The problem requires us to graph an equation using a graphing tool, with $T$ as the horizontal axis. We need to use two points from the table to plot the equation. Since the original image does not contain the equation or the table of values, I cannot provide a graph. However, I can explain the process to graph the equation.

1. Problem Description

The problem requires us to graph an equation using a graphing tool, with $T$ as the horizontal axis. We need to use two points from the table to plot the equation. Since the original image does not contain the equation or the table of values, I cannot provide a graph. However, I can explain the process to graph the equation.

2. Solution Steps

Since there is no specific function given, let's assume we are given a generic function in the form of $y = f(T)$, and a table with values of $T$ and $y$ or $f(T)$.

Step 1: Identify two points $(T_1, y_1)$ and $(T_2, y_2)$ from the table. These points are in the form of (independent variable, dependent variable) where the independent variable in this case is $T$, which is on the horizontal axis, and the dependent variable is $y = f(T)$, which is on the vertical axis.

Step 2: Plot the two points $(T_1, y_1)$ and $(T_2, y_2)$ on the coordinate plane.

Step 3: Draw a line or curve through these two points to represent the graph of the equation $y = f(T)$. If the equation represents a straight line, then connect the two points by a straight line. If the equation represents a curve, use the knowledge about the function and the points provided to draw the appropriate curve through the points.

3. Final Answer

The final answer would be a graph of $y = f(T)$ using two points from the table provided. Since the function and table of values are not provided, I cannot give a specific final answer. However, the graph can be sketched based on the steps outlined in the solution.

Graph of $y=f(T)$ through points $(T_1, y_1)$ and $(T_2, y_2)$.