number concepts to 100 • counting: - skip-counting by 2, 5, and 10: - using different starting points - increasing and decreasing (forward and backward) • Quantities to 100 can be arranged and recognized: - comparing and ordering numbers to 100 - benchmarks of 25, 50, and 100 - place value: - understanding of 10s and 1s - understanding the relationship between digit places and their value, to 99 (e.g., the digit 4 in 49 has the value of 40) - decomposing two-digit numbers into 10s and 1s • even and odd numbers
change in quantity, using pictorial and symbolic representation • numerically describing a change in quantity (e.g., for 6 + n = 10, visualize the change in quantity by using ten-frames, hundred charts, etc.)
symbolic representation of equality and inequality
Balance Addition Equations with Sums Up to 20
Balance Subtraction Equations with Sums Up to 18
Balance Addition Equations with Sums Up to 100
Balance Addition Equations with Operands Up to 100
Balance Subtraction Equations with Sums Up to 100
Balance Subtraction Equations with Operands Up to 100
Addition and Subtraction - Balance Equations Up to 100
Addition and Subtraction - Balance Equations Up to 18
Addition and Subtraction - Balance Equations Up to 100
Which Sign Makes the Number Sentence True?
addition and subtraction facts to 20 (introduction of computational strategies) • adding and subtracting numbers to 20 • fluency with math strategies for addition and subtraction (e.g., making or bridging 10, decomposing, identifying related doubles, adding on to find the difference)
Choose Addition Pictures Up to 10
How to Make a Number with Single Digits Up to 10
Addition with Single Digit Numbers with Sums Up to 20
Addition with a Specific Number
Subtract Two Numbers Up to 18
Subtracting Zero and All
Related Equations with Sums Up to 1000
Related Equations Up to 10
Addition and Subtraction Up to 18
addition and subtraction to 100 • decomposing numbers to 100 • estimating sums and differences to 100 • using strategies such as looking for multiples of 10, friendly numbers (e.g., 48 + 37, 37 = 35 + 2, 48 + 2 = 50, 50 + 35 = 85), decomposing into 10s and 1s and recomposing (e.g., 48 + 37, 40 + 30 = 70, 8 +7 = 15, 70 +15 = 85), and compensating (e.g., 48 + 37, 48 +2 = 50, 37 – 2 = 35, 50 + 35 = 80) • adding up to find the difference • using an open number line, hundred chart, ten-frames • using addition and subtraction in real-life contexts and problem-based situations • whole-class number talks
Add a One Digit Number to a Two Digit Number
Add Two Digit Numbers
Add Two Numbers Up to 100
Add Numbers - Sums Up to 1000
Adding Three or More Numbers
Subtract Two Numbers - 1 or 2 Digits Up to 20
Subtract One-Digit Numbers from Two-Digit Numbers
Subtract Two Numbers - Single and Double Digits
Subtract Two Numbers - Double Digits Up to 100
benchmarks of 25, 50, and 100 and personal referents • seating arrangements at ceremonies/feasts
repeating and increasing patterns • exploring more complex repeating patterns (e.g., positional patterns, circular patterns) • identifying the core of repeating patterns (e.g., the pattern of the pattern that repeats over and over) • increasing patterns using manipulatives, sounds, actions, and numbers (0 to 100) • Métis finger weaving • First Peoples head/armband patterning • online video and text: Small Number Counts to 100 (mathcatcher.irmacs.sfu.ca/story/small-number-counts-100)
direct linear measurement, introducing standard metric units • centimetres and metres • estimating length • measuring and recording length, height, and width, using standard units
multiple attributes of 2D shapes and 3D objects • sorting 2D shapes and 3D objects, using two attributes, and explaining the sorting rule • describing, comparing, and constructing 2D shapes, including triangles, squares, rectangles, circles • identifying 2D shapes as part of 3D objects • using traditional northwest coast First Peoples shapes (ovoids, U, split U, and local art shapes) reflected in the natural environment
likelihood of familiar life events, using comparative language • using comparative language (e.g., certain, uncertain; more, less, or equally likely)
pictorial representation of concrete graphs, using one-to- one correspondence • collecting data, creating a concrete graph, and representing the graph, using a pictorial representation through grids, stamps, drawings • one-to-one correspondence
Coin combinations to 100 cents, and spending and saving • counting simple mixed combinations of coins to 100 cents • introduction to the concepts of spending and saving, integrating the concepts of wants and needs • role-playing financial transactions (e.g., using bills and coins)