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What else can I help you with?
What is the smallest prime number greater than 60?
61 is the first prime number greater than 60.
How do you do prime factorization for number 68?
Divide by 2 until you hit 17. 2 x 2 x 17 = 68
Is 68 a prime number or a composite number?
68 is not prime. 68 = 2 * 2 * 17
What is the prime factorization of 68 and how did you get it?
Prime factorization is the process of finding which prime numbers you need to multiply together to get your original number (in this case, 68).2 is the smallest prime number, so if you are trying to find the prime factorization of an even number (which we are), you should start by dividing the number by 2.so...68 ÷ 2 = 34so 2 is going to be the first prime number in our answer.34 is also an even number, so we can divide it again by 2.34 ÷ 2 = 17since we were able to divide by 2 a second time, 2 is also going to be the second number of our answer.Also, 17 is a prime number, so we can't break the number down any farther. That means 17 will be the third and final number in our answer.So according to the work we just did...2 x 2 x 17 = 68or to put it in simpler form..22 × 17 = 68
Is the number 68 a prime number?
No, it is not a prime number.
Is 68 or 79 a prime number?
68 is composite and 79 is prime
Is 68 a composite or prime?
68 is a Composite Number.
Are 17 and 68 prime numbers?
17 is a prime number but 68 is Composite.
What is the smallest number that can multiply 68 to get a square number?
The smallest number that can multiply 68 to get a square number is 17. This is because 68 can be expressed as 2^2 * 17, which means it already contains a factor that makes it a square number when multiplied by 17. Therefore, 17 is the smallest number that can achieve this result.
Is 68 a prime number is it a square number Maths?
68 is a composite number because it has more than two factors and it is not a prime or a square number
What is the prime number between 68-71?
71 is prime.
What are 3 prime number that will equal 68?
The sum of the prime numbers 2, 5, and 61 is 68.
