Table of contents |
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Ancient Methods of Counting |
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Making 100 |
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Counting After 100 |
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Number Names |
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Let's Learn Names! |
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Let's Learn Combinations! |
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Let's Practice! |
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A long time ago, people did not have number symbols like we do today. Instead, they made little marks on cave walls and tree bark to count things. Now, we use just ten digits—0, 1, 2, 3, 4, 5, 6, 7, 8, and 9—to write any number, big or small. Let’s see how this amazing system works!
Now, this number system is used all over the world!
Sachin scratched his head.
Just then his brother Vivek popped in.
Vivek: “What’s up, Sachin?”
Sachin: “I’m stuck at 99—what comes next?”
Vivek: “Easy—100!”
Sachin’s eyes lit up: “Oh—I get it now! 99 + 1 is 100!”
Vivek (smiling): “Numbers keep going forever. There’s always more to learn!”
In math, we can make 100 in different ways by adding two numbers together. Let's look at some examples:
This means there are many ways to make 100.
We can also use matchsticks to understand numbers.
If we take 10 bundles of matchsticks, with 10 sticks in each bundle, we get 100 matchsticks in total.
Try this:
You can also try this with seeds, beads, or buttons to practice counting and making 100 in different ways.
Tanya and Reema, two friends who loved math, found a fun game one day. Tanya had learned in class how to make 100 by adding different numbers together. She was excited to share it with Reema.
Tanya & Reema
After reaching 100, counting continues in a similar way. Here's how it works:
To express numbers beyond 100, we use ten symbols (0-9) which help us write all numbers, where each place value (hundreds, tens, ones) is important in forming these numbers.
Understanding 100
Once upon a time, there was a boy named Rahul who loved to learn new things. One day, he wanted to learn the names of numbers above 100, but he found it a bit difficult. He struggled to say numbers like 101, 105, or 110.
Rahul & Anju
From that day on, Rahul was confident in naming numbers above 100, thanks to his sister's clear explanations and patient teaching.
Once upon a time, there was a clever little dog named Bingo. Bingo loved playing with numbers. One day, he decided to help his friends learn how to add numbers to reach a target by inviting them to a fun game.
Bingo said, "Just like Bingo and his friends, you can also try more examples to understand how numbers work. Our first goal is to make 100."
Bingo pointed to the number line and asked, "If we start with 50, what can we add to make 100?" His friends thought for a moment and shouted, "50! Because 50 + 50 equals 100!" Bingo wagged his tail happily.
Bingo continued, "How about making 200?" One friend replied, "We can add 140 and 60 because 140 + 60 equals 200!" Bingo smiled and explained, "You could also add 150 and 50 or 120 and 80. See how many ways we can reach our goal?"
Bingo clapped his paws and said, "Great job, everyone! You’ve learned to add numbers to make bigger numbers!"
Now, let us play a game called "Clap, Snap, and Pat." One clap represents 100, one snap represents 10, and one pat represents 1. You can play this game in teams where one team shows a number using claps, snaps, and pats, and the other team guesses it.
And so, Bingo and his friends kept playing with numbers, learning new ways to add and reaching their target goals. They had so much fun learning together!
Just like Bingo and his friends, you can also try some more examples and understand how numbers work.
Question 1:
Write numbers in the blank spaces inside the flower petals so that the numbers in each petal add up to 100.
Answer:
Question 2:
Look at the picture. Estimate and write the number of each of the following objects.
a. Oranges: …………..
b. Bangles: ………….
c. Laddoos: …………
d. Barfi :……………
e. Bindis: ……………
f. Bananas: …………………
Answer:
Number of each of the following objects:
(a) Oranges : 22
(b) Bangles : 75
(c) Laddoos : 28
(d) Barfi : 22
(e) Bindis : 80
(f) Bananas : 36
41 videos|235 docs|28 tests
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1. What are some ancient methods of counting discussed in the article? | ![]() |
2. How can I help my child practice making combinations of numbers? | ![]() |
3. What strategies are suggested for counting numbers beyond 100? | ![]() |
4. What are the importance and methods of learning number names in early education? | ![]() |
5. How can the concept of making 100 be taught effectively to children? | ![]() |