TULSA PUBLIC SCHOOLS
Mathematics Pacing Calendar
Pre-Algebra

The following concepts and skills are required of all students completing eighth grade. They should be taught in depth using a variety of methods and applications so that all students have accessibility to and an understanding of these concepts.

NOTE: Asterisks (*) have been used to identify standards and objectives that must be assessed by the local school district. All other skills may be assessed by the Oklahoma School Testing Program (OSTP).

1st Quarter

Unit 1
4.3a Select and apply appropriate formulas for given situations: i. an equation (e.g., d = rt, i = prt) ii. measurement problems (e.g., p = 2l + 2w, v = lwh)
4.3b Find the area of a “region of a region” for simple composite figures (e.g., area of a rectangular picture frame).
2.1a Compare and order rational numbers (positive and negative integers, fractions, decimals) in real-life situations.
1.2b Graph the solution to linear inequalities with one variable on a number line.
2.2a Use the rules of exponents, including integer exponents, to solve problems (e.g., 72 • 73 = 75).
2.2b Represent and interpret large numbers and numbers less than one in exponential and scientific notation.
2.2c Use estimation strategies (e.g., rounding) to describe the magnitude of large numbers and numbers less than one.
Unit 2
2.1b Use the basic operations on rational numbers to solve problems in real-life situations (e.g., describe the effect of multiplying whole numbers by a fraction or a decimal less than 1).
5.1 Select and apply appropriate formats (e.g., line plots, bar graphs, stem-and-leaf plots, scatter plots, histograms, circle graphs) to display collected data.
5.2a Find the measures of central tendency (mean, median and mode) of a set of data and understand why a specific measure provides the most useful information in a given context.
5.2b Compute the mean, median, and mode for data sets and understand how additional data in a set may affect the measures of central tendency.
5.3* Determine how samples are chosen (random, limited, biased) to draw and support conclusions about generalizing a sample to a population (e.g., is the average height of a men’s college basketball team a good representative sample for height predictions?).
 checkmark Benchmark Test 1st Quarter (October 6-8, 2008)

2nd Quarter

Unit 3
1.1a Model, write, and solve 2-step linear equations using a variety of methods.
1.2a Model, write, and solve 1-step and 2-step linear inequalities with one variable.
Unit 4
2.1c Apply ratios and proportions to solve problems.
4.2 Apply knowledge of ratio and proportion to solve relationships between similar geometric figures (e.g., build a model of a 3-dimensional object to scale).
3.2 Develop the Pythagorean Theorem and apply the formula to find the length of missing sides of a right triangle and the length of other line segments.
checkmark Benchmark Test 1st Semester (Dec 15-19, 2008)

3rd Quarter

Unit 5
4.1 Estimate and find the surface area and volume in real world settings (e.g., unwrap a box to explore surface area; use rice, 1-inch cubes, centimeter cubes, cups ... to estimate the volume of boxes, irregular shaped objects, containers).
3.1 Construct models, sketch (from different perspectives), and classify solid figures such as rectangular solids, prisms, cones, cylinders, pyramids, and combined forms (e.g., draw a figure that could result from making 1, 2, or 3 cuts in a given solid).
Unit 6
1.1c Predict the effect on the graph of a linear equation when the slope changes (e.g., make predictions from graphs, identify the slope in the equation y = mx + b and relate to a graph).
1.1b Graph and interpret the solution to linear equations on a number line with one variable and on a coordinate plane with two variables.
 checkmark Benchmark 3rd Quarter Comprehensive (March 9-13, 2009)

 

Revised 05/15/08