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Class 2 Math Practice Test Online

Help your child move beyond simple counting! This practice test builds strong Tens-and-Ones thinking, making it easy to master two-digit math with confidence and ease.

Class 2Math

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Reviewed by Mythili · Primary Maths Teacher, GV Academy · 6+ years teaching Class 1-5 Math, reviewed for curriculum & exam alignment.Visual addition, subtraction word problems, and shape recognition verified for foundational math readiness.

Last reviewed: August 2026

⚡ Quick quiz

Test yourself in under a minute: Class 2 Math Practice Test

Tens-and-ones place value, skip-counting, and simple sharing problems make up this short math check for Class 2.

1. In the number 74, which digit sits in the Tens place?
2. Complete this skip counting pattern track: 5, 10, 15, ___, ___.
3. What is 23 + 14?
4. Rahul has 12 chocolates. He wants to share them equally with his 2 friends. How many chocolates does each friend get?
5. How many corners (vertices) does a standard cube have?
6. An analog clock face has its long minute hand pointing straight at 12 and its short hour hand pointing at 4. What time is it?

👪 Parent guidance

Can your child add two two-digit numbers like 32 + 46 without carrying, and tell you which digit is in the Tens place of 89?

Count together out loud, using real objects nearby whenever possible.

•Two-digit addition without carrying looks easy, but children often add the Tens and Ones digits in the wrong column when the numbers aren't lined up visually. Encourage writing numbers in a simple grid, not just side by side in a row.
•Multiplication is introduced through equal-sharing and grouping, not times tables yet, so a child who can correctly share 10 sweets between 2 friends may still not connect that to '10 ÷ 2' or '2 × 5' as the same idea. Naming the connection explicitly helps it stick.
•On a clock, children often read the hour hand and minute hand backward, because the hour hand is shorter but still moves. Let your child hold a real clock and turn each hand by hand so they feel which one moves faster.

5-minute offline activities

•Kitchen Counting: count out spoons, buttons, or coins into groups of 5 or 10 while cooking or tidying up.
•Stair-Step Numbers: call out a number on each step while walking up or down stairs together.
•Shape Hunt: walk through the house naming shapes you spot — round plates, square windows, triangle roof.

Talk through each question together and let your child use fingers, coins, or small objects to count — the goal is number sense, not speed. Answers and explanations are right below each question.

Place Value & Number Sense

Checks base-10 breakdown of two-digit numbers, comparing numbers with </>/=, and converting between number names, digits, and Tens-and-Ones combinations.

Making Tens and Ones Real with Buttons

Give your child a pile of straws or pencils and a few rubber bands.
Ask them to count out 18 straws or pencils, then make bundles of 5. They will have 3 bundles of 5 and 3 loose ones, showing that 18 is 5 + 5 + 5 + 3.
To compare two numbers, line up their bundles side by side. The number with more bundles is bigger; if the bundles match, compare the loose ones.
For fill-in-the-blank questions like '3 groups of 5 and 4 ones', have your child build the number using bundles and loose straws rather than guessing the answer directly.
Need extra help? Start with numbers under 20 and make bundles of 5 before moving to larger numbers.
Ready for a challenge? Ask your child to build a number like 23 using bundles of 5 and loose straws, then ask how many bundles and loose ones they used.

