...
for(m = 6; m < n; m += 6){
if(isPrime(m - 1) && isPrime(m + 1)){
printf("(%i, %i)\n", m - 1, m + 1);
}
}
...
/*
a quick'n'dirty algorithm for checking if a number is prime or composite. Returns 1 if the number is prime, 0 otherwise. Takes advantages of the following facts:
}
}
return returnval;
}
To find twin primes of a given number, iterate through the numbers starting from the given number, and for each number, check if both the number and the number+2 are prime. If they are, then they form a pair of twin primes with the given number.
Given an arbitrary odd natural number greater than five, x, let y = x - 3, then y is an even number greater than 2. By assumption we have that y is the sum of two primes, say y1 and y2, but then x = y1 + y2 + 3 (which is the sum of three primes).
Type your answer here... i think we should first enter 1 number then check it
it is a brute force way to find all the primes in a given range. Remove all the composites, and you are left with the primes
In computer science, deterministic algorithm is an algorithm which, given a particular input, always produces the same result. This is used to increase the efficiency of machines.
To find twin primes of a given number, iterate through the numbers starting from the given number, and for each number, check if both the number and the number+2 are prime. If they are, then they form a pair of twin primes with the given number.
It is very difficult to factorise a number that is the product of two very large primes but, given one of these primes, it is very easy to verify the result and to find the other prime.It is very difficult to factorise a number that is the product of two very large primes but, given one of these primes, it is very easy to verify the result and to find the other prime.It is very difficult to factorise a number that is the product of two very large primes but, given one of these primes, it is very easy to verify the result and to find the other prime.It is very difficult to factorise a number that is the product of two very large primes but, given one of these primes, it is very easy to verify the result and to find the other prime.
There are an infinite number of primes greater than any number given.
the Sieve of Eratosthenes
== == No, it's a prime - because none of the primes less than 13 will divide the given number.
Sol: 24 = 3 x 8, where 3 and 8 are co-primes. The sum of the digits in the given number is 36, which is divisible by 3. So, the given number is divisible by 3. The number formed by the last 3 digits of the given number is 744, which is divisible by 8. So, the given number is divisible by 8. Thus, the given number is divisible by both 3 and 8, where 3 and 8 are co-primes. So, it is divisible by 3 x 8, i.e., 24.
Complexity of an algorithm is a measure of how long an algorithm would take to complete given
a write the algorithm to concatenate two given string
In any large range of numbers, more so the higher and larger the range is, there will be more composites than primes. It is far more likely that a given number will be divisible by some number less than the number itself, the higher you go.
Yes, 29 and 31 are twin primes.Explanation:A pair of primes that differ by 2 are called twin primes.29 and 31 both are primes and their difference is 31-29 = 2. So, the given pair of primes is twin primes.
Given an arbitrary odd natural number greater than five, x, let y = x - 3, then y is an even number greater than 2. By assumption we have that y is the sum of two primes, say y1 and y2, but then x = y1 + y2 + 3 (which is the sum of three primes).
Type your answer here... i think we should first enter 1 number then check it