Quebec · Grade 3

Mathematics, Grade 3

Quebec’s Grade 3 math course, from Arithmetic to Probability.

Units
5
Lessons
95
Skills
95
Provincial exam
None
Official curriculum
quebec.ca

Unit by unit

Every skill in the course, numbered by unit.

Unit 1 · 55 skills

Arithmetic

Counts or recites counting rhymes involving natural numbers — count…

  • Counts or recites counting rhymes involving natural numbers — counts forward or backward

    I can count forward and backward.

Counts collections (using objects or drawings)

Counts collections (using objects or drawings) — counts a collectio…

  • Counts collections (using objects or drawings) — counts a collection by grouping or regrouping

    I can count a collection by grouping or regrouping.

Reads and writes any natural number

Represents natural numbers in different ways or associates a number…

  • Represents natural numbers in different ways or associates a number with a set of objects or drawings

    I can show natural numbers in different ways and match a number to a set of objects or drawings.

Composes and decomposes a natural number in a variety of ways

  • Composes and decomposes a natural number in a variety of ways

    I can build and break apart a natural number in a variety of ways.

Identifies equivalent expressions

Compares natural numbers

Arranges natural numbers in increasing or decreasing order

  • Arranges natural numbers in increasing or decreasing order

    I can put natural numbers in increasing or decreasing order.

Describes number patterns, using his/her own words and appropriate…

  • Describes number patterns, using his/her own words and appropriate mathematical vocabulary

    I can describe number patterns in my own words, using math words like square, prime and multiple.

Locates natural numbers using different visual aids

Identifies properties of natural numbers — square, prime or composi…

  • Identifies properties of natural numbers — square, prime or composite numbers

    I can identify square, prime and composite numbers as properties of natural numbers.

Classifies natural numbers in various ways, based on their properti…

  • Classifies natural numbers in various ways, based on their properties

    I can sort natural numbers in various ways, based on their properties.

Approximates a collection, using objects or drawings

Represents a fraction in a variety of ways, based on a whole or a c…

  • Represents a fraction in a variety of ways, based on a whole or a collection of objects

    I can show a fraction in a variety of ways, based on a whole or a collection of objects.

Matches a fraction to part of a whole (congruent or equivalent part…

  • Matches a fraction to part of a whole (congruent or equivalent parts) or part of a group of objects, and vice versa

    I can match a fraction to part of a whole (congruent or equivalent parts) or part of a group of objects, and vice versa.

Identifies the different meanings of fractions (sharing, division,…

  • Identifies the different meanings of fractions (sharing, division, ratio)

    I can spot the different meanings of fractions (sharing, division, ratio).

Distinguishes a numerator from a denominator

Reads and writes a fraction

Compares a fraction to 0, ½ or 1

Verifies whether two fractions are equivalent

Represents decimals in a variety of ways (using objects or drawings)

  • Represents decimals in a variety of ways (using objects or drawings)

    I can represent decimals to the hundredths in different ways, using objects or drawings.

Identifies equivalent representations (using objects or drawings)

  • Identifies equivalent representations (using objects or drawings)

    I can spot equivalent representations (using objects or drawings).

Reads and writes numbers written in decimal notation

Understands the role of the decimal point

Composes and decomposes a decimal written in decimal notation

  • Composes and decomposes a decimal written in decimal notation

    I can build and break apart a decimal written in decimal notation.

Recognizes equivalent expressions

Locates decimals on a number line

Compares two decimals

Approximates a decimal (estimates, rounds or truncates)

  • Approximates a decimal (estimates, rounds or truncates)

    I can approximate a decimal by estimating it, rounding it to a given value, or truncating its decimal places.

Arranges decimals in increasing or decreasing order

Matches a fraction to its decimal

Determines the operation(s) to perform in a given situation

  • Determines the operation(s) to perform in a given situation

    I can work out the operation(s) to perform in a given situation.

Uses objects, diagrams or equations to represent a situation and co…

  • Uses objects, diagrams or equations to represent a situation and conversely, describes a situation represented by objects, diagrams or equations (use of different meanings of addition and subtraction)

    I can use objects, diagrams or equations to represent a situation, and describe a situation shown that way, using the different meanings of the operations.

