Get help with Mathematics, Grade 6
Most tutoring makes your child sit through material your child already knows. MapleMind flips that: pick the exact skill that's causing trouble — any of the 105 below — and the tutor teaches just that one, step by step, as many times as it takes. Ask questions in plain words, any time of day, in English, French, or 12 other languages.
The official Quebec Mathematics, Grade 6 curriculum
Quebec defines Mathematics, Grade 6 by strands and outcomes. MapleMind teaches the same curriculum reorganized for one-skill-at-a-time tutoring — the table shows exactly where every official strand lands, and the ministry's own wording is quoted under each unit below.
Official source Québec's official education programRead it on the government site — quebec.ca ↗| Official strand | Outcomes | Where MapleMind teaches it |
|---|---|---|
| Strand A | 70 | Arithmetic |
| Strand G | 8 | Geometry |
| Strand M | 10 | Measurement |
| Strand S | 4 | Statistics |
| Strand P | 13 | Probability |
Every skill below, taught one on one.
Try the first session free
How MapleMind teaches Mathematics, Grade 6 — every unit, lesson, and skill
Every skill below runs as a short session: a plain-words lesson, a worked example, solving it together, then a five-question skill check that earns up to three stars. Guided Mode keeps it teaching instead of answer-handing — turning it off needs a parent's password.
Unit 1ArithmeticOfficial strand · Strand A
Understanding numbers, their meanings, and the four operations — the PDA Arithmetic branch.
Counts or recites counting rhymes involving natural numbers — count…
- Counts or recites counting rhymes involving natural numbers — counts forward or backwardARITH.U.A.1.b — The student counts or recites counting rhymes involving natural numbers, counts forward or backward.
Counts collections (using objects or drawings)
- Counts collections (using objects or drawings)ARITH.U.A.2 — The student 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 regroupingARITH.U.A.2.c — The student counts collections (using objects or drawings), counts a collection by grouping or regrouping.
Reads and writes any natural number
- Reads and writes any natural numberARITH.U.A.3 — The student 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 drawingsARITH.U.A.4 — The student represents natural numbers in different ways or associates a number with 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 waysARITH.U.A.5 — The student composes and decomposes a natural number in a variety of ways.
Identifies equivalent expressions
- Identifies equivalent expressionsARITH.U.A.6 — The student identifies equivalent expressions.
Compares natural numbers
- Compares natural numbersARITH.U.A.7 — The student compares natural numbers.
Arranges natural numbers in increasing or decreasing order
- Arranges natural numbers in increasing or decreasing orderARITH.U.A.8 — The student arranges 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 vocabularyARITH.U.A.9 — The student describes number patterns, using his/her own words and appropriate mathematical vocabulary.
Locates natural numbers using different visual aids
- Locates natural numbers using different visual aidsARITH.U.A.10 — The student locates natural numbers using different visual aids.
Classifies natural numbers in various ways, based on their properti…
- Classifies natural numbers in various ways, based on their propertiesARITH.U.A.12 — The student classifies natural numbers in various ways, based on their properties.
Approximates a collection, using objects or drawings
- Approximates a collection, using objects or drawingsARITH.U.A.13 — The student approximates a collection, using objects or drawings.
Represents the power of a natural number
- Represents the power of a natural numberARITH.U.A.14 — The student represents the power of a natural number.
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 objectsARITH.U.B.2 — The student represents a fraction in a variety of ways, based on a whole or a collection of objects.
Identifies the different meanings of fractions (sharing, division,…
- Identifies the different meanings of fractions (sharing, division, ratio)ARITH.U.B.4 — The student identifies the different meanings of fractions (sharing, division, ratio).
Verifies whether two fractions are equivalent
- Verifies whether two fractions are equivalentARITH.U.B.8 — The student verifies whether two fractions are equivalent.
Matches a decimal or percentage to a fraction
- Matches a decimal or percentage to a fractionARITH.U.B.9 — The student matches a decimal or percentage to a fraction.
Orders fractions where one denominator is a multiple of the other(s)
- Orders fractions where one denominator is a multiple of the other(s)ARITH.U.B.11 — The student orders fractions where one denominator is a multiple of the other(s).
Orders fractions with the same numerator
- Orders fractions with the same numeratorARITH.U.B.12 — The student orders fractions with the same numerator.
