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ES Mathematics: SG1

UNITS

Unit:
  • Number Sense
Essential Questions:
  • How can we recognize the relationships between numbers?
  • How do we represent numbers in different ways?
  • What strategies can we use to count and compare sets of objects?
  • How can we use objects and diagrams to represent and solve problems involving addition and subtraction?
  • How can we use strategies such as counting on and counting back to solve addition and subtraction problems?
  • How do we show understanding of place value, including tens and ones?
  • What patterns can we explore when identifying, extending and creating number sequences?
  • How can we identify the skip counting patterns to solve problems?
  • What strategies can we use to estimate and measure in non-standard units?
  • How can we apply the concept of fractions to represent and identify parts of a whole?
Unit:
  • Place Value up to 100
Essential Questions:
  • What is place value and how do we use it to represent numbers?
  • How can we think of numbers with multiple digits in terms of place value?
  • How do we use place value to compare, add, and subtract numbers?
  • How can we use concrete objects to represent numbers and place value?
  • Why is understanding place value important in mathematics?
Unit:
  • 2D and 3D Shapes
Essential Questions:
  • What are the differences between 2D and 3D shapes?
  • How can we identify and name 2D and 3D shapes?
  • What makes a shape a 2D shape?
  • What makes a shape a 3D shape?
  • How can we use 2D and 3D shapes in our everyday lives?
  • What attributes can we measure for 2D and 3D shapes?
  • How can we build and create 2D and 3D shapes?
  • How can we categorize and classify 2D and 3D shapes?
  • How can we use patterns and symmetry to identify 2D and 3D shapes?
  • How can we compare and contrast 2D and 3D shapes?
Unit:
  • Collect and Organize Data
Essential Questions:
  • How is data presented?
  • How can we use data to answer questions?
  • What is the difference between organizing and collecting data?
  • How do we count and organize data using objects, pictures, and numbers?
  • What is the difference between a tally chart and a graph?
  • How can we interpret data from a graph?
  • How can we use data to make predictions?
  • How can we create a graph to represent data?
Unit:
  • Problem Solving and Communicating
Essential Questions:
  • What does it mean to solve a problem?
  • How do we use math to solve problems?
  • What strategies can we use to solve math problems?
  • How can we use math to communicate our ideas?
  • How can we use teamwork to solve problems?
  • What strategies can we use to help us understand math concepts better?
  • How can we use language to explain our math thinking?
  • How can we use pictures and diagrams to solve math problems?
  • How can we use technology to help us solve math problems?
  • How can we use mathematical models to solve problems?
Unit:
  • Addition
Essential Questions:
  • What is addition?
  • How do we use addition to solve problems?
  • How do we use mental math strategies to solve addition problems?
  • How do we use objects and drawings to represent addition problems?
  • How can we use addition to compare and explore number relationships?
  • How can we use addition to solve word problems?
  • How does the commutative property of addition help us solve problems?
  • How do we use addition facts to solve problems?
  • How can we use addition to break up larger numbers?
Unit:
  • Subtraction
Essential Questions:
  • What is subtraction?
  • How can you solve a subtraction problem?
  • How can you use subtraction to problem solve?
  • How do you subtract numbers with more than one digit?
  • What strategies can you use to subtract without a calculator?
  • How can you use subtraction to make comparisons?
  • What are some real-world applications of subtraction?
  • What strategies can you use when subtracting numbers with regrouping?
  • How can you use subtraction to solve for unknown numbers?
  • How is subtraction related to other math concepts, like addition and multiplication?
Unit:
  • Patterns
Essential Questions:
  • What is a pattern?
  • How can we recognize patterns?
  • How can we create patterns?
  • How can we use patterns to solve problems?
  • What is the importance of pattern recognition in math?
  • What are the different types of patterns?
  • What tools do we use to make patterns?
  • What is the difference between repeating and growing patterns?
  • How can patterns help us understand the world around us?
  • How can we use patterns to make predictions?
Unit:
  • Length and Time
Essential Questions:
  • How can we measure length and time?
  • How can we compare lengths and times?
  • How can we use measurements of length and time to solve problems?
  • How does understanding length and time help us in our everyday life?
  • What other ways can we express length and time?
  • How do different tools and units measure length and time?
  • How can we use length and time to make graphs and charts?
  • What shapes and patterns can we create with measurements of length and time?
  • How do different people measure length and time?
  • How can we use different measuring tools to solve problems?
Unit:
  • Chance
Essential Questions:
  • How can we understand and use chance and probability?
  • How do we use data to solve problems involving chance?
  • How can we use different strategies to solve probability problems?
  • How can we develop and apply strategies to estimate chance?
  • Why is it important to think about likelihoods and outcomes when solving problems involving chance?
  • How is probability connected to everyday experiences?
  • How do we represent data to answer questions involving chance?
  • How do we identify patterns and use them to solve problems involving chance?
Unit:
  • Problem Solving and Reasoning
Essential Questions:
  • What strategies can be used to tackle a math problem?
  • How can we break apart a problem to understand it better?
  • How does having a plan help when solving a problem?
  • How can we use diagrams, drawings, or number lines to solve a problem?
  • What strategies can we use to check if our answer makes sense?
  • How can we use trial and error to find a solution?
  • How can we use estimation to check our answer?
  • How can we apply our understanding of patterns and relationships to solve a problem?
  • How can understanding how operations work help us solve a problem?
  • What strategies can we use to reason through a problem?
Unit:
  • Fractions
Essential Questions:
  • What is a fraction?
  • How do fractions help us understand our world?
  • What is the relationship between a fraction and a whole?
  • How do we represent fractions on a number line?
  • How do we compare fractions?
  • How do we add and subtract fractions?
  • How do fractions apply to everyday life?
  • How can fractions be used to solve problems?
  • What are equivalent fractions?
  • How do we simplify fractions?

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