There is a number that fulfills all of the following criteria/rules:
What is this number?
Ans is 2 It is prime number,whole number and greater than 1. 2x2=4, 2^2=4, 2+2=4 and 4 is same single digit even number.
The number is 2 2*2=4 2^2=4 2+2=4 3 is wrong and 1 is not a prime.
ANSWER IS 2 GREATER THAN 1
Is it possible to write down 1,2,3..100 in some order (one after an other), such that the sum of any two adjacent numbers is a prime number?
Is it possible to write all integer from 1 to 10 in a row in some order such that any two adjacent number add up to a prime number ?
Prime number 31 can be expressed in the form n^5 -1, where n=2. Are there any other primes that can be expressed this way?
Find the sum of all the prime numbers larger than 2 less than 10^12 that are 1 more than a perfect square. Because the number can get pretty big provide the answer mod 1007.
Note: Problem shouldn't take much more than one minute if your answer is taking too long consider looking for optimizations.
My house number is such that, when divided by 2, 3, 4, 5 or 6 it will always leave a remainder of 1.
However, when divided by 11 there is no remainder. What is my house number?