composite number

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composite number

A student circles the composite number 12 on a math worksheet.

Definition
  1. Noun:
    • A whole number greater than 1 that can be formed by multiplying two smaller natural numbers: A composite number is an integer that has at least one positive divisor other than 1 and itself. This means it is not a prime number.
Examples of Usage
  • Noun:
    • The number 4 is a composite number because it can be divided by 1, 2, and 4.
    • In mathematics, students learn to distinguish between prime numbers and composite numbers.
    • 15 is a composite number since it equals 3 multiplied by 5.
Advanced Usage
  • "to be composite": The adjective form used to describe such a number.
    • All even numbers greater than 2 are composite.
  • "composite integer": A more formal synonym.
    • The theorem applies to all composite integers.
Variants and Related Words
  • Composite (adj): Made up of various parts or elements; in mathematics, having factors other than 1 and itself.
    • The material has a composite structure. (General use)
    • A composite function in calculus. (Mathematics)
  • Prime number (n): A whole number greater than 1 that has exactly two divisors: 1 and itself. This is the direct antonym in number theory.
    • 2, 3, and 5 are examples of prime numbers.
Synonyms
  • Non-prime number: A number that is not prime. (Note: 1 is neither prime nor composite).
  • Factorable number: A number that can be broken down into integer factors other than 1 and itself.
Related Phrases
  • "To factor a composite number": To break it down into its prime factors.
    • The first step is to factor the composite number into primes.
  • "Product of primes": The fundamental theorem of arithmetic states that every composite number can be expressed uniquely as a product of prime numbers.
    • Expressing a composite number as a product of primes is called prime factorization.
composite number

A student circles the composite number 12 on a math worksheet.

Noun
  1. an integer that is divisible without remainder by at least one positive integer other than itself and one