Uses objects, diagrams or equations to represent a situation and co…

  • Uses objects, diagrams or equations to represent a situation and conversely, describes a situation represented by objects, diagrams or equations (use of different meanings of multiplication and division) — rectangular arrays, repeated addition, Cartesian product, area, volume, repeated subtraction, sharing, number of times x goes into y, and comparisons (using objects, diagrams or equations)

    I can use objects, diagrams or equations to represent multiplication and division situations (arrays, repeated addition, area, sharing and comparison), and describe them.

Establishes equality relations between numerical expressions

  • Establishes equality relations between numerical expressions

    I can show equality relations between numerical expressions.

Determines numerical equivalencies using operations and the commuta…

  • Determines numerical equivalencies using operations and the commutative property

    I can find numerical equivalencies using the relationships between the four operations and the commutative and associative properties.

Represents a situation with objects, diagrams or equations (additio…

  • Represents a situation with objects, diagrams or equations (addition and subtraction of decimals)

    I can use objects, diagrams or equations to represent a situation, and describe a situation shown by objects, diagrams or equations.

Uses objects, diagrams or equations to represent a situation and co…

  • Uses objects, diagrams or equations to represent a situation and conversely, describes a situation represented by objects, diagrams or equations (use of different meanings of multiplication and division: rectangular arrays, Cartesian product, area, volume, sharing, number of times x goes into y, and comparisons)

    I can use objects, diagrams or equations to represent a situation, and describe a situation shown that way, using the different meanings of the operations.

Determines numerical equivalencies using relationships between oper…

  • Determines numerical equivalencies using relationships between operations

    I can find numerical equivalencies with decimals using the link between addition and subtraction and the commutative and associative properties of addition.

Approximates the result of any of the four operations on natural nu…

  • Approximates the result of any of the four operations on natural numbers

    I can estimate the result of any of the four operations on natural numbers before I compute it.

Builds a repertoire of memorized addition and subtraction facts —…

  • Builds a repertoire of memorized addition and subtraction facts — develops various strategies that promote mastery of number facts and relates them to the properties of addition

    I can master all my addition facts and their subtraction facts, using strategies linked to the properties of addition.

Develops processes for mental computation — uses his/her own proces…

  • Develops processes for mental computation — uses his/her own processes to determine the product or quotient of two natural numbers

    I can use my own processes to find the product or quotient of two natural numbers mentally.

Develops processes for written computation (addition and subtractio…

  • Develops processes for written computation (addition and subtraction) — uses conventional processes to determine the sum of two natural numbers of up to four digits

    I can use conventional processes to find the sum of two natural numbers of up to four digits.

Uses conventional processes to subtract natural numbers of up to four digits

  • Develops processes for written computation (addition and subtraction) — uses conventional processes to determine the difference between two natural numbers of up to four digits whose result is greater than 0

    I can subtract two natural numbers of up to four digits in columns.

Builds a repertoire of memorized multiplication and division facts

  • Builds a repertoire of memorized multiplication and division facts

    I can build a repertoire of memorized multiplication and division facts.

Develops processes for written computation (multiplication and divi…

  • Develops processes for written computation (multiplication and division)

    I can build up processes for written computation (multiplication and division).

Determines the missing term in an equation (relationships between o…

  • Determines the missing term in an equation (relationships between operations) — a × b = □, a × □ = c, □ × b = c, a ÷ b = □, a ÷ □ = c, □ ÷ b = c

    I can work out the missing term in an equation (relationships between operations): a × b = □, a × □ = c, □ × b = c, a ÷ b = □, a ÷ □ = c, □ ÷ b = c.

Describes patterns in a series of numbers and a family of operations

  • Describes patterns in a series of numbers and a family of operations

    I can describe, in my own words and with math language, a series of numbers and a family of operations.

Adds new terms to a series when the first three terms or more are g…

  • Adds new terms to a series when the first three terms or more are given

    I can add new terms to a series when the first three terms or more are given.

Uses a calculator: becomes familiar with its × and ÷ functions

  • Uses a calculator: becomes familiar with its × and ÷ functions

    I can use a calculator and its × and ÷ functions.

Generates a set of equivalent fractions

Approximates the result of an operation on decimals

  • Approximates the result of an operation on decimals

    I can estimate the result of an addition or a subtraction of decimals before I compute it.