Locates fractions on a number line
- Locates fractions on a number lineARITH.U.B.13 — The student locates fractions on a number line.
Represents decimals in a variety of ways (using objects or drawings)
- Represents decimals in a variety of ways (using objects or drawings)ARITH.U.C.1 — The student represents decimals to hundredths and thousandths in a variety of ways, using objects or drawings.
Identifies equivalent representations (using objects or drawings)
- Identifies equivalent representations (using objects or drawings)ARITH.U.C.2 — The student identifies equivalent representations (using objects or drawings).
Reads and writes numbers written in decimal notation
- Reads and writes numbers written in decimal notationARITH.U.C.3 — The student reads and writes numbers written in decimal notation.
Composes and decomposes a decimal written in decimal notation
- Composes and decomposes a decimal written in decimal notationARITH.U.C.5 — The student composes and decomposes a decimal written in decimal notation.
Recognizes equivalent expressions
- Recognizes equivalent expressionsARITH.U.C.6 — The student recognizes equivalent expressions.
Locates decimals on a number line
- Locates decimals on a number lineARITH.U.C.7 — The student locates decimals on a number line.
Compares two decimals
- Compares two decimalsARITH.U.C.8 — The student compares two decimals.
Approximates a decimal (estimates, rounds or truncates)
- Approximates a decimal (estimates, rounds or truncates)ARITH.U.C.9 — The student approximates a decimal by estimating, rounding to a given value, or truncating decimal places.
Arranges decimals in increasing or decreasing order
- Arranges decimals in increasing or decreasing orderARITH.U.C.10 — The student arranges decimals in increasing or decreasing order.
Matches a fraction or percentage to its decimal
- Matches a fraction or percentage to its decimalARITH.U.C.11.b — The student matches a fraction or percentage to its decimal.
Represents integers in a variety of ways (using objects or drawings)
- Represents integers in a variety of ways (using objects or drawings)ARITH.U.D.1 — The student represents integers in a variety of ways (using objects or drawings).
Reads and writes integers
- Reads and writes integersARITH.U.D.2 — The student reads and writes integers.
Locates integers on a number line or Cartesian plane
- Locates integers on a number line or Cartesian planeARITH.U.D.3 — The student locates integers on a number line or Cartesian plane.
Compares integers
- Compares integersARITH.U.D.4 — The student compares integers.
Arranges integers in increasing or decreasing order
- Arranges integers in increasing or decreasing orderARITH.U.D.5 — The student arranges integers in increasing or decreasing order.
Determines the operation(s) to perform in a given situation
- Determines the operation(s) to perform in a given situationARITH.M.A.1 — The student determines 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)ARITH.M.A.2 — The student 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).
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)ARITH.M.A.3.b — The student 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).
Establishes equality relations between numerical expressions
- Establishes equality relations between numerical expressionsARITH.M.A.4 — The student establishes equality relations between numerical expressions.
Determines numerical equivalencies using operations and the commuta…
- Determines numerical equivalencies using operations and the commutative propertyARITH.M.A.5.c — The student determines numerical equivalencies using the four operations and the commutative property of addition and multiplication.
Translates a situation using a series of operations in accordance w…
- Translates a situation using a series of operations in accordance with the order of operationsARITH.M.A.6 — The student translates a situation using a series of operations in accordance with the order of operations.
Represents a situation with objects, diagrams or equations (additio…
- Represents a situation with objects, diagrams or equations (addition and subtraction of decimals)ARITH.M.B.1 — The student uses objects, diagrams or equations to represent a situation and, conversely, describes a situation represented 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)ARITH.M.B.2 — The student 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).
Determines numerical equivalencies using relationships between oper…
- Determines numerical equivalencies using relationships between operationsARITH.M.B.3.b — The student determines numerical equivalencies using the relationships between operations and the commutative property.
Translates a situation into a series of operations in accordance wi…
- Translates a situation into a series of operations in accordance with the order of operationsARITH.M.B.4 — The student translates a situation into a series of operations in accordance with the order of 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 addition, subtraction and multiplication by a natural number)ARITH.M.C.1 — The student 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, subtraction and multiplication by a natural number).
Approximates the result of any of the four operations on natural nu…
- Approximates the result of any of the four operations on natural numbersARITH.O.A.1.b — The student approximates the result of any of the four operations involving natural numbers.
