# Action Math Baseball

Visit Website

*Not Yet Rated*

- statistics
- fractions
- graphing
- probability

- making conclusions
- strategy
- analyzing evidence
- applying information
- collecting data

###### Pros

This is an engaging and rigorous extension of daily classroom instruction, especially for your sports fans.###### Cons

Students need a solid understanding of grade-level math standards, as well as baseball, to take full advantage of the learning.###### Bottom Line

Students use their math skills to solve challenging real-world sports problems.The dashboard is used to set up the teams, adjust the game features and schedule, and track student progress.

Students with a background in baseball will find the program inviting and engaging. Baseball novices may encounter a bigger learning curve.

Provides a real-world context for ratio reasoning, probability, and other middle school math standards. Users are on a quest to create the best baseball team based on player stats.

Tutorials guide students through the process of managing the baseball team. The website is full of baseball jargon that might be new and challenging for some students. Teachers have access to printable lesson plans and resources.

Action Math Baseball is best used to complement your regular math curriculum. The class will need a foundation of knowledge before finding success with the program, since it covers fifth- to seventh-grade CCSS. Teachers could assign it as enrichment for students ready for more of a challenge, or it can be used a few times a week with the whole class.

The program could make for an engaging homework project, with the site used alongside actual baseball statistics. Having students compare the fantasy league with what's happening in real Major League Baseball would create a strong connection to the classroom.

Read More Read LessAction Math Baseball brings a fantasy baseball league to your middle school math classroom. Each student manages a different baseball team by building the team roster, computing and analyzing players' statistical data, drafting and trading players, and arranging lineups. Once the teams are set up, simulated games are played, and the outcomes help inform the students' next moves as managers.

Ratio and proportional reasoning, probability, and fluency with decimals and fractions are put to use when you're synthesizing the stats and building the best teams possible. Seven lessons are included for teachers to use with the program. Each lesson explains an element of the game, such as the free agent draft. Video tutorials and worksheets help guide students through the process. The program can be used with a minimum of four students and with a maximum of 30 in each league. Teachers can review progress via standards and league-wide reports.

Read More Read LessStudents benefit from having multiple opportunities to solve real-world math problems. Action Math Baseball gives students many chances to calculate and analyze meaningful statistics. By managing a baseball team, students are applying their math skills within an engaging context.

Teachers should be prepared to give mini-lessons on the math concepts that pop up during the games, since Action Math Baseball is focused more on applying skills than teaching them. The website will appeal to students with a love of baseball, but other kids may need a primer before playing; the program is rich in sports jargon. Tutorials for students and teachers are provided, but it takes many clicks to get to the information you need.

Read More Read Less## Key Standards Supported

## Expressions And Equations | |

6.EE: Apply And Extend Previous Understandings Of Arithmetic To Algebraic Expressions. | |

6.EE.1 | Write and evaluate numerical expressions involving whole-number exponents. |

6.EE.2 | Write, read, and evaluate expressions in which letters stand for numbers. |

6.EE.2.a | Write expressions that record operations with numbers and with letters standing for numbers. For example, express the calculation “Subtract y from 5” as 5 – y. |

6.EE.2.b | Identify parts of an expression using mathematical terms (sum, term, product, factor, quotient, coefficient); view one or more parts of an expression as a single entity. For example, describe the expression 2 (8 + 7) as a product of two factors; view (8 + 7) as both a single entity and a sum of two terms. |

6.EE.2.c | Evaluate expressions at specific values of their variables. Include expressions that arise from formulas used in real-world problems. Perform arithmetic operations, including those involving whole- number exponents, in the conventional order when there are no parentheses to specify a particular order (Order of Operations). For example, use the formulas V = s3 and A = 6 s2 to find the volume and surface area of a cube with sides of length s = 1/2. |

6.EE.3 | Apply the properties of operations to generate equivalent expressions. |

6.EE.4 | Identify when two expressions are equivalent (i.e., when the two expressions name the same number regardless of which value is substituted into them). For example, the expressions y + y + y and 3y are equivalent because they name the same number regardless of which number y stands for. |

