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6th class > Knowing Our Numbers > Comparing Numbers

Comparing Numbers

As we have done quite a lot of this earlier, let us see if we remember which is the greatest among these :

92
392
89742
446

Let us do some more comparison problems.

Instructions

Find greatest and smallest numbers:

1)Based on number of digits:

Find the greatest &smallest numbers:

  • Greatest : Smallest :
  • Greatest : Smallest :
  • Greatest : Smallest :
  • Greatest : Smallest :

Was that easy? .

We just looked at the number of digits and found the answer.The greatest number has the most thousands and the smallest is only in hundreds or in tens.

2) When number of digits is same :

Instructions

Compare 4875 and 4879

  • They both have digits.
  • But, the digit at the thousands place in 4875 is that in 4879.
  • Let us move to the next digit. The digit at the hundreds place in 4875 is that in 4879.
  • Let us move to the tens place. The digit at the tens place in 4875 is that in 4879.
  • Let's compare the digits at the ones place. The digit at the ones place in 4875 is that in 4879.
  • Thus, 4875 is less than 4879.

Now, let us solve some more problems.

3)Final Exercise:

Instructions

Find the greatest and smallest numbers

  • Greatest : Smallest :
  • Greatest : Smallest :
  • Greatest : Smallest :
  • Greatest : Smallest :

Now, let us see how to form numbers from given digits.

How many numbers can you make?

Suppose, we have four digits 7, 8, 3, 5. Using these digits we want to make different 4-digit numbers in such a way that no digit is repeated in them. Thus, 7835 is allowed, but 7735 is not. Make as many 4-digit numbers as you can.

Which is the greatest number you can get with 7,8,3,5?

The greatest number we can get with 7,8,3,5

Which is the smallest number you can get with 7,8,3,5?

The smallest number we can get with 7,8,3,5 .

Think about the arrangement of the digits in both. Can you say how the largest number is formed?

The numbers are arranged in order.

How about the smallest number?

The numbers are arranged in order.

How many possible combinations of 4 digit numbers you can make using these 4 numbers? We can make combinations of 4 digit numbers without repetition.

It is 24 combinations because there are 4 choices for the first digit, 3 remaining choices for the second digit, 2 choices for the third digit, and 1 choice for the last digit, resulting in 4×3×2×1=24 different combinations.

Instructions

Stand in proper order

(a) Can you arrange them in the increasing order of their heights?

(b) Can you arrange them in the decreasing order of their heights?

Which to buy?

Sohan and Rita went to buy an almirah.There were many almirahs available with their price tags.

(a) Can you arrange their prices in increasing order?

2653
1897
2854
1788
3975

(b) Can you arrange their prices in decreasing order?

2653
1897
2854
1788
3975

Ascending order Ascending order means arrangement from the to the .

Descending order Descending order means arrangement from the to the .

Arrange the following numbers in ascending order :

(a)

847
9754
8320
571

(b)

38802
25751
9801
36501

Arrange the following numbers in descending order:

(a)

5000
7500
85400
7861

(b)

1971
45321
88715
92547