Slope - Find Equivalent - X,Y Chart to Decimal Slope (Level 1) - Mobius Math Academy

Slope - Find Equivalent - X,Y Chart to Decimal Slope

Level 1

This math topic focuses on determining the slope of a line given a set of (X, Y) values. Students are provided with XY charts and asked to find the slope expressed as a decimal. Each question presents different XY values and multiple choice answers, requiring students to calculate the correct slope based on the changes in Y values relative to changes in X values across the data points. This is part of a broader unit introducing the concept of slope.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Slope - Find Equivalent - X,Y Chart to Decimal Slope Worksheet

Slope - Find Equivalent - X,Y Chart to Decimal Slope

What slope would this line of X, Y values have?

$A LaTex expression showing \begin{matrix}\text{X} & \text{Y}\\0 & 2\\1 & 4\\2 & 6\\3 & 8\\4 & 10\\\end{matrix}$

What slope would this line of X, Y values have?

$A LaTex expression showing \begin{matrix}\text{X} & \text{Y}\\0 & 2\\1 & 0\\2 & -2\\3 & -4\\4 & -6\\\end{matrix}$

What slope would this line of X, Y values have?

$A LaTex expression showing \begin{matrix}\text{X} & \text{Y}\\0 & 3\\1 & 4\\2 & 5\\3 & 6\\4 & 7\\\end{matrix}$

What slope would this line of X, Y values have?

$A LaTex expression showing \begin{matrix}\text{X} & \text{Y}\\0 & 0.33\\1 & 0\\2 & -0.33\\3 & -0.67\\4 & -1\\\end{matrix}$

What slope would this line of X, Y values have?

$A LaTex expression showing \begin{matrix}\text{X} & \text{Y}\\0 & 1\\1 & 1.2\\2 & 1.4\\3 & 1.6\\4 & 1.8\\\end{matrix}$

What slope would this line of X, Y values have?

$A LaTex expression showing \begin{matrix}\text{X} & \text{Y}\\0 & 3\\1 & 7\\2 & 11\\3 & 15\\4 & 19\\\end{matrix}$

What slope would this line of X, Y values have?

$A LaTex expression showing \begin{matrix}\text{X} & \text{Y}\\0 & 5\\1 & 0\\2 & -5\\3 & -10\\4 & -15\\\end{matrix}$

What slope would this line of X, Y values have?

$A LaTex expression showing \begin{matrix}\text{X} & \text{Y}\\0 & 1\\1 & 1.25\\2 & 1.5\\3 & 1.75\\4 & 2\\\end{matrix}$