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 numbersARITH.O.A.3.b — The student develops processes for mental computation, uses his/her own processes to determine the product or quotient of two natural numbers.
Develops processes for written computation (multiplication and divi…
- Develops processes for written computation (multiplication and division) — uses conventional processes to determine the product of a three-digit natural number and a two-digit natural numberARITH.O.A.7.b — The student develops processes for written computation (multiplication and division), uses conventional processes to determine the product of a three-digit natural number and a two-digit natural number.
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 = cARITH.O.A.8 — The student determines the missing term in an equation (relationships between operations), a × b = □, a × □ = c, □ × b = c, a ÷ b = □, a ÷ □ = c, □ ÷ b = c.
Decomposes a number into prime factors
- Decomposes a number into prime factorsARITH.O.A.9 — The student decomposes a number into prime factors.
Calculates the power of a number
- Calculates the power of a numberARITH.O.A.10 — The student calculates the power of a number.
Determines the divisibility of a number by 2, 3, 4, 5, 6, 8, 9, 10
- Determines the divisibility of a number by 2, 3, 4, 5, 6, 8, 9, 10ARITH.O.A.11 — The student determines the divisibility of a number by 2, 3, 4, 5, 6, 8, 9, 10.
Performs a series of operations in accordance with the order of ope…
- Performs a series of operations in accordance with the order of operationsARITH.O.A.12 — The student performs a series of operations in accordance with the order of operations.
Describes patterns in a series of numbers and a family of operations
- Describes patterns in a series of numbers and a family of operationsARITH.O.A.13.c — The student uses his/her own words and appropriate mathematical language to describe 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 givenARITH.O.A.14 — The student adds new terms to a series when the first three terms or more are given.
Uses a calculator: becomes familiar with memory keys and change-of-…
- Uses a calculator: becomes familiar with memory keys and change-of-sign keysARITH.O.A.15.c — The student uses a calculator and becomes familiar with memory keys and change of sign keys (+/–).
Generates a set of equivalent fractions
- Generates a set of equivalent fractionsARITH.O.B.1 — The student generates a set of equivalent fractions.
Reduces a fraction to its simplest form (lowest terms)
- Reduces a fraction to its simplest form (lowest terms)ARITH.O.B.2 — The student reduces a fraction to its simplest form (lowest terms).
Adds and subtracts fractions when the denominator of one fraction i…
- Adds and subtracts fractions when the denominator of one fraction is a multiple of the other fraction(s)ARITH.O.B.3 — The student adds and subtracts fractions when the denominator of one fraction is a multiple of the other fraction(s).
Multiplies a natural number by a fraction
- Multiplies a natural number by a fractionARITH.O.B.4 — The student multiplies a natural number by a fraction.
Approximates the result of an operation on decimals
- Approximates the result of an operation on decimalsARITH.O.C.1 — The student approximates the result of an addition, subtraction, multiplication or division.
Develops processes for mental computation
- Develops processes for mental computationARITH.O.C.2 — The student develops processes for mental computation.
Multiplies decimals whose product stays within two decimal places
- Multiplies decimals whose product stays within two decimal placesARITH.O.C.3.b — The student uses written processes to multiply decimals whose product does not go beyond the second decimal place.
Divides a decimal by a natural number less than 11
- Divides a decimal by a natural number less than 11ARITH.O.C.3.b.2 — The student uses written processes to divide a decimal by a natural number less than 11.
Expresses a decimal as a fraction, and vice versa
- Expresses a decimal as a fraction, and vice versaARITH.O.D.1 — The student expresses a decimal as a fraction, and vice versa.
Expresses a decimal as a percentage, and vice versa
- Expresses a decimal as a percentage, and vice versaARITH.O.D.2 — The student expresses a decimal as a percentage, and vice versa.
Expresses a fraction as a percentage, and vice versa
- Expresses a fraction as a percentage, and vice versaARITH.O.D.3 — The student expresses a fraction as a percentage, and vice versa.
Chooses an appropriate number form for a given context
- Chooses an appropriate number form for a given contextARITH.O.D.4 — The student chooses an appropriate number form for a given context.
