Alberta · Grade 1
Mathematics 1
Alberta’s Grade 1 math course, from Number to Statistics.
- Units
- 6
- Lessons
- 15
- Skills
- 41
- Provincial exam
- None
- Official curriculum
- Alberta Education
Unit by unit
Every skill in the course, numbered by unit.
Unit 1 · 19 skills
Number
Counting and How Many, to 100
Counting to tell how many
I can count a group of things, touching each one once, and say how many there are.
Skill 1.1
Number order and which is more
I can say numbers in order, count on from any number, and tell which group has more and which has less.
Skill 1.2
Counting back, and one or two more or less
I can count back from 20 to 0, and say the number that is one or two more, or one or two less, than a number.
Skill 1.3
Skip counting by 2s, 5s and 10s
I can skip count by 2s to 20, and by 5s and 10s to 100.
Skill 1.4
Numerals, Zero and Seeing How Many
Numerals, number words and zero
I can read and write numbers, show a number in different ways, and use 0 for none.
Skill 1.5
Seeing how many without counting
I can see small amounts up to 10 without counting, and see a number as smaller numbers put together.
Skill 1.6
Equal and Not Equal, Sharing and Grouping
Equal and not equal
I can tell when two amounts are equal or not equal, and show it with = or ≠.
Skill 1.7
Sharing and grouping
I can split a group by sharing it or by making groups of the same size, and know the total stays the same.
Skill 1.8
Adding and Taking Away, to 20
Adding: putting together and adding on
I can add two numbers with a sum up to 20, by putting groups together or adding more on, and write it with + and =.
Skill 1.9
Taking away (subtracting)
I can take some away from a group of up to 20, say how many are left, and write it with − and =.
Skill 1.10
Subtracting to compare and to find a part
I can subtract to find how many more one group has, and to find the missing part of a whole.
Skill 1.11
Ten and Some More, and Ways to Add and Subtract
Numbers from 10 to 20 as ten and more
I can see the numbers from 10 to 20 as 10 and some more.
Skill 1.12
Strategies: making ten, decomposition and compensation
I can choose a strategy to add or subtract: counting on or back, making a ten, breaking a number apart, or changing a number and fixing the answer.
Skill 1.13
Adding in any order, and adding zero
I can explain why adding in either order gives the same sum, why subtracting does not work that way, and what adding or subtracting 0 does.
Skill 1.14
Fact Families, Missing Numbers and Story Problems
Fact families and checking with the opposite operation
I can write a fact family, check an answer with the opposite operation, and remember adding facts with numbers to 10.
Skill 1.15
Finding a missing number
I can find a missing number in an adding or subtracting sentence, wherever the box is.
Skill 1.16
Adding and subtracting to solve problems
I can solve story problems by adding or subtracting, and write the number sentence that matches the story.
Skill 1.17
Sharing into One-Half
One-half of a shape or an object
I can split one shape or object into two equal pieces and call each piece one-half.
Skill 1.18
One-half of a group, and checking halves are fair
I can share a group of up to 10 into two equal halves, and check that two halves are the same size.
Skill 1.19
The official wording · 19 outcomes
- 1.1
- Students interpret and explain quantity to 100.
- 1.2
- Students interpret and explain quantity to 100.
- 1.3
- Students interpret and explain quantity to 100.
- 1.4
- Students interpret and explain quantity to 100.
- 1.5
- Students interpret and explain quantity to 100.
- 1.6
- Students interpret and explain quantity to 100.
- 1.7
- Students interpret and explain quantity to 100.
- 1.8
- Students interpret and explain quantity to 100.
- 1.9
- Students examine addition and subtraction within 20.
- 1.10
- Students examine addition and subtraction within 20.
- 1.11
- Students examine addition and subtraction within 20.
- 1.12
- Students examine addition and subtraction within 20.
- 1.13
- Students examine addition and subtraction within 20.
- 1.14
- Students examine addition and subtraction within 20.
- 1.15
- Students examine addition and subtraction within 20.
- 1.16
- Students examine addition and subtraction within 20.
- 1.17
- Students examine addition and subtraction within 20.