1. How do we write 'forty-five' using standard numeric digits?
▶Reveal answer
45
The word 'forty' always means 4 bundles of ten (40), and '-five' adds 5 more loose ones on top. Put the Tens digit first and the Ones digit second: 45. Practicing number names in tens-groups like 'forty', 'fifty', 'sixty' helps a child hear the Tens digit hiding inside the word.
2. Which sign makes this mathematical expression correct: 45 ___ 32? (< / > / =)
▶Reveal answer
>
Compare bundles first: 45 has 4 bundles of ten, and 32 has 3 bundles of ten. 4 bundles is more than 3 bundles, so 45 is bigger, and the sign points open-side toward 45: that's the greater-than sign ( > ). A fun trick: the '>' sign looks like an open mouth, and it always 'eats' the bigger number.
Common mistake: Children often pick the sign that looks right without checking which number it's supposed to point toward, and end up reversing < and >. Always check: does the open side face the bigger number?
3. Fill in the missing number: 40 + ___ = 48.
▶Reveal answer
8
40 is exactly 4 whole bundles of ten with no loose ones. To reach 48, you only need to add loose ones: no new bundle is needed, because 48 still has just 4 bundles. Counting on from 40 (41, 42... up to 48) takes 8 steps, so the missing number is 8.
4. What number do you get if you combine 3 Tens and 9 Ones?
▶Reveal answer
39
Picture 3 bundles of ten straws (30 straws) and 9 loose straws sitting next to them. Putting them together, the bundles become the Tens digit (3) and the loose straws become the Ones digit (9), giving the number 39. Building numbers this way, from bundles and loose pieces up, makes place value something a child can see, not just recite.
5. Write down the number that sits exactly between 89 and 91.
▶Reveal answer
90
Count on from 89 by one step: that's 90, and then one more step lands exactly on 91. 90 is the single step in between, so it's the number that sits in the middle. This is a good number line question: moving one step right from 89 always adds exactly 1.
6. What number is exactly 5 less than 50?
▶Reveal answer
45
Start at 50 and count back 5 steps: 49, 48, 47, 46, 45. Landing on 45 after 5 backward steps shows why 50 - 5 = 45. Counting back on fingers or a number line works just as well here as counting forward does for addition.
7. Fill in the missing number: ___ - 10 = 70.
▶Reveal answer
80
Think of this backward: if taking away one whole bundle of ten leaves 70, then the starting number must have had one more bundle than 70. Adding a bundle of ten back onto 70 gives 80, and checking it forward confirms it: 80 - 10 = 70.
8. Write down the complete text word name for the number 99.
▶Reveal answer
ninety-nine
99 is 9 bundles of ten (ninety) plus 9 loose ones (nine), so we say the Tens part first and the Ones part second: ninety-nine. Notice 99 is the largest two-digit number, because one more bundle would push it into a whole new Hundreds place, which is why 100 needs three digits instead of two.

Skip-Counting & Number Patterns

Checks whether a student can continue a numeric sequence (skip counting by 5s, 10s, or 2s) or a repeating visual shape pattern.

Spotting the Jump in a Pattern

For number patterns, physically add or remove one bundle or one small group each step so your child sees the jump, not just hears it.
Line up groups of 5 fingers side by side and count the groups, not each finger, so the jump from one group to the next feels like a single step.
For counting backward, use fingers or a number line and move one step at a time in the opposite direction.
For shape patterns (square, circle, square, circle), point out that a fixed block of shapes repeats, then ask what comes right after the block ends.
Still tricky? Practice with just 2 items in the repeating block (like square, circle) before moving to 3.
Want to go further? Try a growing pattern instead, like 2, 4, 6, 8, where each step adds a bit more, not the same amount.

1. What specific number is exactly 10 more than 67?
▶Reveal answer
77
67 is 6 bundles of ten plus 7 loose ones. Adding a whole extra bundle of ten only changes the Tens digit, not the Ones digit, so 6 bundles becomes 7 bundles, and the 7 loose ones stay exactly the same, giving 77. Adding exactly 10 to any number always leaves the Ones digit untouched.
2. Complete the missing segment of this sequence: 10, 20, 30, ___, 50.
▶Reveal answer
40
This pattern adds one whole bundle of ten (jumps of 10) each step: 10, 20, 30, then one more bundle makes 40, then one more makes 50. Counting bundles instead of individual numbers, 1 bundle, 2 bundles, 3 bundles, 4 bundles, 5 bundles, shows why the gap between 30 and 50 has to be 40.
3. What comes next in the pattern? ▢, ◯, ▢, ◯, ___.
▶Reveal answer
▢
This is an AB pattern: shape A (square) is always followed by shape B (circle), and then the pair repeats from the start. The last shape shown is a circle (B), so the pattern loops back to a square (A) next.
4. Count backward by two units: 22, 20, 18, ___, ___.
▶Reveal answer
16, 14
Each step in this pattern moves back 2, the same way you'd take away one pair of shoes at a time from a pile. From 18, one more backward jump of 2 lands on 16, and another lands on 14: 22, 20, 18, 16, 14.

