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Which number is prime 30 31 32 33 or 34?
31
Which of these numbers is prime 30 31 32 33 34?
31 is prime.
Which is a prime number 31 32 33 34?
31
What is the next prime number after 29?
The next prime number after 29 is 31 followed by 37
What is the sum of the first 5 composite numbers right after 30?
32+33+34+35+36 (31 is a prime number) = 170
Which number is prime 30 31 32 33 or 34?
31
Which of these numbers is prime 30 31 32 33 34?
31 is prime.
Which is a prime number 31 32 33 34?
31
What is the next prime number after 29?
The next prime number after 29 is 31 followed by 37
Which ones are prime 31 32 33 34?
From that list, only 31 is a prime number.
What number is between 25 and 32 and is a prime number?
It is: 29 and 31 is also a prime number
What is the sum of the first 5 composite numbers right after 30?
32+33+34+35+36 (31 is a prime number) = 170
What solve which of these numbers is prime is it a. 30 or b. 31 or c. 32 or d. 33 or e. 34?
It is b: 31
What equals 31?
There are infinitely many ossible answers: 1 + 30, 2 + 29, 1 * 31, 10*3.1 2 * 15.5, 32 - 1, 33 - 2, 31/1, 62/2, etc.
What is the median number between 28 29 30 31 32 33 34?
31
What it the prime number between 20 and 32 in a place value?
23, 29 and 31
How do you use prime factorization to find out how many factors it has?
If you know the prime factorization of a number, you can determine the number of factors it has by looking at the possible combinations of the factors.If the prime factorization of a number is p1a * p2b *p3c , then its factors (including one and the number itself) will p1i * p2j *p3k , with i a whole number between 0 and a, j a whole number between 0 and b, and k a whole number between 0 and c.There are (a+1) numbers that i can be, (b+1) numbers that j can be, and (c+1) numbers that k can be, so there are (a+1)*(b+1)*(c+1) factors (including one and the number itself).It makes more sense using a concrete example:Consider the number 360. We want to figure out how many factors it has.It's prime factorization is 23*32*5. For a number to be a factor of 360, it will have to have only these prime factors, and the largest exponent the exponent can be for each of the factors is that factors exponent in the prime factorization of 360. So a factor of 360 will be a product of 2 (to the 0,1,2, or 3) power, 3 (to the 0,1, or 2), and 5 (to the 0 or 1 power). There are thus 4*3*2 = 24 factors of 360 (including 1 and 360). We can check this by systematically listing out the factors of 360:20*30*50=120*30*51=520*31*50=320*31*51=1520*32*50=920*32*51=4521*30*50=221*30*51=1021*31*50=621*31*51=3021*32*50=1821*32*51=9022*30*50=422*30*51=2022*31*50=1222*31*51=6022*32*50=3622*32*51=18023*30*50=823*30*51=4023*31*50=2423*31*51=12023*32*50=7223*32*51=360
