Easeus Data Recovery 2020 Crack Plus Keygen [BETTER] [Updated And Version]
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Project Euler #19 code clarification
I’ve been having a go at a solution to problem 19 in project euler:
I am confused by the if (pow(10, 5)%11 == p) part of the code.
Do you think that it could be converted to a modulus operation?
(don’t think it should be).
A:
The statement is equivalent to if (pow(10, 5)%11 == p), assuming that the value p is less than 10^5. There are possibly a few different ways to rewrite the statement using integer division or remainder operators, which I will show later on. To better understand this, we’ll look at binary representation of these numbers.
First, the 2^5 hexadecimal value will be 100, the 2^4 hexadecimal value will be 0100, and the 2^3 hexadecimal value will be 0010.
Now, 7^3 will be 0111 because of the binary represenation of 7.
10^5 will be 1000000, or 1 followed by 16 leading zeros.
11 mod 11 is 0
p mod 11 is 0
Therefore, we have the original condition p == 0 or 1 == (pow(10, 5)%11).
Now, the different ways to rewrite the condition using integer operations:
pow(10, 5) is really equivalent to 10^5 (since the exponent is equal to the base). The idea is to use this fact, in addition to the binary representation of p (which is just a number from 0-10), to find the binary representation of the original condition.
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