Addition & Subtraction

Evaluates two-digit addition and subtraction without carrying or borrowing, including simple word problems and the zero-subtraction rule.

Practicing Two-Digit Sums with Bundles

Use bundles-of-ten for adding: to solve 32 + 15, lay out 3 bundles and 2 loose buttons, then 1 bundle and 5 loose buttons next to it, and combine bundles with bundles and loose with loose.
For subtraction, start with the bigger number's bundles and loose buttons, then physically remove the second number's amount.
For word problems, walk through three steps out loud every time: Step 1, ask what we start with. Step 2, ask what changes. Step 3, ask what we end with.
If it's not clicking: go back to single-digit addition and subtraction with physical objects before adding a second bundle of ten.
For a stretch: try 23 + 19, where the Ones add up past 9, and talk through what happens next (that's carrying, coming in Class 3).

1. What is 58 - 25?
▶Reveal answer
33
Picture 5 bundles of ten plus 8 loose ones. Take away 2 whole bundles first (50 - 20 = 30 left in bundles), then take away 5 loose ones (8 - 5 = 3 left loose). Combine what's left: 30 + 3 = 33. Doing Tens and Ones as two separate, smaller subtractions is easier than tackling the whole number at once.
2. A box holds 34 red crayons and 21 blue crayons. How many total crayons are in the box?
▶Reveal answer
55
What we start with: 34 red crayons. What changes: 21 blue crayons join them. What we end with: adding the Tens (30 + 20 = 50) and the Ones (4 + 1 = 5) gives 50 + 5 = 55 crayons in total. Talking through 'what we start with, what changes, what we end with' before doing any adding helps a child see this is a 'put together' problem, not a 'take away' one.
3. Maya had 47 stickers. She gave away 15 to her sister. How many stickers does Maya hold now?
▶Reveal answer
32
What we start with: 47 stickers. What changes: 15 are given away. What we end with: subtract Tens from Tens (40 - 10 = 30) and Ones from Ones (7 - 5 = 2), then combine: 30 + 2 = 32 stickers left. 'Gave away' is a clue word for taking away, the same way 'in total' or 'joined' hints at adding.
4. Subtract zero: 83 - 0 = ___.
▶Reveal answer
83
Taking zero away from a number is like taking an empty box out of a full basket. Nothing was actually removed, so nothing changes. Subtracting 0 from any number always leaves that number exactly the same, so 83 - 0 = 83.

Multiplication & Division through Grouping

Checks early multiplication as equal groups and division as fair sharing, using real objects and money rather than the × or ÷ symbol directly.

Turning Groups and Piles into Multiplication

Use real objects (crayons, coins, candies) to build equal rows or equal piles.
For multiplication, arrange objects into equal rows and count the rows one group at a time, so '3 rows of 4' becomes 3 x 4 once your child sees the rows are equal.
For division, deal objects out one at a time into equal piles, like dealing cards, so 'sharing fairly' and 'dividing' are clearly the same action.
Try a money word problem with 4 pencils at 5 rupees each: skip-counting coins is something children already do naturally.
Not quite there yet? Stick to sharing between just 2 people or 2 groups until equal-piles clicks, before trying 3 or 4.
Want to push further? Ask what happens if 13 chocolates are shared between 2 friends, and talk through what to do with the 1 left over.

1. Write this repeated addition as a multiplication fact: 2 + 2 + 2 + 2 = 4 times ___.
▶Reveal answer
2
Picture 4 rows with 2 dots in each row. Adding the rows one by one (2 + 2 + 2 + 2) gives the same total as saying '4 groups of 2', which is exactly what multiplication means: a faster way to write repeated addition when every group is the same size. 4 groups of 2 is written as 4 times 2, so the blank is 2.
2. If one notebook costs 10 rupees, how many total rupees do you need to buy 3 notebooks?
▶Reveal answer
30
Imagine laying out three 10-rupee coins, one for each notebook. Counting them by skipping in tens (10, 20, 30) is the same as saying '3 groups of 10', which is 3 × 10 = 30 rupees. Using real coins or play money for shopping-style questions like this connects multiplication directly to something a child already understands.
3. A farmer has 5 nests, and each nest contains exactly 5 eggs. How many total eggs are there?
▶Reveal answer
25
Picture 5 nests drawn in a row, each with 5 egg dots inside. Counting the nests one group at a time by skip-counting in 5s (5, 10, 15, 20, 25) gives the same total as multiplying: 5 groups of 5 is 5 × 5 = 25 eggs. This is a good chance to show that multiplication is really just a faster way of skip-counting equal groups.

