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प्रश्न
Do you remember magic triangles? Come now, let s make some magic squares.
- Fill this square using all the numbers from 21 to 29.
Rule: The total of each side is 75.
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उत्तर
Given that total of each side is 75
We can use numbers from 21 to 29.
- In the first row:
The required number
= 75 – (26 + 22)
=75 – 48 = 27 - In the first column:
The required number
= 75 – (26 + 28)
= 75 – 54 = 21 - In the second row:
The required number
= 75 – (21 + 25)
= 75 = 75 – 46 = 29 - In the third row:
The required number
= 75 – (28 + 24)
= 75 – 52 = 23 - Number in first box = 28
Number in second box = 23
So, number in third box
= 75 – (28 + 23)
= 75 – 51= 24
Hence, the complete magic square is as follows:

संबंधित प्रश्न
Find the quotient when the difference of 985 and 958 is divided by 9.
Given an example of a number which is divisible by 3 but not by 6.
Look at the patterns of numbers in hexagons.
Each side has 2 circles and 1 box.


- Look at the number 65 in the box. Which are the circles next to it?
- Can you see how the rule works?
Use the same rule to fill the hexagons below.

Now you also make your own magic hexagons.
Now, look at this —
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Check if it is true or not.
The difference of three-digit number and the number obtained by putting the digits in reverse order is always divisible by 9 and ______.
If A × 3 = 1A, then A = ______.
If B × B = AB, then either A = 2, B = 5 or A = ______, B = ______.
If the digit 1 is placed after a 2-digit number whose tens is t and ones digit is u, the new number is ______.
If a number a is divisible by b, then it must be divisible by each factor of b.