Develops processes for mental computation

Develops processes for written computation

  • Develops processes for written computation

    I can add and subtract decimals on paper when the result has no more than two decimal places.

The official wording · 55 outcomes
1.1
counts forward or backward
1.2
Counts collections (using objects or drawings)
1.3
counts a collection by grouping or regrouping
1.4
Reads and writes any natural number
1.5
Represents natural numbers in different ways or associates a number with a set of objects or drawings
1.6
Composes and decomposes a natural number in a variety of ways (e.g. 123 = 100 + 23 123 = 100 + 20 + 3 123 = 50 + 50 + 20 + 3 123 = 2 × 50 + 30 − 7 123 = 2 × 60 + 3)
1.7
Identifies equivalent expressions (e.g. 52 = 40 + 12, 25 + 27 = 40 + 12, 52 = 104 ÷ 2)
1.8
Compares natural numbers
1.9
Arranges natural numbers in increasing or decreasing order
1.10
Describes number patterns, using his/her own words and appropriate mathematical vocabulary (e.g. even numbers, odd numbers, square numbers, triangular numbers, prime numbers, composite numbers)
1.11
Locates natural numbers using different visual aids (e.g. hundreds chart, number strip, number line)
1.12
square, prime or composite numbers
1.13
Classifies natural numbers in various ways, based on their properties (e.g. even numbers, composite numbers)
1.14
Approximates a collection, using objects or drawings (e.g. estimate, round up/down to a given value)
1.15
Represents a fraction in a variety of ways, based on a whole or a collection of objects
1.16
Matches a fraction to part of a whole (congruent or equivalent parts) or part of a group of objects, and vice versa
1.17
Identifies the different meanings of fractions (sharing, division, ratio)
1.18
Distinguishes a numerator from a denominator
1.19
Reads and writes a fraction
1.20
Compares a fraction to 0, ½ or 1
1.21
Verifies whether two fractions are equivalent
1.22
Represents decimals in a variety of ways (using objects or drawings)
1.23
Identifies equivalent representations (using objects or drawings)
1.24
Reads and writes numbers written in decimal notation
1.25
Understands the role of the decimal point
1.26
Composes and decomposes a decimal written in decimal notation
1.27
Recognizes equivalent expressions (e.g. 12 tenths is equivalent to 1 unit and 2 tenths; 0.5 is equivalent to 0.50)
1.28
Locates decimals on a number line
1.29
Compares two decimals
1.30
Approximates
1.31
Arranges decimals in increasing or decreasing order
1.32
Matches
1.33
Determines the operation(s) to perform in a given situation
1.34
Uses objects, diagrams or equations to represent a situation and conversely, describes a situation represented by objects, diagrams or equations (use of different meanings of addition and subtraction)
1.35
rectangular arrays, repeated addition, Cartesian product, area, volume, repeated subtraction, sharing, number of times x goes into y, and comparisons (using objects, diagrams or equations)
1.36
Establishes equality relations between numerical expressions (e.g. 3 + 2 = 6 – 1)
1.37
operations (the four operations), the commutative property of addition and multiplication and the associative property
1.38
Uses objects, diagrams or equations to represent a situation
1.39
Uses objects, diagrams or equations to represent a situation and conversely, describes a situation represented by objects, diagrams or equations (use of different meanings of multiplication and division: rectangular arrays, Cartesian product, area, volume, sharing, number of times x goes into y, and comparisons)
1.40
Determines numerical equivalencies using
1.41
any of the four operations involving natural numbers
1.42
Develops various strategies that promote mastery of number facts and relates them to the properties of addition
1.43
Uses his/her own processes to determine the product or quotient of two natural numbers
1.44
Uses conventional processes to determine the sum of two natural numbers of up to four digits
1.45
Uses conventional processes to determine the difference between two natural numbers of up to four digits whose result is greater than 0
1.46
Builds a repertoire of memorized multiplication and division facts
1.47
Develops processes for written computation (multiplication and division)
1.48
Determines the missing term in an equation (relationships between operations): a × b = □, a × □ = c, □ × b = c, a ÷ b = □, a ÷ □ = c, □ ÷ b = c
1.49
series of numbers and family of operations
1.50
Adds new terms to a series when the first three terms or more are given
1.51
becomes familiar with its × and ÷ functions
1.52
Generates a set of equivalent fractions
1.53
Approximates the result of
1.54
Develops processes for mental computation
1.55
Develops processes for written computation

Key ideas

  1. Counting forward and backward works the same way past 1 000: 1 998, 1 999, 2 000, 2 001.

  2. A pre-grouped collection comes in groups we did not make: cartons of 12 eggs, packs of 10 cards, rolls of 40 quarters.