3D Shapes & Geometry

Checks whether a student can count flat faces and pointed corners on real 3D objects like a cube or a cylinder.

A Solid-Shape Hunt Around the House

Go on a 'solid shape hunt' around the house: a dice or a tissue box is a cube, a can of food is a cylinder.
Let your child hold each object and count its flat faces and corners (vertices) with a finger rather than guessing from a picture.
Trace the curved surface of a cylinder with a finger and ask whether any part comes to a pointed meeting place.
Taking it slow? Start with just faces (flat sides you can touch) before asking about corners.
Feeling confident? Ask how many edges (where two faces meet) a cube has, not just corners and faces.

1. How many corners (vertices) does a cylinder have?
▶Reveal answer
0
Pick up a can or a bottle and run your finger around its edges. You'll feel two flat, round circle faces (top and bottom) joined by one smooth, curved side, with no sharp point anywhere. Because a corner needs two straight edges meeting at a point, and a cylinder's curved surface never comes to a point, it has 0 corners, just like a circle.

Time, Calendar, Measurement & Data

Covers reading a clock to the hour, days of the week and months of the year, comparing measurable quantities, and reading a simple data list or pictograph.

Reading Clocks, Calendars & Simple Data Together

For clock reading, use a real analog clock or a paper-plate clock your child can turn by hand: moving the hour hand to '9' while the minute hand stays at 12 makes 'o'clock' times click faster than a worksheet picture.
For calendar questions, say the days or months in order so your child can find 'yesterday' or 'next month' by reciting rather than guessing.
For measurement, compare real containers by pouring water from one into another instead of only discussing units like litres in the abstract.
For data lists, draw a short bar for each item's count, so the tallest bar answers 'who has the most' without comparing digits first.
Needs more time? For clocks, practice only the hour hand for a few days before adding the minute hand at all.
Ready to go beyond? Ask what time it will be in 2 hours, or which month comes 3 months after the current one.

1. If today is Tuesday, what day was it yesterday?
▶Reveal answer
Monday
Say the week's days in order out loud: Sunday, Monday, Tuesday, Wednesday... The day right before Tuesday in that spoken order is Monday. Reciting the week like this, the same way we count numbers forward and backward, helps a child answer 'yesterday' and 'tomorrow' questions without confusion.
2. Look at the data list: Sam has 3 balls, Joy has 5 balls, Aly has 2 balls. Who has the most balls?
▶Reveal answer
Joy
Draw or picture three short bars, one per child, with a height equal to their ball count: Sam's bar reaches 3, Joy's reaches 5, Aly's reaches 2. The tallest bar belongs to Joy, so she has the most. This is exactly how a pictograph works: taller or longer means more, without needing to compare the actual numbers first.
3. What do we use to measure a large bucket of water: a Litre mug or a small Spoon?
▶Reveal answer
Litre mug
Think about how many spoonfuls it would take to fill a whole bucket, far too many to count comfortably. A Litre mug scoops up a much bigger amount at once, so it takes far fewer scoops to measure the same bucket. We pick the measuring tool whose size roughly matches what we're measuring: small spoons for a cup of medicine, litre mugs for buckets.
4. How many months are there in one complete calendar year?
▶Reveal answer
12
A year has 12 months, from January through December. Saying them in order out loud, month by month, and marking your child's own birthday month on a calendar makes the count of 12 stick better than reciting the number alone.

🔢

Count it together

There are 3 rows of apples with 4 apples in each row. How many apples in total?