- 1.18
- Students examine one-half as a part-whole relationship.
- 1.19
- Students examine one-half as a part-whole relationship.
Key ideas
The last number said when counting tells how many there are: touching five blocks while saying 1, 2, 3, 4, 5 means there are 5 blocks, and 'five' names the whole group.
Counting is not a song: each number word goes with one thing, and the last word is the size of the whole group.
A numeral is a symbol for a number: the numeral 7 stands for seven, whether it is 7 cars, 7 claps or 7 dots.
Numerals are how numbers are written.
Two amounts are equal when they have the same number of things: 5 cups and 5 straws are equal, because matching them gives every cup a straw with none left over.
Equal means the same amount.
Adding finds the whole when parts are put together: 6 red blocks and 4 blue blocks pushed into one pile make 10 blocks.
Two parts joined make a whole.
Two ten frames show a teen number as ten and more: one full frame and 4 dots in the second frame is 10 and 4, which is 14.
Fill the first ten frame before starting the second.
Watch out for
- Thinking counting is just saying number words, not knowing the last number means 'how many'.
- Thinking a numeral can only stand for one kind of thing.
- Thinking two groups are equal because their objects are the same kind, without checking how many.
Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit
Unit 2 · 5 skills
Geometry
Flat Shapes and Solid Shapes
Naming flat shapes
I can name squares, circles, rectangles and triangles in any size or position, and make them myself.
Skill 2.1
Naming solid shapes
I can name cubes, prisms, cylinders, spheres, pyramids and cones, and find them in everyday objects.
Skill 2.2
Sorting shapes by one rule
I can sort shapes by one rule and tell the rule.
Skill 2.3
Putting Shapes Together and Folding Them
Shapes made of shapes
I can put shapes together to make new shapes, take shapes apart, and find shapes inside other shapes.
Skill 2.4
Matching halves and lines of symmetry
I can fold a shape to find out whether it is symmetrical, and show its line of symmetry.
Skill 2.5
The official wording · 5 outcomes
- 2.1
- Students interpret shape in two and three dimensions.
- 2.2
- Students interpret shape in two and three dimensions.
- 2.3
- Students interpret shape in two and three dimensions.
- 2.4
- Students interpret shape in two and three dimensions.
- 2.5
- Students interpret shape in two and three dimensions.
Key ideas
A circle is round with no corners, and a triangle has 3 straight sides and 3 corners: a clock face is a circle and a yield sign is a triangle.
Run a finger round a circle: it never bumps a corner.
A composite shape is made of two or more shapes put together: a house drawn as a square with a triangle on top is one composite shape made of 2 shapes.
Many pictures and objects are made of simple shapes joined edge to edge.
A square has 4 straight sides all the same length and 4 square corners, while a long rectangle has 4 square corners with 2 long sides and 2 short sides, like a door.
Squares and rectangles both have 4 sides and 4 square corners, so counting is not enough to tell them apart.
Shapes can be put together to make new shapes: two matching triangles placed edge to edge can make a square, and two squares placed side by side make a rectangle.
Slide, turn and flip shapes until their edges line up with no gaps and no overlaps.
A shape keeps its name in any size and any position: a triangle standing on its point is still a triangle, and a giant triangle still has 3 sides.
Cut out a triangle and turn it: point up, point down, lying on a side, tilted.
Watch out for
- Naming a shape by its colour or size instead of its sides and corners.
- Counting only the big outside shape and missing the smaller shapes inside a composite shape.
- Calling every four-sided shape a square, even a long rectangle.
Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit
Unit 3 · 6 skills
Measurement
Longer, Shorter, Taller
Which one is longer?
I can line up two things and tell which is longer, shorter or taller.
Skill 3.1
Height, width and depth are lengths
I can name the height, width and depth of an object as lengths and compare them with the words higher, wider and deeper.
Skill 3.2
Ordering lengths and comparing with a third object
I can put things in order by length, and compare two lengths with a third object when they cannot be moved.
Skill 3.3
Distance, Area and Capacity
Distance between places
I can describe distance as the length between two places, and compare distances as nearer or farther.
