x and the y value is the same for all x, which is \(\boxed{3}\).