  3. Ten groups of 100 make 1 000, so large collections are grouped in ones, tens, hundreds and thousands.

  4. Large numbers are written with a space between the thousands and the hundreds: 24 305.

  5. Base ten blocks show numbers with groups we can see but not open: a flat is 100 and a large cube is 1 000.

Watch out for

  • Losing the count sequence and skipping a number while reciting.
  • Skipping or double-counting an object when counting a group.
  • Counting by ones instead of using groups of ten to count faster.

Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit

Unit 2 · 13 skills

Geometry

Locates objects in a plane

Locates objects on an axis (based on the types of numbers studied)

  • Locates objects on an axis (based on the types of numbers studied)

    I can find objects on an axis (based on the types of numbers studied).

Locates points in a Cartesian plane

Describes prisms and pyramids in terms of faces, vertices and edges

  • Describes prisms and pyramids in terms of faces, vertices and edges

    I can describe prisms and pyramids in terms of faces, vertices and edges.

Classifies prisms and pyramids

Constructs a net of a prism or pyramid

Matches the net of a solid to the corresponding solid

  • Matches the net of a solid to the corresponding solid

    I can match the net of a prism or a pyramid to its solid, and a solid to its net.

Describes convex and non-convex polygons

Identifies and constructs parallel lines and perpendicular lines

  • Identifies and constructs parallel lines and perpendicular lines

    I can spot and build parallel lines and perpendicular lines.

Describes quadrilaterals

Classifies quadrilaterals

Observes and produces patterns using geometric figures

Observes and produces frieze patterns and tessellations

The official wording · 13 outcomes
2.1
Locates objects in a plane
2.2
Locates objects on an axis (based on the types of numbers studied)
2.3
Locates points in a Cartesian plane
2.4
Describes prisms and pyramids in terms of faces, vertices and edges
2.5
Classifies prisms and pyramids
2.6
Constructs a net of a prism or pyramid
2.7
Matches the net of
2.8
Describes convex and nonconvex polygons
2.9
Identifies and constructs parallel lines and perpendicular lines
2.10
Describes quadrilaterals (e.g. parallel segments, perpendicular segments, right angles, acute angles, obtuse angles)
2.11
Classifies quadrilaterals
2.12
Observes and produces patterns using geometric figures
2.13
Observes and produces frieze patterns and tessellations

Key ideas

  1. A plane can be organized by a grid; a location is given by its column and its row, or by a pair of numbers, across first, then up.

  2. An axis can be marked with any of the numbers we study: whole numbers, decimals or fractions.

  3. In a Cartesian plane, the horizontal axis and the vertical axis meet at the origin, (0, 0).

  4. A face is a flat surface, an edge is where two faces meet, and a vertex is a corner where edges meet: a cube has 6 faces, 12 edges and 8 vertices.

  5. A prism has two identical bases joined by rectangles; a pyramid has one base and triangles that meet at a point.

Watch out for

  • Reading a position as (up, across) instead of (across, up).
  • Miscounting the marks on the axis by starting at 1 instead of 0.
  • Reading a point as (up, across) instead of (across, up).

Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit

Unit 3 · 13 skills

Measurement

Estimates and measures the dimensions of an object using convention…

  • Estimates and measures the dimensions of an object using conventional units — metre, decimetre, centimetre and millimetre

    I can estimate and measure the dimensions of an object using conventional units — metre, decimetre, centimetre and millimetre.

Establishes relationships between units of measure for length

  • Establishes relationships between units of measure for length

    I can establish relationships between the units of measure for length.

Calculates the perimeter of plane figures

Estimates and measures surface area

Estimates and measures volume

Compares angles

Estimates and measures capacity using unconventional units

  • Estimates and measures capacity using unconventional units

    I can estimate and measure capacity using unconventional units.

Estimates and measures capacity using conventional units

  • Estimates and measures capacity using conventional units

    I can estimate and measure capacity using conventional units.

