Steps to find factors of 113 in pair

Example: Find factors of 113 in pair

Factor Pair Pair Factorization
1 and 113 1 x 113 = 113

Since the product of two negative numbers gives a positive number, the product of the negative values of both the numbers in a pair factor will also give 113. They are called negative pair factors.

Hence, the negative pairs of 113 would be ( -1 , -113 ) , .

What does factor pairs in mathematics mean?

In mathematics, factor pair of a number are all those possible combination which when multiplied together give the original number in return. Every natural number is a product of atleast one factor pair. Eg- Factors of 113 are 1 , 113. So, factors of 113 in pair are (1,113).

What is the definition of factors?

In mathematics, factors are number, algebraic expressions which when multiplied together produce desired product. A factor of a number can be positive or negative.

Properties of Factors

  • Every factor of a number is an exact divisor of that number, example 1, 113 are exact divisors of 113.
  • Every number other than 1 has at least two factors, namely the number itself and 1.
  • Each number is a factor of itself. Eg. 113 is a factor of itself.
  • 1 is a factor of every number. Eg. 1 is a factor of 113.

Steps to find Factors of 113

  • Step 1. Find all the numbers that would divide 113 without leaving any remainder. Starting with the number 1 upto 56 (half of 113). The number 1 and the number itself are always factors of the given number.
    113 ÷ 1 : Remainder = 0
    113 ÷ 113 : Remainder = 0

Hence, Factors of 113 are 1 and 113

Frequently Asked Questions

  • Is 113 a perfect square?

    No 113 is not a perfect square.

  • Write five multiples of 113.

    Five multiples of 113 are 226, 339, 452, 565, 678.

  • Is there any even prime factor of 113?

    No there is no even prime factor, i.e. 2, of 113.

  • What do you mean by proper divisors?

    A number x is said to be the proper divisor of y if it divides y completely, given that x is smaller than y.

  • What do you mean by improper divisors?

    An improper divisor of a number is the number itself apart from this any divisor of a given number is a proper divisor.

Examples of Factors

Can you help Rubel in arranging 113 blocks in order to form a rectangle in all possible ways? For arranging 113 blocks in order to form a rectangle in all possible ways we need to find factors of 113 in pair.

Factors of 113 are 1, 113. So, factors of 113 in pair are (1,113).

How many total number of factors of 113 in pair are possible?

Factors of 113 are 1, 113. Hence, the factors of 113 in pair are (1,113). Therefore, in total 1 pairs of factors are possible.

Sammy wants to write all the negative factors of 113 in pair, but don't know how to start. Help Sammy in writing all the factor pairs.

Negative factors of 113 are -1, -113. Hence, factors of 113 in pair are (-1,-113).

Find the product of all prime factors of 113.

Factors of 113 are 1, 113. Prime factors are 113. So, the product of all prime factors of 113 would be 113 = 113.

A student has been assigned the following tasks by the teacher:
- Finding out all positive factors of 113.
- Writing all prime factors of 113.
- Writing all the possible factors of 113 in pair.
Help him in writing all these.

Positive factors of 113 are 1, 113.
Prime factors of 113 are 113.
Factors of 113 in pair are (1,113).

Can you help Sammy list the factors of 113 and also find the factor pairs?

Factors of 113 are 1, 113.
Factors of 113 in pair are (1,113).

Help Diji in finding factors of 113 by Prime Factorization method and then sorting factors of 113 in pairs.

Prime factorization of 113 is 113. Factors of 113 in pair can be written as (1,113).

Write the smallest prime factor of 113.

Smallest prime factor of 113 is 113.