Take Me Out to the Math Game: Home Run Activities, Big League Word Problems and Hard Ball Quizzes--A Fun Workbook for 4-6th Graders
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About this ebook
Math is everywhere, but nowhere is it more interesting than when it’s part of the great American pastime. This workbook is a fun and engaging way to practice your math skills by relating every problem to baseball. Each activity in the book is based on real baseball situations, like batting averages, pitching speed and even stadium size. Use these scenarios to improve your math skills while also learning more about the game of baseball, on and off the field.
You can go straight through the book, practicing each skill, or you can go to a specific chapter you need more practice with. Each chapter focuses on a different math skill:
• Numbers in Base Ten
• Operations and Algebraic Thinking
• Number and Operations in Fractions
• Measurement and Data
• Geometry
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Book preview
Take Me Out to the Math Game - Erin Highling
INTRODUCTION
This workbook is a fun and engaging way to practice your math skills by relating every problem to baseball. Each activity in the book is based on real baseball situations, like batting averages, pitching speed, and even stadium size. Use these scenarios to improve your math skills while also learning more about the game of baseball, on and off the field.
Each chapter focuses on a different math skill. You can go straight through the book, practicing each skill, or you can go to a specific chapter you need more practice with.
There are two types of activities in this book: Game-Day Situations are real-world word problems based on baseball scenarios, and Batting Practice are practice problems to help you perfect a math skill. If you ever need any help, ask a parent or teacher to look at the Coaching pages in the back of the book to give you a hand.
Make it to the pros by completing all of the problems in Game-Day Situations or simply choose the problems that you feel best suits your abilities. There are standard problems, marked with a single baseball; challenge problems, marked with a double baseball; and super-challenge problems, marked with a triple. They look like this:
Standard Problems
Challenge Problems
Super-Challenge Problems
How to Be a Real-World Problem Solver
Mathematicians need their very own set of guidelines for how they solve problems in the real world, just like baseball players do. A mathematician and a baseball player both have to use strategy, make models, notice patterns, and persevere. Let’s take a closer look at these processes or skills needed to solve real-world mathematical situations every day.
1) Make sense of problems and persevere in solving them.
•Read, take notice, and build understanding of the situations.
•Persevere when problems are challenging.
Before solving a real-world math problem, take the situation apart step by step and analyze what is happening. Then, try to solve the problem with any strategy that comes to mind. If it fails, that’s OK; failing and trying again means the brain is growing. You must not give up, even if you continue to fail. Keep trying different methods to solve the problem.
2) Reason abstractly and quantitatively.
•Write number sentences to describe numbers and symbols within situations
•Use numbers or symbols to represent situations
When solving problems, it’s important to think about the relationships between numbers and situations. You must take a situation and find a way to represent it using a number sentence or pictures. Then, manipulate it in a way that makes sense to you. You must always go back to the problem and make sure that the numbers you used and the answers you get make sense to the situation.
3) Construct viable arguments and critique the reasoning of others.
•Explain your thinking using numbers, words, and/or models.
•Listen and ask questions to understand the thinking of others.
Explain your thinking using objects, numbers, drawings, or diagrams. Solutions should be reasonable and based on the situation. When working with others, you should listen to their ideas, ask questions, analyze how their solutions are similar or different from yours, and whether those solutions make sense to the situation.
4) Model with mathematics.
•Use visual models to solve problems.
Real-world problem solvers use number sentences, diagrams, graphs, flowcharts, or formulas to solve problems. You should constantly ask yourself, Do these models match the context of the situation? Does this make sense?
And if it doesn’t, be willing to go back and re-evaluate your model.
5) Use tools strategically.
•Choose and use math tools that are appropriate to the problems.
Think about the context of the problem and use appropriate and available tools such as rulers, calculators, fraction bars, spreadsheets, computers, or protractors.
6) Attend to precision.
•Work accurately and communicate clearly.
Discuss the mathematical situation and solution with others in a detailed way, using clear definitions and explanations of symbols, diagrams, and/or number sentences. Use the most efficient strategies when solving problems in order to come to the most precise and accurate calculations. Be sure that all word problems have numbers and words in the solution. For example, when measuring, be sure to use accurate units of measurement.
7) Look for and make use of structure.
•Use what you know about numbers and patterns to solve unknown problems.
Look closely at the problem to recognize patterns or configurations that make sense and can be used to find a solution.
8) Look for and express regularity in repeated reasoning.
•Notice number patterns and check for logical answers.
Real-world problem solvers look for repeated situations or calculations in order to find shortcuts or general strategies to solving the problem.
Be sure to use these skills to help navigate through this fun math workbook, experiencing baseball in a new and exciting way!
CHAPTER 1
NUMBERS IN BASE TEN
BATTING PRACTICE
Use your understanding of exponents, powers of ten, and place value to solve the problems below.
Find the value.
1)10³ = __________________________________________________________________________________
2)3 × 10⁴ = ______________________________________________________________________________
3)24 × 10² = _____________________________________________________________________________
4)8 × 10⁰ = ______________________________________________________________________________
5)7 × 10³ = ______________________________________________________________________________
6)10 × 10 × 10 × 10 = _____________________________________________________________________
7)10 × 10 × 10 = _________________________________________________________________________
8)43 × 10⁵ = _____________________________________________________________________________
9)10² = __________________________________________________________________________________
10)17 × 10⁴ = ____________________________________________________________________________
Use place value patterns to complete the table.
Write the value of the underlined digit.
1)456,278 ________________________________________________________________________________
2)73,690 _________________________________________________________________________________
3)345 ___________________________________________________________________________________
4)1,673,739 ______________________________________________________________________________
Need coaching? Have a parent or teacher read