The official wording — 70 outcomes in this unit
- ARITH.U.A.1.b
counts forward or backward
- ARITH.U.A.2
Counts collections (using objects or drawings)
- ARITH.U.A.2.c
counts a collection by grouping or regrouping
- ARITH.U.A.3
Reads and writes any natural number
- ARITH.U.A.4
Represents natural numbers in different ways or associates a number with a set of objects or drawings
- ARITH.U.A.5
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)
- ARITH.U.A.6
Identifies equivalent expressions (e.g. 52 = 40 + 12, 25 + 27 = 40 + 12, 52 = 104 ÷ 2)
- ARITH.U.A.7
Compares natural numbers
- ARITH.U.A.8
Arranges natural numbers in increasing or decreasing order
- ARITH.U.A.9
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)
- ARITH.U.A.10
Locates natural numbers using different visual aids (e.g. hundreds chart, number strip, number line)
- ARITH.U.A.12
Classifies natural numbers in various ways, based on their properties (e.g. even numbers, composite numbers)
- ARITH.U.A.13
Approximates a collection, using objects or drawings (e.g. estimate, round up/down to a given value)
- ARITH.U.A.14
Represents the power of a natural number
- ARITH.U.B.2
Represents a fraction in a variety of ways, based on a whole or a collection of objects
- ARITH.U.B.4
Identifies the different meanings of fractions (sharing, division, ratio)
- ARITH.U.B.8
Verifies whether two fractions are equivalent
- ARITH.U.B.9
Matches a decimal or percentage to a fraction
- ARITH.U.B.11
Orders fractions where one denominator is a multiple of the other(s)
- ARITH.U.B.12
Orders fractions with the same numerator
- ARITH.U.B.13
Locates fractions on a number line
- ARITH.U.C.1
Represents decimals in a variety of ways (using objects or drawings)
- ARITH.U.C.2
Identifies equivalent representations (using objects or drawings)
- ARITH.U.C.3
Reads and writes numbers written in decimal notation
- ARITH.U.C.5
Composes and decomposes a decimal written in decimal notation
- ARITH.U.C.6
Recognizes equivalent expressions (e.g. 12 tenths is equivalent to 1 unit and 2 tenths; 0.5 is equivalent to 0.50)
- ARITH.U.C.7
Locates decimals on a number line
- ARITH.U.C.8
Compares two decimals
- ARITH.U.C.9
Approximates
- ARITH.U.C.10
Arranges decimals in increasing or decreasing order
- ARITH.U.C.11.b
a fraction or percentage to its decimal
- ARITH.U.D.1
Represents integers in a variety of ways (using objects or drawings) (e.g. tokens in two different colours, number line, thermometer, football field, elevator, hot air balloon)
- ARITH.U.D.2
Reads and writes integers
- ARITH.U.D.3
Locates integers on a number line or Cartesian plane
- ARITH.U.D.4
Compares integers
- ARITH.U.D.5
Arranges integers in increasing or decreasing order
- ARITH.M.A.1
Determines the operation(s) to perform in a given situation
- ARITH.M.A.2
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)
- ARITH.M.A.3.b
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)
- ARITH.M.A.4
Establishes equality relations between numerical expressions (e.g. 3 + 2 = 6 – 1)
- ARITH.M.A.5.c
operations (the four operations), the commutative property of addition and multiplication, the associative property and the distributive property of multiplication over addition or subtraction
- ARITH.M.A.6
Translates a situation using a series of operations in accordance with the order of operations
- ARITH.M.B.1
Uses objects, diagrams or equations to represent a situation
- ARITH.M.B.2
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)
- ARITH.M.B.3.b
relationships between operations (the four operations), the commutative property of addition and multiplication, the associative property and the distributive property of multiplication over addition or subtraction
- ARITH.M.B.4
Translates a situation into a series of operations in accordance with the order of operations
- ARITH.M.C.1
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, subtraction and multiplication by a natural number)
- ARITH.O.A.1.b
any of the four operations involving natural numbers
- ARITH.O.A.3.b
Uses his/her own processes to determine the product or quotient of two natural numbers
- ARITH.O.A.7.b
Uses conventional processes to determine the product of a three-digit natural number and a two-digit natural number
- ARITH.O.A.8
Determines the missing term in an equation (relationships between operations): a × b = □, a × □ = c, □ × b = c, a ÷ b = □, a ÷ □ = c, □ ÷ b = c