Reason About And Solve One-Variable Equations And Inequalities. | |

6.EE.5 | Understand solving an equation or inequality as a process of answering a question: which values from a specified set, if any, make the equation or inequality true? Use substitution to determine whether a given number in a specified set makes an equation or inequality true. |

6.EE.6 | Use variables to represent numbers and write expressions when solving a real-world or mathematical problem; understand that a variable can represent an unknown number, or, depending on the purpose at hand, any number in a specified set. |

6.EE.7 | Solve real-world and mathematical problems by writing and solving equations of the form x + p = q and px = q for cases in which p, q and x are all nonnegative rational numbers. |

6.EE.8 | Write an inequality of the form x > c or x < c to represent a constraint or condition in a real-world or mathematical problem. Recognize that inequalities of the form x > c or x < c have infinitely many solutions; represent solutions of such inequalities on number line diagrams. |

Represent And Analyze Quantitative Relationships Between Dependent And Independent Variables. | |

6.EE.9 | Use variables to represent two quantities in a real-world problem that change in relationship to one another; write an equation to express one quantity, thought of as the dependent variable, in terms of the other quantity, thought of as the independent variable. Analyze the relationship between the dependent and independent variables using graphs and tables, and relate these to the equation. For example, in a problem involving motion at constant speed, list and graph ordered pairs of distances and times, and write the equation d = 65t to represent the relationship between distance and time. |

## Ratios And Proportional Relationships | |

6.RP: Understand Ratio Concepts And Use Ratio Reasoning To Solve Problems. | |

6.RP.1 | Understand the concept of a ratio and use ratio language to describe a ratio relationship between two quantities. For example, “The ratio of wings to beaks in the bird house at the zoo was 2:1, because for every 2 wings there was 1 beak.” “For every vote candidate A received, candidate C received nearly three votes.” |

6.RP.2 | Understand the concept of a unit rate a/b associated with a ratio a:b with b ≠ 0, and use rate language in the context of a ratio relationship. For example, “This recipe has a ratio of 3 cups of flour to 4 cups of sugar, so there is 3/4 cup of flour for each cup of sugar.” “We paid $75 for 15 hamburgers, which is a rate of $5 per hamburger.”1 |

6.RP.3 | Use ratio and rate reasoning to solve real-world and mathematical problems, e.g., by reasoning about tables of equivalent ratios, tape diagrams, double number line diagrams, or equations. |

6.RP.3.a | Make tables of equivalent ratios relating quantities with whole- number measurements, find missing values in the tables, and plot the pairs of values on the coordinate plane. Use tables to compare ratios. |

6.RP.3.b | Solve unit rate problems including those involving unit pricing and constant speed. For example, if it took 7 hours to mow 4 lawns, then at that rate, how many lawns could be mowed in 35 hours? At what rate were lawns being mowed? |

6.RP.3.c | Find a percent of a quantity as a rate per 100 (e.g., 30% of a quantity means 30/100 times the quantity); solve problems involving finding the whole, given a part and the percent. |

6.RP.3.d | Use ratio reasoning to convert measurement units; manipulate and transform units appropriately when multiplying or dividing quantities. |

## Statistics And Probability | |

6.SP: Develop Understanding Of Statistical Variability. | |

6.SP.1 | Recognize a statistical question as one that anticipates variability in the data related to the question and accounts for it in the answers. For example, “How old am I?” is not a statistical question, but “How old are the students in my school?” is a statistical question because one anticipates variability in students’ ages. |

6.SP.2 | Understand that a set of data collected to answer a statistical question has a distribution which can be described by its center, spread, and overall shape. |

6.SP.3 | Recognize that a measure of center for a numerical data set summarizes all of its values with a single number, while a measure of variation describes how its values vary with a single number. |

Summarize And Describe Distributions. | |

6.SP.4 | Display numerical data in plots on a number line, including dot plots, histograms, and box plots. |

6.SP.5 | Summarize numerical data sets in relation to their context, such as by: |

6.SP.5.a | Reporting the number of observations. |

6.SP.5.b | Describing the nature of the attribute under investigation, including how it was measured and its units of measurement. |

