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**number whose square of number end digit with the same digit as the original number**.In C programming we will use to find number while loop and if else statement. Ex-: 5= (5)2=2 5 6= (6)2=3 6

Contents

- 1 28: How do I check whether a number is Automorphic or not using c programming || MCS-011|| O level
- 2 What is automorphic number in C?
- 3 What is Harshad number in C?
- 4 What is an example of automorphic number?
- 5 How do you write an automorphic number?
- 6 Information related to the topic automorphic number in c

## 28: How do I check whether a number is Automorphic or not using c programming || MCS-011|| O level

## What is automorphic number in C?

An Automorphic number is **a number whose square ends with the same digits as the original number**. E.g – 5, 6, 76 etc. Steps to Check Automorphic Number in C: Take a number as input ( num ).

What is meant by automorphic number?

An automorphic number is **an integer whose square ends with the given integer**, as (25)^{2} = 625, and (76)^{2} = 5776. Strobogrammatic numbers read the same after having been rotated through 180°; e.g., 69, 96, 1001.

How do you write an automorphic number?

A number is called an automorphic number **if and only if the square of the given number ends with the same number itself**. For example, 25, 76 are automorphic numbers because their square is 625 and 5776, respectively and the last two digits of the square represent the number itself.

How do I know if a number is automorphic?

**An automorphic number is a number whose square ends with the same digits as the number itself**. For example, 25 and 76 are automorphic numbers because their squares are 625 and 5776, respectively. The square’s last two digits represent the number itself. Other automorphic numbers are 5, 6, 36, 890625, and so on.

What is Harshad number in C?

**If a number is divisible by the sum of its digits** then it will be known as a Harshad Number. For example: The number 156 is divisible by the sum (12) of its digits (1, 5, 6 ). Some Harshad numbers are 8, 54, 120 etc.

## What is Harshad number in C?

**If a number is divisible by the sum of its digits** then it will be known as a Harshad Number. For example: The number 156 is divisible by the sum (12) of its digits (1, 5, 6 ). Some Harshad numbers are 8, 54, 120 etc.

How can I find my harshad number?

A number is said to be the Harshad number **if it is divisible by the sum of its digit**. For example, if number is 156, then sum of its digit will be 1 + 5 + 6 = 12. Since 156 is divisible by 12. So, 156 is a Harshad number.

What is Kaprekar number in C?

Kaprekar Number in C++

Take a number. Find the square of that number. Divide the number into two parts. **If the sum of the two parts is equal to the original number, then the number is called kaprekar number**.

What are special numbers in C?

We call a number special number **if all the digits in that number are the same**. For example, 1, 11, 1111 are special numbers. We count the special numbers in order 1, 11, 111, 1111, 2, 22, 222, 2222, 3, 33, 333, 3333, and so on. We have to find out the total number of digits that are in special numbers up to k.

What is Adam number in C?

Adam Number in C++

The Adam number is **a number say n, then if the square of n and square of the reverse of n are reverse of each other, then the number is Adam number**. For an example let us consider a number 13. The reverse is 31. Then square of 13 is 169, and square of 31 is 961.

## What is an example of automorphic number?

An automorphic number is an integer whose square ends with the given integer, as **(25) ^{2} = 625, and (76)^{2} = 5776**. Strobogrammatic numbers read the same after having been rotated through 180°; e.g., 69, 96, 1001.

How do you write an automorphic number?

A number is called an automorphic number **if and only if the square of the given number ends with the same number itself**. For example, 25, 76 are automorphic numbers because their square is 625 and 5776, respectively and the last two digits of the square represent the number itself.

Is 25 an automorphic number?

An automorphic number is a number whose square has the same digits in the end as the number itself. For example, **25 is an automorphic number** because the square of 25 is 625, which ends with 25. Similarly, 76 is an automorphic number because the square of 76 is 5776, which again ends with 76.

Is 20 an automorphic number?

If the number is 20, the square of 20 is 400 which does not contain 20 in its last digit(s). Therefore, **20 is not an automorphic number**.

Which number is not an automorphic number?

Other automorphic numbers are 5, 6, 36, 890625, and so on. If we take 35 or 20 as input, we will see that the squares of these numbers, i.e., **1225 and 400**, do not contain 35 or 20 at the end. So these numbers are not automorphic.

## How do you write an automorphic number?

A number is called an automorphic number **if and only if the square of the given number ends with the same number itself**. For example, 25, 76 are automorphic numbers because their square is 625 and 5776, respectively and the last two digits of the square represent the number itself.

How do you write an automorphic number Program?

**C Program for Automorphic Number**

- Take a number as input ( num ).
- Count number of digits in the number ( n )
- Find Square of the number ( sqr ).
- Extract last n digits from the sqr ( last ).
- If last == num then number is Automorphic else not.

What is an example of automorphic number?

An automorphic number is an integer whose square ends with the given integer, as **(25) ^{2} = 625, and (76)^{2} = 5776**. Strobogrammatic numbers read the same after having been rotated through 180°; e.g., 69, 96, 1001.

How do you find automorphic numbers?

An automorphic number is **a number whose square has the same digits in the end as the number itself**. For example, 25 is an automorphic number because the square of 25 is 625, which ends with 25. Similarly, 76 is an automorphic number because the square of 76 is 5776, which again ends with 76.

Is 36 an automorphic number?

Definition and properties

Thus, the automorphic numbers in base 10 are 0, 1, 5, 6, 25, 76, 376, 625, 9376, 90625, 109376, 890625, 2890625, 7109376, 12890625, 87109376, 212890625, 787109376, 1787109376, 8212890625, 18212890625, 81787109376, 918212890625, 9918212890625, 40081787109376, 59918212890625, …

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