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A day full of math games & activities. Find one near you.

Is 132 a Prime Number?

Is 132 a prime number? Numbers having only 2 factors, i.e. 1 and the number itself are known as prime numbers whereas numbers with more than 2 factors are known as composite. The answer to the question whether 132 is a prime or composite is - "132 is a composite number." Now, let us find out how and why is 132 a prime number or a composite number?

  • Is 132 a prime number? - No
  • Is 132 a composite number? - Yes
  • Factors of 132 - 1, 2, 3, 4, 6, 11, 12, 22, 33, 44, 66, 132
  • Is 132 a perfect square? - No
  • Prime Factors of 132 - 2, 3, 11

Is 132 a Prime or Composite?

Is 132 a Prime Number?

No, 132 is not a prime number. The number 132 is divisible by 1, 2, 3, 4, 6, 11, 12, 22, 33, 44, 66, 132. For a number to be classified as a prime number, it should have exactly two factors. Since 132 has more than two factors, i.e. 1, 2, 3, 4, 6, 11, 12, 22, 33, 44, 66, 132, it is not a prime number.

Is 132 a Prime Number?

Why is 132 not a Prime Number?

To understand whether 132 is prime or composite, it is important to find its factors.

Factors of 132: 1, 2, 3, 4, 6, 11, 12, 22, 33, 44, 66, 132

Since 132 has more than 2 factors, we can say that 132 is not a prime number.

☛ Prime Number Calculator

Is 132 a Composite Number?

Yes, since 132 has more than two factors i.e. 1, 2, 3, 4, 6, 11, 12, 22, 33, 44, 66, 132. In other words, 132 is a composite number because 132 has more than 2 factors.

Problem Statements:

Is 132 a Prime Number? No
Is 132 a Composite Number? Yes
Is 132 an Odd Number? No
Square Root of 132 11.489125
Square of 132 17424
Is 132 a Perfect Cube? No
Multiples of 132 132, 264, 396, 528, 660, 792, 924, 1056, 1188, 1320
Is 132 an Even Number? Yes
Is 132 a Perfect Square? No
Cube Root of 132 5.091635

Fun Facts:

  • A pair of prime numbers X and Y are said to be twin prime numbers if the absolute difference between them is 2. Example - (311, 313) are twin prime numbers.
  • A semiprime number is a composite number that is the product of exactly two prime numbers. Example - 115 is semiprime, since 115 can be written as 5 × 23.
  • Euler discovered a polynomial n2 + n + 41 that produces prime numbers for values of n that lie between 0 and 39 inclusive. It can generate 40 prime numbers for 0 <= n <= 39.

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