Skill 3.4
Comparing and ordering area
I can compare which of two things covers more flat space, and put three things in order by area.
Skill 3.5
Comparing and ordering capacity
I can compare which of two containers holds more, and put three containers in order by capacity.
Skill 3.6
The official wording · 6 outcomes
- 3.1
- Students relate length to the understanding of size.
- 3.2
- Students relate length to the understanding of size.
- 3.3
- Students relate length to the understanding of size.
- 3.4
- Students relate length to the understanding of size.
- 3.5
- Students relate length to the understanding of size.
- 3.6
- Students relate length to the understanding of size.
Key ideas
Length is how far it is from one end of a thing to its other end: a pencil's length goes from its eraser to its point.
Every object has two ends, and its length is the fixed space between them.
Distance is the length between two points: the space between two chairs, between a tree and a rock, or between your home and your school is a distance.
A distance is a length that is not part of one object; it is the space between two things or places.
Two lengths are compared by laying the things side by side with their starts on the same line: the one whose other end reaches farther is longer.
Put a red ribbon and a blue ribbon flat on the table with one end of each touching the same line; the edge of the table works.
Distances are all around: between two people in a line, between two cars in a parking lot, and on the land between a tree and a river or a tent and a lake.
Some distances are inside a room: from your desk to the door, or between two people sitting in a circle.
The starts must be lined up for a fair comparison: a crayon placed farther ahead looks longer than a marker even when it is shorter, until both are slid back to the same line.
Put a short crayon and a long marker on the table with the crayon starting closer to you; its tip is ahead, and it looks like the longer one.
Watch out for
- Thinking a length is measured from the middle of a thing instead of from one end to the other.
- Thinking distance is only for long trips, when the space between two chairs is a distance too.
- Saying one thing is longer without lining up the starts (starting them in different places).
Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit
Unit 4 · 5 skills
Patterns
Patterns That Repeat
Finding the pattern core
I can find the pattern core, the part that repeats, in a pattern or a cycle.
Skill 4.1
Extending patterns and finding missing parts
I can use the pattern core to say what comes next, find a missing part, and grow a start into different patterns.
Skill 4.2
One pattern shown in different ways
I can show the same pattern with different things, and tell what changes and what stays the same.
Skill 4.3
Cycles: Patterns That Go On and On
Cycles repeat the same way forever
I can explain that a cycle is a pattern that repeats the same way forever, and tell a cycle from a pattern that only seems to repeat.
Skill 4.4
Cycles in daily life and nature
I can find cycles in my day and in nature, name their pattern core, and tell how a cycle in nature guides First Nations practices.
Skill 4.5
The official wording · 5 outcomes
- 4.1
- Students examine patterns in cycles.
- 4.2
- Students examine patterns in cycles.
- 4.3
- Students examine patterns in cycles.
- 4.4
- Students examine patterns in cycles.
- 4.5
- Students examine patterns in cycles.
Key ideas
A pattern core is the part of a repeating pattern that comes back again and again as a unit: in circle, square, square, circle, square, square the core is circle, square, square.
Read the pattern from the start and watch for the first place it begins again.
A cycle is a repeating pattern of events that goes around in the same way forever: day, night, day, night never stops, and each turn is just like the last.
Some patterns end, like a line of beads on a string.
A list with nothing coming back is not a repeating pattern: red, blue, green, yellow, purple never repeats, but red, blue, red, blue does, because its core comes back.
Ask whether anything comes back in the same order.
Cycles include day and night, the four seasons, life cycles like a frog growing from an egg, and the calendar's days and months, which come around again and again.
Each cycle has a core that repeats.
The pattern core is the shortest part that copies itself: in red, blue, red, blue, red, blue the core is red, blue, not red, blue, red, blue and not red alone.
Red, blue, red, blue does repeat, but it is two copies of a smaller part, so it is too much.
Watch out for
- Reading the whole line as one long thing with no part that comes back.
- Thinking a cycle ends after one time around.
- Thinking any list of things is a pattern, even with no repeat.
Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit
Unit 5 · 3 skills
Time
Cycles of Time
Time shows itself in change
I can notice time passing in the changes I see, and describe the cycle of my day.