Estimates and measures mass using unconventional units

Estimates and measures mass using conventional units

Estimates and measures time using conventional units

Establishes relationships between units of measure for time

  • Establishes relationships between units of measure for time

    I can establish relationships between the units of measure for time.

Estimates and measures temperature using conventional units

  • Estimates and measures temperature using conventional units

    I can estimate and measure temperature using conventional units.

The official wording · 13 outcomes
3.1
metre, decimetre, centimetre and millimetre
3.2
Establishes relationships between units of measure for length
3.3
Calculates the perimeter of plane figures
3.4
Estimates and measures surface area
3.5
Estimates and measures volume
3.6
Compares angles
3.7
Estimates and measures capacity using unconventional units
3.8
Estimates and measures capacity using conventional units
3.9
Estimates and measures mass using unconventional units
3.10
Estimates and measures mass using conventional units
3.11
Estimates and measures time using conventional units
3.12
Establishes relationships between units of measure
3.13
Estimates and measures temperature using conventional units

Key ideas

  1. The millimetre (mm) is the smallest unit on a ruler: the small marks between the centimetres.

  2. Length units go by tens: 1 m = 10 dm, 1 dm = 10 cm and 1 cm = 10 mm.

  3. The perimeter is the distance all the way around a figure.

  4. Area is the amount of surface a figure covers.

  5. Volume is the amount of space an object takes up or a container holds.

Watch out for

  • Choosing a unit that is too big or too small for the object being measured.
  • Thinking a metre and a centimetre are the same size.
  • Confusing perimeter (distance around) with area (space inside).

Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit

Unit 4 · 4 skills

Statistics

Formulates questions for a survey (based on age-appropriate topics,…

  • Formulates questions for a survey (based on age-appropriate topics, students’ language level, etc.)

    I can make up clear, fair survey questions on a topic my classmates can answer.

Collects, describes and organizes data (classifies or categorizes)…

  • Collects, describes and organizes data (classifies or categorizes) using tables

    I can collect, describe and organize data in a table.

Interprets data using a table, a bar graph, a pictograph and a brok…

  • Interprets data using a table, a bar graph, a pictograph and a broken-line graph

    I can interpret data from a table, a bar graph, a pictograph and a broken-line graph.

Displays data using a table, a bar graph, a pictograph and a broken…

  • Displays data using a table, a bar graph, a pictograph and a broken-line graph

    I can display data in a table, a bar graph, a pictograph and a broken-line graph.

The official wording · 4 outcomes
4.1
Formulates questions for a survey (based on age-appropriate topics, students’ language level, etc.)
4.2
Collects, describes and organizes data (classifies or categorizes) using tables
4.3
a table, a bar graph, a pictograph and a broken-line graph
4.4
a table, a bar graph, a pictograph and a broken-line graph

Key ideas

  1. A survey question must be clear, ask one thing, and have answer choices that cover everyone.

  2. Data are collected with a tally, one mark per answer, then counted into a table.

  3. A broken-line graph shows how something changes over time: points joined by line segments.

  4. A broken-line graph is for data that change over time; a bar graph or a pictograph is for categories.

  5. The choices must not overlap: "under 8, 8 to 10, over 10" works, but "5 to 8, 8 to 10" puts 8 in two places.

Watch out for

  • Writing a survey question that only allows one obvious answer.
  • Putting the same item in two categories when sorting data.
  • Reading a bar graph off by one because the scale skips numbers.

Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit

Unit 5 · 10 skills

Probability

When applicable, recognizes variability in possible outcomes (uncer…

  • When applicable, recognizes variability in possible outcomes (uncertainty)

    I can recognize that the outcome of a chance experiment can vary and is not certain.

When applicable, recognizes equiprobability

  • When applicable, recognizes equiprobability

    I can recognize when every outcome of a chance experiment is equally likely.

When applicable, becomes aware of the independence of events in an…

  • When applicable, becomes aware of the independence of events in an experiment

    I can recognize that one result does not change what is likely to happen next.

Experiments with activities involving chance, using various objects

  • Experiments with activities involving chance, using various objects

    I can experiment with activities involving chance, using various objects.

Predicts qualitatively an outcome or several events using a probabi…

  • Predicts qualitatively an outcome or several events using a probability line, among other things

    I can predict qualitatively an outcome or several events using a probability line, among other things.