6.SP.5.c | Giving quantitative measures of center (median and/or mean) and variability (interquartile range and/or mean absolute deviation), as well as describing any overall pattern and any striking deviations from the overall pattern with reference to the context in which the data were gathered. |

6.SP.5.d | Relating the choice of measures of center and variability to the shape of the data distribution and the context in which the data were gathered. |

## The Number System | |

6.NS: Compute Fluently With Multi-Digit Numbers And Find Common Factors And Multiples. | |

6.NS.2 | Fluently divide multi-digit numbers using the standard algorithm. |

6.NS.3 | Fluently add, subtract, multiply, and divide multi-digit decimals using the standard algorithm for each operation. |

6.NS.4 | Find the greatest common factor of two whole numbers less than or equal to 100 and the least common multiple of two whole numbers less than or equal to 12. Use the distributive property to express a sum of two whole numbers 1–100 with a common factor as a multiple of a sum of two whole numbers with no common factor. For example, express 36 + 8 as 4 (9 + 2). |

Apply And Extend Previous Understandings Of Numbers To The System Of Rational Numbers. | |

6.NS.5 | Understand that positive and negative numbers are used together to describe quantities having opposite directions or values (e.g., temperature above/below zero, elevation above/below sea level, credits/debits, positive/negative electric charge); use positive and negative numbers to represent quantities in real-world contexts, explaining the meaning of 0 in each situation. |

6.NS.6 | Understand a rational number as a point on the number line. Extend number line diagrams and coordinate axes familiar from previous grades to represent points on the line and in the plane with negative number coordinates. |

6.NS.6.a | Recognize opposite signs of numbers as indicating locations on opposite sides of 0 on the number line; recognize that the opposite of the opposite of a number is the number itself, e.g., –(–3) = 3, and that 0 is its own opposite. |

6.NS.6.b | Understand signs of numbers in ordered pairs as indicating locations in quadrants of the coordinate plane; recognize that when two ordered pairs differ only by signs, the locations of the points are related by reflections across one or both axes. |

6.NS.6.c | Find and position integers and other rational numbers on a horizontal or vertical number line diagram; find and position pairs of integers and other rational numbers on a coordinate plane. |

6.NS.7 | Understand ordering and absolute value of rational numbers. |

6.NS.7.a | Interpret statements of inequality as statements about the relative position of two numbers on a number line diagram. For example, interpret –3 > –7 as a statement that –3 is located to the right of –7 on a number line oriented from left to right. |

6.NS.7.b | Write, interpret, and explain statements of order for rational numbers in real-world contexts. For example, write –3 oC > –7 oC to express the fact that –3 oC is warmer than –7 oC. |

6.NS.7.c | Understand the absolute value of a rational number as its distance from 0 on the number line; interpret absolute value as magnitude for a positive or negative quantity in a real-world situation. For example, for an account balance of –30 dollars, write |–30| = 30 to describe the size of the debt in dollars. |

6.NS.7.d | Distinguish comparisons of absolute value from statements about order. For example, recognize that an account balance less than –30 dollars represents a debt greater than 30 dollars. |

6.NS.8 | Solve real-world and mathematical problems by graphing points in all four quadrants of the coordinate plane. Include use of coordinates and absolute value to find distances between points with the same first coordinate or the same second coordinate. |

Apply And Extend Previous Understandings Of Multiplication And Division To Divide Fractions By Fractions. | |

6.NS.1 | Interpret and compute quotients of fractions, and solve word problems involving division of fractions by fractions, e.g., by using visual fraction models and equations to represent the problem. For example, create a story context for (2/3) ÷ (3/4) and use a visual fraction model to show the quotient; use the relationship between multiplication and division to explain that (2/3) ÷ (3/4) = 8/9 because 3/4 of 8/9 is 2/3. (In general, (a/b) ÷ (c/d) = ad/bc.) How much chocolate will each person get if 3 people share 1/2 lb of chocolate equally? How many 3/4-cup servings are in 2/3 of a cup of yogurt? How wide is a rectangular strip of land with length 3/4 mi and area 1/2 square mi? |