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Which of the tower numbers have exactly tw factors?
All numbers that have exactly two factors are prime numbers whereas composite numbers have more than two factors.
How many numbers have exactly two factors?
Prime numbers have exactly two numbers. There is theoretically an infinite number of them.
What type of number has exactly idd numbers as factors?
Square numbers have an odd number of factors.
What typ of number has exactly two factors give examples?
Prime numbers like 2, 3, 5 and 7
What are 3 numbers less than 50 that have exactly 2 factors?
4, 9, 25 and 49 They are squares of prime numbers.
What numbers have exactly 7 factors?
64
Write 3 numbers that have exactly 2 factors?
3, 5 and 7
What number has only 7 factors?
There are an infinite number of integers with "only 7 factors". Any number which is the product of exactly 7 prime numbers.
How to determine numbers with 7 factors?
Numbers with exactly 7 factors are of the form pqr, where p, q, and r are distinct prime numbers. To find numbers with 7 factors, you need to look for numbers that can be expressed as the product of three different prime numbers.
What do say for numbers which have exactly 3 factors?
Numbers with exactly three factors are squares of prime numbers.
Numbers with exactly 3 factors?
Squares of prime numbers have exactly three factors.
What numbers have exactly 2 factors under 10?
2,3 and 7
What numbers have exactly 3 factors?
All numbers that are the square of primes have exactly 3 factors.
Which of the tower numbers have exactly tw factors?
All numbers that have exactly two factors are prime numbers whereas composite numbers have more than two factors.
Which numbers have exactly two factors?
Prime numbers have exactly two factors.All prime numbers have only 2 factors whereas composite numbers have more than 2 factors
Numbers less than 10 that have exactly 2 factors?
1, 2, 3, 5, and 7
What is the term for numbers that have exactly two factors?
Prime numbers are the numbers that have exactly two factors.Prime numbers have only two factors, the number one and themselves.