Skill 5.1
Cycles of day and week
I know day and night take turns forever, and I can name the days of the week in order as a cycle on the calendar.
Skill 5.2
Seasons, months and cycles in nature
I can name the months in order as a cycle, describe the changes that show each season, and tell how the seasons guide First Nations, Métis and Inuit practices.
Skill 5.3
The official wording · 3 outcomes
- 5.1
- Students explain time in relation to cycles.
- 5.2
- Students explain time in relation to cycles.
- 5.3
- Students explain time in relation to cycles.
Key ideas
Time can be noticed through changes we can see: an ice cube melting into water, a puppy growing into a dog, and shoes that no longer fit all show that time has passed.
You cannot see time itself, but you can see what it does.
Some changes come back again and again, and those changes show a cycle of time: the sun rising each morning shows that a new day has begun.
Many changes happen only once: a sandcastle washes away and does not come back.
A day goes around in a cycle: morning, afternoon, evening and night come in the same order every day, and after night comes morning again.
The parts of a day always follow one another.
The day's meals are part of its cycle: breakfast in the morning, lunch at midday and supper in the evening come around again every day, in the same order.
The time of day can be told by what is happening.
Day and night take turns and keep taking turns: light comes, dark comes, and then light comes again, over and over with no end.
Yesterday had a day and a night, today has a day and a night, and tomorrow will too.
Watch out for
- Thinking time only passes when you look at a clock.
- Thinking time stops when nothing seems to be changing.
- Thinking the night comes before the evening.
Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit
Unit 6 · 3 skills
Statistics
Asking and Showing Answers
Asking a question and gathering answers
I can turn a wondering into a question with a few choices and gather everyone's answers.
Skill 6.1
Building a graph with real objects
I can help build a graph with real objects, one for each answer, and read which choice has the most.
Skill 6.2
Making a pictograph from a concrete graph
I can make a pictograph from a concrete graph and read it to tell how many chose each answer and which got the most.
Skill 6.3
The official wording · 3 outcomes
- 6.1
- Students investigate and represent data.
- 6.2
- Students investigate and represent data.
- 6.3
- Students investigate and represent data.
Key ideas
Data is information that is collected, and it can be the answers people give to a question: 'Do you like apples, bananas or grapes best?' asked of 20 classmates gives 20 answers of data.
When you ask a question and keep the answers, you have data.
A wondering is something you want to find out about people, things or events: 'I wonder what pets my classmates have' is a wondering that a question can answer.
Data starts with being curious.
A data question offers a few choices so every answer fits one: 'Apple, banana or orange?' works, but 'What food do you like?' can give a different answer from every person.
Before collecting, make sure the question has choices.
Exactly one answer is kept for each person: going down the class list in order with one cube for each answer, 20 classmates leave 20 cubes.
Gathering data is a counting job, and the count has to match.
A few people cannot answer for a whole class: three friends who all pick apple do not show that the whole class picks apple, so everyone is asked.
Data answers only for the people who were asked.
Watch out for
- Thinking data has to be numbers, not answers like apple or banana.
- Choosing a wondering that asking people cannot answer.
- Asking a question with no choices, so every answer is different and nothing can be counted.
Every skill’s key ideas, worked examples and checks are in MapleMind.Practise this unit
Plan the term
Pick your term and the days you study. Each unit gets its share of the weeks and comes back a week later for a review. The last two weeks go over the whole course.

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This page follows Alberta’s own curriculum for Mathematics 1.
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Questions about Mathematics 1
What is Mathematics 1?
Alberta’s Grade 1 math course: 6 units and 41 skills, from Number to Statistics.
What units are in Mathematics 1?
1. Number, 2. Geometry, 3. Measurement, 4. Patterns, 5. Time and 6. Statistics.
Is there a provincial exam for Mathematics 1?
No. Alberta gives no provincial exam for Mathematics 1.
What comes after Mathematics 1?
Mathematics 2.
Can MapleMind help with Mathematics 1?
Yes. MapleMind teaches every skill of Mathematics 1, 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.