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A passenger rode the subway 2 blocks west and then 10 blocks south This is a simple matter if the function is linear because the ratio never changes, but the function described in your table is not linear. If all the blocks are the same length, what is the value of the slope of the line from where the passenger began to where he finished?

Practice calculating the slope of a line given some points on the line shown in a table Slope is always change in y divided by change in x That’s the main idea behind how to find the slope of a line from a table, so our next lesson will be about how to find the slope between two points, and you’ll see how it ties into the lessons we've done so far in finding slope from graphs and tables.

Here’s how to find the slope of a line when given two points on the line

A positive slope means the line goes upwards from left to right, a negative slope means it goes downwards, a zero slope means it's a horizontal line, and an undefined slope means it's a vertical line Understanding this fundamental concept is key to mastering slope calculations from tables. So, when you apply the slope formula, the numerator will always be 0. The slope is negative because the line falls from left to right

The ratio of vertical change to horizontal change is the same between any two points on a line Use two different points on the line above to show this is true Use a table to determine the slope of a line.

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