Distinguishes between prediction and outcome

Uses tables or diagrams to collect and display the outcomes of an e…

  • Uses tables or diagrams to collect and display the outcomes of an experiment

    I can use tables or diagrams to collect and display the outcomes of an experiment.

Enumerates the possible outcomes of a random experiment using a tab…

  • Enumerates the possible outcomes of a random experiment using a table or tree diagram

    I can list the possible outcomes of a random experiment using a table or a tree diagram.

Compares qualitatively the theoretical or experimental probability…

  • Compares qualitatively the theoretical or experimental probability of events

    I can compare qualitatively the theoretical or experimental probability of events.

Simulates random experiments with or without the use of technology

  • Simulates random experiments with or without the use of technology

    I can simulate random experiments with or without the use of technology.

The official wording · 10 outcomes
5.1
When applicable, recognizes variability in possible outcomes (uncertainty)
5.2
When applicable, recognizes equiprobability (e.g. quantity, symmetry of an object [cube])
5.3
When applicable, becomes aware of the independence of events in an experiment
5.4
Experiments with activities involving chance, using various objects (e.g. spinners, rectangular prisms, glasses, marbles, thumb tacks, 6-, 8- or 12-sided dice)
5.5
Predicts qualitatively an outcome or several events using a probability line, among other things
5.6
Distinguishes between prediction and outcome
5.7
Uses tables or diagrams to collect and display the outcomes of an experiment
5.8
a random experiment, using a table, a tree diagram
5.9
Compares qualitatively the theoretical or experimental probability of events
5.10
Simulates random experiments with or without the use of technology

Key ideas

  1. When an experiment is repeated, the results vary, so we cannot be sure of a single result.

  2. Outcomes are equally likely when the object is symmetrical or the amounts are equal: a regular die, a fair coin, a spinner with equal sections.

  3. Two events are independent when the first result does not change the chances of the second.

  4. Chance experiments use objects such as spinners, dice with 6, 8 or 12 faces, marbles, glasses, thumbtacks and rectangular prisms.

  5. A probability line goes from impossible to certain, with less likely, just as likely and more likely in between.

Watch out for

  • Thinking a likely outcome is certain to happen every time.
  • Thinking every outcome is equally likely even when the amounts differ.
  • Thinking an earlier result changes what is likely on the next try.

Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit

Number Blitz: numbered bubbles

Number Blitz

Can you keep up?

It starts easy. It doesn’t stay that way.

Free, no account needed

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Grade
Choose your mode

How to play
  • Tap the floating bubbles in the right order
  • The next number to tap is shown at the top
  • Collect heart bubbles for extra lives
  • A wrong tap costs a life. Lose them all and the game ends.
  • 5 right taps in a row add 3 seconds to the timer!

The official curriculum

This page follows Quebec’s own curriculum for Mathematics, Grade 3.

Study it in MapleMind

MapleMind teaches Mathematics, Grade 3 one skill at a time. Each skill gets a short lesson, practice as you go and a check worth up to three stars. It remembers where you stopped.

Mathematics, Secondary 3 in the MapleMind app on a tablet: its units, Unit 1 open, and the skills done so far with their starsMathematics, Secondary 3 in the MapleMind app on a phone: its units, Unit 1 open, and the skills done so far with their stars
Pictured: Mathematics, Secondary 3, another Quebec course, partway through Unit 1.

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Course Companion

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Questions about Mathematics, Grade 3

What is Mathematics, Grade 3?

Quebec’s Grade 3 math course: 5 units and 95 skills, from Arithmetic to Probability.

What units are in Mathematics, Grade 3?

1. Arithmetic, 2. Geometry, 3. Measurement, 4. Statistics and 5. Probability.

Is there a provincial exam for Mathematics, Grade 3?

No. Quebec gives no provincial exam for Mathematics, Grade 3.

What comes after Mathematics, Grade 3?

Mathematics, Grade 4.

Can MapleMind help with Mathematics, Grade 3?

Yes. MapleMind teaches every skill of Mathematics, Grade 3, step by step, with practice and checks, and its tutor answers questions about any of them. It’s free with daily limits, on iPhone, Android and the web.

Get ready for Mathematics, Grade 3

Practise every skill of Mathematics, Grade 3 in MapleMind, free with daily limits.