- ARITH.O.A.9
Decomposes a number into prime factors
- ARITH.O.A.10
Calculates the power of a number
- ARITH.O.A.11
Determines the divisibility of a number by 2, 3, 4, 5, 6, 8, 9, 10
- ARITH.O.A.12
Performs a series of operations in accordance with the order of operations
- ARITH.O.A.13.c
series of numbers and family of operations
- ARITH.O.A.14
Adds new terms to a series when the first three terms or more are given
- ARITH.O.A.15.c
becomes familiar with memory keys and change of sign keys (+/–)
- ARITH.O.B.1
Generates a set of equivalent fractions
- ARITH.O.B.2
Reduces a fraction to its simplest form (lowest terms)
- ARITH.O.B.3
Adds and subtracts fractions when the denominator of one fraction is a multiple of the other fraction(s)
- ARITH.O.B.4
Multiplies a natural number by a fraction
- ARITH.O.C.1
Approximates the result of
- ARITH.O.C.2
Develops processes for mental computation
- ARITH.O.C.3.b
multiplies decimals whose product does not go beyond the second decimal place
- ARITH.O.C.3.b.2
divides a decimal by a natural number less than 11
- ARITH.O.D.1
Expresses a decimal as a fraction, and vice versa
- ARITH.O.D.2
Expresses a decimal as a percentage, and vice versa
- ARITH.O.D.3
Expresses a fraction as a percentage, and vice versa
- ARITH.O.D.4
Chooses an appropriate number form for a given context
Unit 2GeometryOfficial strand · Strand G
Space, plane figures and solids, and spatial sense — the PDA Geometry branch.
Locates objects on an axis (based on the types of numbers studied)
- Locates objects on an axis (based on the types of numbers studied)GEOM.A.3 — The student locates objects on an axis (based on the types of numbers studied).
Locates points in a Cartesian plane — in all four quadrants
- Locates points in a Cartesian plane — in all four quadrantsGEOM.A.4.b — The student locates points in a Cartesian plane, in all four quadrants.
Matches the net of a convex polyhedron to the corresponding solid
- Matches the net of a convex polyhedron to the corresponding solidGEOM.B.8.c — The student matches the net of a convex polyhedron to the corresponding convex polyhedron, and vice versa.
Tests Euler's theorem on convex polyhedrons (vertex, edge, net of a…
- Tests Euler's theorem on convex polyhedrons (vertex, edge, net of a solid)GEOM.B.9 — The student tests Euler's theorem on convex polyhedrons (vertex, edge, net of a solid).
Describes triangles — scalene, right, isosceles and equilateral tri…
- Describes triangles — scalene, right, isosceles and equilateral trianglesGEOM.C.8 — The student describes triangles, scalene, right, isosceles and equilateral triangles.
Classifies triangles
- Classifies trianglesGEOM.C.9 — The student classifies triangles.
Describes circles
- Describes circlesGEOM.C.10 — The student describes circles.
Observes and produces frieze patterns and tessellations — using tra…
- Observes and produces frieze patterns and tessellations — using translationsGEOM.D.3.b — The student observes and produces frieze patterns and tessellations, using translations.
The official wording — 8 outcomes in this unit
- GEOM.A.3
Locates objects on an axis (based on the types of numbers studied)
- GEOM.A.4.b
in all four quadrants
- GEOM.B.8.c
a convex polyhedron to the corresponding convex polyhedron
- GEOM.B.9
Vertex, edge, net of a solid Tests Euler’s theorem on convex polyhedrons
- GEOM.C.8
Describes triangles: scalene triangles, right triangles, isosceles triangles, equilateral triangles
- GEOM.C.9
Classifies triangles
- GEOM.C.10
Describes circles
- GEOM.D.3.b
using translations
Unit 3MeasurementOfficial strand · Strand M
Comparing and measuring length, area, volume, time, angles and more — the PDA Measurement branch.
Estimates and measures the dimensions of an object using convention…
- Estimates and measures the dimensions of an object using conventional units — metre, decimetre, centimetre, millimetre and kilometreMEAS.A.4.c — The student estimates and measures the dimensions of an object using conventional units, metre, decimetre, centimetre, millimetre and kilometre.
Establishes relationships between units of measure for length
- Establishes relationships between units of measure for lengthMEAS.A.5.b — The student establishes relationships between the units of measure for length (metre, decimetre, centimetre, millimetre and kilometre).