🍎🍎🍎🍎 / 🍎🍎🍎🍎 / 🍎🍎🍎🍎

12 apples (3 groups of 4)

Have your child touch and count the apples in one row, then count each equal row. Seeing the same-sized rows makes it easier to describe the total as groups instead of a long list of single apples.

Class 2 Math Learning Milestones & Curriculum Guide

Class 2 is the year numbers stop being small, countable groups and start being real quantities made of parts: Tens and Ones. This single idea, called place value, is the biggest shift in Class 2 math, and almost everything else in the syllabus builds on it. A child who genuinely understands that 68 means '6 bundles of ten plus 8 loose ones', not just two digits sitting next to each other, is ready for everything from comparing numbers to carrying and borrowing in later grades.

Addition and subtraction move from single digits to two-digit numbers, but at the Class 2 level this is expected without carrying or borrowing. That restriction is intentional: it lets children practice adding Tens to Tens and Ones to Ones separately, building the column-based habit they'll rely on once carrying is introduced in Class 3. Word problems also get slightly longer, usually built around a simple story, such as a shopkeeper, a garden, or a birthday party, where the child has to figure out whether the story means 'put together' (add) or 'take away' (subtract) before doing any arithmetic.

Multiplication and division appear for the first time in Class 2 as ideas a child can picture. Multiplication means counting equal groups, such as 4 plates with 3 oranges on each plate, while division means sharing something out fairly, such as 10 stickers between 2 children. Right now, the goal is for a child to see that 'groups of' and 'sharing equally' are real, physical actions, not abstract rules.

Alongside number work, Class 2 introduces basic measurement (comparing length, weight, and capacity with everyday objects), simple 3D shape recognition (naming the faces and corners of a cube or cylinder), reading a clock to the hour, counting rupee coins and notes, and reading simple pictographs. None of these need to be rushed. A child who can confidently explain 'why' 83 is bigger than 38 using bundles of ten is building the same reasoning skill that will carry them through every math topic ahead.

Frequently asked questions

What's the difference between Class 1 and Class 2 Math?

Class 1 stays within numbers 1-20 with no carrying or borrowing. Class 2 introduces place value up to 100, two-digit addition and subtraction, and the very first ideas of multiplication and division through grouping and sharing.

Should my child know multiplication tables by Class 2?

Not yet as memorized tables. Class 2 introduces multiplication as repeated grouping (e.g. 3 groups of 4) and division as equal sharing, the concept that memorized tables build on later, not the tables themselves.

What shape and measurement topics show up in Class 2 Math?

Naming and counting corners on 3D shapes (cube, cylinder), comparing length/weight/capacity with everyday objects, reading a clock to the hour, counting rupee coins, and reading simple pictographs, all taught through real objects rather than abstract units.

Explore more for Class 2

Class 2 English practice test

Switch to Class 2 English practice.

Math learning ladder — Primary (Class 1-5)

See where Class 2 Math fits in the primary (class 1-5) years, and jump straight to the next step.

Class 1
Counting, Addition, Subtraction & Basic Shapes
Counting up to 20, simple addition and subtraction, and spotting basic shapes.
Open test →
📍 You are here
Class 2
Place Value, Skip-Counting & Early Multiplication
Two-digit place value, skip-counting patterns, and first steps into multiplication and division through grouping.
Class 3
Numbers to 999, Regrouping & First Multiplication Tables
Builds on Class 2: 2-digit numbers grow into 3-digit numbers up to 999, addition/subtraction add regrouping, and multiplication and division appear for the first time alongside real-world measurement, money, and time.
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Class 4
Numbers to 10,000, 2-Digit Multiplication, Circles & Views
Builds on Class 3: numbers extend to 10,000, multiplication and division grow to 2-digit by 2-digit and division with remainders, and brand-new topics appear, 3D shapes, circles, views/mapping, and profit-loss money problems.
Open test →
Class 5
Numbers to 1 Crore, Angles, Decimals & Volume in cm³
Builds on Class 4: numbers extend into lakhs and crores, angles and rotational symmetry bring formal geometry, decimals and factors/multiples deepen number sense, and volume gets its own formula ahead of Class 6 algebra.
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Five minutes a day, grouping objects into tens or building simple multiplication arrays, is worth more than one long session once a week.

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