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/* ******************************************************************************** * FUNCTION: bIsAPrime ******************************************************************************** * AUTHORS: * Flaun * * DESCRIPTION: * Finds if a given number is a Prime number. * * PARAMETERS: * uiTestNumber: An unsigned integer to test. * * RETURNS: * bTRUE or bFALSE ******************************************************************************** */ #define bTRUE 1 #define bFALSE 0 #define iNO_REMAINDER 0 #define bIS_ODD(uiNumber) ((uiNumber) & 1) typedef int BOOL BOOL bIsAPrime( unsigned int uiTestNumber) { /* 4 is the first non prime number. */ if(uiTestNumber > 3) { /* The only even prime number is 2. */ if(!bIS_ODD(uiTestNumber)) { return bFALSE; } else { /* The only numbers left to divide against are 3, 5 and 7. */ /* All numbers that are divisible by a number > 7 are divisible */ /* by a number < 8. */ unsigned int uiDivisor = 0; for(uiDivisor = 3; uiDivisor <= 7; uiDivisor += 2) { /* 3, 5, 7 are prime numbers. */ if(uiTestNumber 0){ n++;

d=2;

}

}

return n;

}

int main()

{

int nPrime = 0;

char x;

//List the first 50 prime numbers starting from 0

for(int i =0; i<=50; i++){

cout<< (nPrime = NextPrime(nPrime))<<", ";

}

cin>>x;

exit(0);

}

--------------------------------------------------------------------------------------

Here is a relatively fast java algorithm to print out the primes between 1 and 100:

public static void main(String [] args)

{

boolean found=false;

double current=2;

while(current<100)

{

for (double count=2;count<=Math.sqrt(current);count++)

{

if (current/count2%1==0)

{

found=true;

break;

}

}

if (!found)

{

System.out.println(""+((int)current));

}

current++;

}

}

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Q: What is the algorithm for finding the prime numbers between 1 and 100?
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How many prime numbers are located on sieve of erastosthenes?

The sieve of Eratosthenes is a simple, ancient algorithm for finding all prime numbers up to any given limit.


Is there any specific formula for finding out that the given numbers are relatively prime?

Euclid's algorithm is probably the most commonly used 'formula' for that purpose. If the greatest common factor is 1, the numbers are relatively prime. See the related question for an example of Euclid's algorithm.


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Algorithm: to generate all prime numbers between the limits l1 and l2.Input: l1 and l2Output: Prime numbers between l1 and l2Method:for (n=l1 to l2 in steps of 1 do)prime=truefor (i=2 to n/2 in steps of 1 do)if (n % i =0)prime = falsebreakend_ifend_forif (prime = true)Display 'Prime number is =', nend_for


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There is no known system for finding prime numbers.


Write an algorithm to check whether a number is a prime number or not?

You can write out this algorithm. This will then be programmed into the device to make determining prime numbers easier.


What is the difference between finding the factors of a number and finding the prime factors of a number?

No difference. Once you've found the factors of a number, the prime numbers on that list are the prime factors.


How many prime numbers between 1 and 8888888888888888888888888888888888888888888888?

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Is there an algorithm that yields only prime numbers?

What exactly do you mean "yields only prime numbers"? If you mean a formula that when given the numbers n=1, 2, 3, ... and so on generates the nth prime number (or a different prime number for each n) then no. If you mean an algorithm whereby a number can be tested to be a prime number then yes. (Using this prime_test algorithm, a simple algorithm can be written that would supply numbers one at a time to it and use its result to decide whether to yield the tested number or not, only yielding those numbers which pass the test.)


What is the algorithm and flowchart for finding the prime numbers between 1 and 20?

The algorithm is fairly straightforward. For any integer i greater than or equal to zero:i is non-prime if i is less than 2.otherwise, i is prime if i is 2.otherwise, i is non-prime if i is greater than 2 but is divisible by 2.otherwise, i is non-prime if it has any prime factors less than or equal to its square root.otherwise, i is prime.Step 4 is easier to implement by testing all odd divisors from 3 to the square root of i.


What are the importance of studying the different properties of whole numbers?

To find out the difference between prime numbers and composite numbers because prime numbers are useful in finding the lowest common multiple of numbers or the highest common factor of numbers.


How do you answer prime factorization?

by finding the prime numbers up to 100


How does finding the prime factorization of a group of numbers help you to find their greatest common factor?

If you take all the common prime factors between numbers and multiply them it will give you the gcf.