Interpret and create linear and nonlinear proportional relationships on a graph.
8.4(B) [Readiness] Graph proportional relationships, interpreting the unit rate as the slope of the line that models the relationship.
8.5(D) [Readiness] Use a trend line that approximates the linear relationship between bivariate sets of data to make predictions.
8.5(I) [Readiness] Write an equation in the form y=mx+b to model a linear relationship between two quantities using verbal, numerical, tabular, and graphical representations.
8.5(A) [Supporting] Represent linear proportional situations with tables, graphs, and equations in the form of y=kx.
8.5(B) [Supporting] Represent linear non=proportional situations with tables, graphs,, and equations in the form of y=mx+b, where b is not = to 0.
8.5(C) [Supporting] Contrast bivariate sets of data that suggest a linear relationship with bivariate sets of data that do not suggest a linear relationship from a graphical representation.
8.11(A) [Supporting] Construct a scatterplot and describe the observed data to address questions of association such a linear, nonlinear, and no association between bivariate data.
8.11(C) [Supporting] Simulate generating random samples of the same size from a population with known characteristics to develop the notion of a random sample being representative of the population from which it was selected.
Adopted Textbook: McGraw-Hill 8th Grade Mathematics
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