Estimates and measures surface area — using conventional units
- Estimates and measures surface area — using conventional unitsMEAS.B.1.b — The student estimates and measures surface area, using conventional units.
Estimates and measures volume — using conventional units
- Estimates and measures volume — using conventional unitsMEAS.C.1.b — The student estimates and measures volume, using conventional units.
Estimates and determines the degree measurement of angles (right, a…
- Estimates and determines the degree measurement of angles (right, acute, obtuse)MEAS.D.2 — The student estimates and determines the degree measurement of angles (right, acute, obtuse).
Estimates and measures mass using unconventional units
- Estimates and measures mass using unconventional unitsMEAS.F.1 — The student estimates and measures mass using unconventional units.
Estimates and measures mass using conventional units
- Estimates and measures mass using conventional unitsMEAS.F.2 — The student estimates and measures mass using conventional units.
Establishes relationships between units of measure for mass
- Establishes relationships between units of measure for massMEAS.F.3 — The student establishes relationships between the units of measure for mass.
Establishes relationships between units of measure for time
- Establishes relationships between units of measure for timeMEAS.G.2 — The student establishes relationships between the units of measure for time.
Estimates and measures temperature using conventional units
- Estimates and measures temperature using conventional unitsMEAS.H.1 — The student estimates and measures temperature using conventional units.
The official wording — 10 outcomes in this unit
- MEAS.A.4.c
metre, decimetre, centimetre, millimetre and kilometre
- MEAS.A.5.b
metre, decimetre, centimetre, millimetre and kilometre
- MEAS.B.1.b
using conventional units
- MEAS.C.1.b
using conventional units
- MEAS.D.2
Angle, right angle, acute angle, obtuse angle Estimates and determines the degree measurement of angles
- MEAS.F.1
Estimates and measures mass using unconventional units
- MEAS.F.2
Estimates and measures mass using conventional units
- MEAS.F.3
Establishes relationships between units of measure
- MEAS.G.2
Establishes relationships between units of measure
- MEAS.H.1
Estimates and measures temperature using conventional units
Unit 4StatisticsOfficial strand · Strand S
Collecting, organizing and reading data — the PDA Statistics branch.
Formulates questions for a survey (based on age-appropriate topics,…
- Formulates questions for a survey (based on age-appropriate topics, students’ language level, etc.)STAT.1 — The student formulates questions for a survey (based on age-appropriate topics, students’ language level, etc.).
Collects, describes and organizes data (classifies or categorizes)…
- Collects, describes and organizes data (classifies or categorizes) using tablesSTAT.2 — The student collects, describes and organizes data (classifies or categorizes) using tables.
Interprets data using a table, a bar graph, a pictograph, a broken-…
- Interprets data using a table, a bar graph, a pictograph, a broken-line graph and a circle graphSTAT.3.c — The student interprets data using a table, a bar graph, a pictograph, a broken-line graph and a circle graph.
Understands and calculates the arithmetic mean
- Understands and calculates the arithmetic meanSTAT.5 — The student understands and calculates the arithmetic mean.
The official wording — 4 outcomes in this unit
- STAT.1
Formulates questions for a survey (based on age-appropriate topics, students’ language level, etc.)
- STAT.2
Collects, describes and organizes data (classifies or categorizes) using tables
- STAT.3.c
a table, a bar graph, a pictograph, a broken-line graph and a circle graph
- STAT.5
Understands and calculates the arithmetic mean
Unit 5ProbabilityOfficial strand · Strand P
Chance, likelihood and simple experiments — the PDA Probability branch.
When applicable, recognizes variability in possible outcomes (uncer…
- When applicable, recognizes variability in possible outcomes (uncertainty)PROB.1 — The student when applicable, recognizes variability in possible outcomes (uncertainty).
When applicable, recognizes equiprobability
- When applicable, recognizes equiprobabilityPROB.2 — The student when applicable, recognizes equiprobability.
When applicable, becomes aware of the independence of events in an…
- When applicable, becomes aware of the independence of events in an experimentPROB.3 — The student when applicable, becomes aware of the independence of events in an experiment.
Experiments with activities involving chance, using various objects
- Experiments with activities involving chance, using various objectsPROB.4 — The student experiments 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 thingsPROB.5 — The student predicts qualitatively an outcome or several events using a probability line, among other things.
