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Given a function, you can easily find the slope of a tangent line using Microsoft Excel to do the dirty work. That is to say, you can input your x-value, create a couple of formulas, and have Excel calculate the secant value of the tangent slope.

This is a fantastic tool for Stewart Calculus sections 2. Note that you can essentially enter the exact same functions into Google Sheets as well as Excel, so this is a great tool for either option. So if you have a Windows or Mac machine with Excel installed, use that. Using the formula, it's quite simple to find the y-coordinate based on the x-value. Now we'll need to use points both before and after the x-value that approach that value, but never reach it purple line below.

Plotting these points on the graph will create the secant line for the formula. Now it's time to start plotting. We'll start with hand calculations before moving on to using Excel or Sheets to automate the process. The secant slope is calculated by taking the difference in the y-value and dividing it by the difference in the x-value, which is 0.

Recall that we want the x-value to approach 1 without ever reaching it. So, we can use 2, 1. You'll also want to do this coming the other way, so we can use 0, 0. Now enter the formula to calculate the y-value.

Now click on the box that you just entered the formula into, then drag from the bottom-right of that box down to the final x-value to insert the formula into each one—you'll notice the y-values pop up. Now in the third column, let's enter the formula to calculate the secant slope.

Just as before, drag down from the bottom-right to apply the formula for the rest of the x- and y-values. Now just rinse-and-repeat, using x-values going the other way. Apply the same drag technique for these. For a further detail, check out the video below.

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