Grade 3 Overview Spatial Sense and Geometry Patterning and Algebra Number Sense and Numeration Data Management and Probability Measurement THREE- AND TWO-DIMENSIONAL GEOMETRY investigate the similarities and differences among a variety of prisms using concrete materials and drawings; build rectangular prisms from given nets and explore the attributes of the prisms; use two-dimensional shapes to make a three dimensional model using a variety of building materials (e.g., cardboard, construction sets); sketch a picture of a structure or model created from three-dimensional figures; compare and sort two-dimensional shapes according to two or more attributes; compare and sort three-dimensional figures according to two or more geometric attributes (e.g., size, number of faces); describe and name prisms and pyramids by the shape of their base (e.g., square-based pyramid); explain the process they followed in making a structure or a picture from three- dimensional figures or two-dimensional shapes; match and describe congruent (identical) three dimensional figures and two-dimensional shapes; explore and identify two-dimensional shapes using concrete materials and drawings (e.g., rhombus, parallelogram); solve two-dimensional geometric puzzles (e.g., pattern blocks, tangram); TRANSFORMATIONAL GEOMETRY explore the concept of lines of symmetry in two dimensional shapes (e.g., discover that squares have four lines of symmetry); determine lines of symmetry for two dimensional shapes using paper folding and reflections in a transparent mirror (e.g., Mira); identify transformations, such as flips, slides, and turns (reflections, translations, and rotations), using concrete materials and drawings; perform rotations using concrete materials (e.g., quarter turn, half turn, three-quarter turn); GRIDS AND COORDINATE GEOMETRY describe how to get from one point to another on a grid (e.g., two squares right followed by one square up). understand patterns in which operations are repeated (e.g., multiplication), transformations are repeated, or multiple changes are made to attributes; identify patterns in which at least two attributes change (e.g., size, colour); create a pattern in which two or more attributes change (e.g., size, colour, position); discuss the choice of a pattern rule; given a rule, extend a pattern and describe it in informal mathematical language (e.g., starting at 3, add 3 to each number to create a pattern); use addition and subtraction facts to generate simple patterns in a hundreds chart; use environmental data to create models of patterns (e.g., Monday – sunny, Tuesday – rainy) and display the patterns on a chart; identify relationships between addition, subtraction, multiplication, and division; use a calculator and a computer application to explore patterns. UNDERSTANDING NUMBER read and print numerals from 0 to1000; read and print number words to one hundred; count by 1's, 2's, 5's, 10's, and 100's to 1000 using various starting points and by 25's to 1000 using multiples of 25 as starting points; count backwards by 2's, 5's, and 10's from 100 using multiples of 2, 5, and 10 as starting points and by 100's from any number less than 1001; locate whole numbers to 100 on a number line and partial number line (e.g., from 79 to 84); show counting by 2's, 5's, and 10's to 50 on a number line and extrapolate to tell what goes before or after the given sequence; identify and describe numbers to 1000 in real-life situations to develop a sense of number (e.g., tell how high a stack of 1000 pennies would be); model numbers grouped in 100's, 10's, and 1's and use zero as a place holder; use ordinal numbers to hundredth; represent and explain common fractions, presented in real-life situations, as part of a whole, part of a set, and part of a measure using concrete materials and drawings (e.g., find one-third of a length of ribbon by folding); COMPUTATIONS investigate and demonstrate the properties of whole number procedures (e.g., 7 + 2 = 9 is related to 9 – 7 = 2); use a calculator to examine number relationships and the effect of repeated operations on numbers (e.g., explore the pattern created in the units column when 9 is repeatedly added to a number); interpret multiplication and division sentences in a variety of ways (e.g., using base ten materials, arrays); identify numbers that are divisible by 2, 5, or 10; recall addition and subtraction facts to 18; determine the value of the missing term in an addition sentence (e.g., 4 +_ = 13); demonstrate and recall multiplication facts to 7 x 7 and division facts to 49 ÷ 7 using concrete materials; mentally add and subtract one-digit and two-digit numbers; add and subtract three-digit numbers with and without regrouping using concrete materials; add and subtract money amounts and represent the answer in decimal notation (e.g., 5 dollars and 75 cents plus 10 cents is 5 dollars and 85 cents, which is $5.85); APPLICATIONS pose and solve number problems involving more than one operation (e.g., if there are 24 students in our class and 5 boys and 9 girls wore boots, how many students did not wear boots?); use appropriate strategies (e.g., pencil and paper, calculator, estimation, concrete materials) to solve number problems involving whole numbers; use various estimation strategies (e.g., clustering in tens, rounding to hundreds) to solve problems, then check results for reasonableness. COLLECTING AND ORGANIZING DATA use two or more attributes (e.g., colour, texture, length) to sort objects and data; select appropriate methods (e.g., charts, Venn diagrams) to cross-classify objects; generate questions that have a finite number of responses for their own surveys; use their questions as a basis for collecting data; CONCLUDING AND REPORTING relate objects to number on a graph with many-to one correspondence (e.g., 1 Canadian flag represents 100 Canadian citizens); organize data in Venn diagrams and charts using several criteria; construct bar graphs (with discrete classes on one axis and number on the other) and pictographs using scales with multiples of 2, 5, and 10; interpret data from graphs (e.g., bar graphs, pictographs, and circle graphs); PROBABILITY conduct simple probability experiments (e.g., rolling a number cube, spinning a spinner) and predict the results; apply the concept of likelihood to events in solving simple problems; predict the probability that an event will occur; use mathematical language (e.g., possible, impossible) in discussion to describe probability. UNITS OF MEASURE explain the use of standard units of measurement and the relationships between linear measures (e.g., millimetres are smaller than metres); select the most appropriate unit of measure to measure length (centimetre, metre, kilometre); estimate, measure, and record linear dimensions of objects (using centimetre, metre, kilometre); compare and order objects by their linear dimensions; demonstrate an understanding of the relationship between days and years, weeks and years; estimate and measure the passage of time in five minute intervals, and in days, weeks, months, and years; tell and write time to the nearest minute in 12-hour notation using digital clocks; read and write time to the nearest five minutes using analog clocks; estimate, read, and record temperature to the nearest degree Celsius; demonstrate the relationship between all coins and bills up to $100; make purchases and change for money amounts up to $10, and estimate, count, and record the value up to $10 of a collection of coins and bills; read and write money amounts using two forms of notation (89¢ and $0.89); PERIMETER AND AREA measure the perimeter of two-dimensional shapes using standard units (centimetre and metre), and compare the perimeters; estimate and measure the area of shapes using uniform non-standard units, and compare and order the shapes by area; CAPACITY, VOLUME, AND MASS estimate, measure, and record the capacity of containers using standard units (millilitre, litre), and compare the measures; estimate, measure, and record the mass of familiar objects using standard units (gram, kilogram).
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