Distinguishes between prediction and outcome
- Distinguishes between prediction and outcomePROB.6 — The student 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 experimentPROB.7 — The student uses 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 diagramPROB.8.b — The student enumerates 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 eventsPROB.9 — The student compares qualitatively the theoretical or experimental probability of events.
Recognizes that a probability is always between 0 and 1
- Recognizes that a probability is always between 0 and 1PROB.10 — The student recognizes that a probability is always between 0 and 1.
Uses fractions, decimals or percentages to quantify a probability
- Uses fractions, decimals or percentages to quantify a probabilityPROB.11 — The student uses fractions, decimals or percentages to quantify a probability.
Compares the outcomes of a random experiment with known theoretical…
- Compares the outcomes of a random experiment with known theoretical probabilitiesPROB.12 — The student compares the outcomes of a random experiment with known theoretical probabilities.
Simulates random experiments with or without the use of technology
- Simulates random experiments with or without the use of technologyPROB.13 — The student simulates random experiments with or without the use of technology.
The official wording — 13 outcomes in this unit
- PROB.1
When applicable, recognizes variability in possible outcomes (uncertainty)
- PROB.2
When applicable, recognizes equiprobability (e.g. quantity, symmetry of an object [cube])
- PROB.3
When applicable, becomes aware of the independence of events in an experiment
- PROB.4
Experiments with activities involving chance, using various objects (e.g. spinners, rectangular prisms, glasses, marbles, thumb tacks, 6-, 8- or 12-sided dice)
- PROB.5
Predicts qualitatively an outcome or several events using a probability line, among other things
- PROB.6
Distinguishes between prediction and outcome
- PROB.7
Uses tables or diagrams to collect and display the outcomes of an experiment
- PROB.8.b
a random experiment, using a table, a tree diagram
- PROB.9
Compares qualitatively the theoretical or experimental probability of events
- PROB.10
Recognizes that a probability is always between 0 and 1
- PROB.11
Uses fractions, decimals or percentages to quantify a probability
- PROB.12
Compares the outcomes of a random experiment with known theoretical probabilities
- PROB.13
Simulates random experiments with or without the use of technology
Printable workbook · A keepsake of the year
A Mathematics, Grade 6 workbook worth keeping
Built from the same official curriculum as this page. Before and after each skill above, your student colours in how sure they feel — so the two of you can see, on one page, what's clicking and what needs another look. It's a quiet way to follow how the year is really going.
By June it's full of their own handwriting: units worked through, confidence grown, a mid-year check-in, notes from parent-teacher night, and a certificate at the end. Less a worksheet, more a record of the year worth keeping on the shelf.
$4.99 CAD
Instant download · see every page, reviews and the full description · five or more workbooks are $2.99 each
What it looks like in the app
Common questions
Can MapleMind help my child with Mathematics, Grade 6?
Yes. MapleMind's AI tutor covers all 105 skills in Quebec's Mathematics, Grade 6 — your child picks the exact skill, and the tutor teaches it step by step: a short lesson, a worked example, solving together, then a skill check to show it stuck.
Is MapleMind aligned to Quebec's official curriculum?
Yes. Every skill in this course maps to an official outcome code from Quebec's Grade 6 Mathematics curriculum, and the ministry's own wording is quoted under each unit on this page — with the official government source linked so you can check it yourself.
What does MapleMind cost?
It's free to start — 5 tutoring chats and a practice quiz every day, no credit card. A Pro subscription ($9.99/month or $49.99/year CAD, 7-day free trial) unlocks unlimited tutoring, practice, and exam simulations.
What if my child is stuck on just one topic?
That's the point of skill-level tutoring: open Mathematics, Grade 6 in the app, tap the exact skill from the list on this page, and the tutor teaches just that — no wading through lessons your child doesn't need.
Does MapleMind work in French or other languages?
Yes — 14 languages, including French. Both the app and the tutor's explanations switch to the language your child chooses.
Where can I see the official Quebec curriculum for Mathematics, Grade 6?
The official source is linked on this page — Québec's official education program. The outline here follows it: every MapleMind skill carries its official outcome code, and the ministry's own wording is quoted under each unit.
Keep exploring
Ready when you are
Pick a skill from this page and see it taught properly — free, in the browser, in under a minute.