Exemplos de uso de Prime factorization em Inglês e suas traduções para o Português
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So the prime factorization of 42.
So let's see, they say find the prime factorization of 42.
Its prime factorization is 22· 33, and thus its prime factors are 2 and 3.
So, so lets do the prime factorization.
For example, suppose we claim that n 85 is prime, supplying a 4 andn- 1 6× 14 as the"prime factorization.
And if we did the prime factorization of 28, 28 is 2 times 14, which is 2 times 7.
The unique key for each lock would be its prime factorization.
And what we could do is we could take the prime factorization of 108 and see how we can simplify this radical.
We can use a factor tree to break 42 into its prime factorization.
And to do that,let's just take the prime factorization of 92, and then we will do the prime factorization of 28.
So every possible number has one- and only one- prime factorization.
Definition==Let"n" be a non-zero integer, with prime factorization: formula_2where"u" is a unit(i.e.,"u" is 1 or -1), and the"pi" are primes.
Both are written as exponentiation modulo a composite number, andboth are related to the problem of prime factorization.
So when their saying prime factorization, you know when your saying, since you wrote this, your saying factor this and all the numbers that when I multiply them together.
Gödel used a system based on prime factorization.
Another way to do that, is to look at the prime factorization of each of these numbers and the LCM is the number that has all the elements of the prime factorization of these and nothing else.
And if it doesn't pop out at you immediately, you can actually just do a prime factorization of 16 to figure it out.
Given such an a(called a witness) and the prime factorization of n- 1, it's simple to verify the above conditions quickly: we only need to do a linear number of modular exponentiations, since every integer has fewer prime factors than bits, and each of these can be done by exponentiation by squaring in O(log n) multiplications see big-O notation.
If these integers are furtherrestricted to prime numbers, the process is called prime factorization.
The RSA key setup routine already turns the public exponent e, with this prime factorization, into the private exponent d, and so exactly the same algorithm allows anyone who factors N to obtain the private key.
The integer factorization problem is the computational problem of determining the prime factorization of a given integer.
And if doesn't jump out at you immediately what this is the cube of or what we have to raise to the third power toget -512 the best thing to do, is just to do a prime factorization of it.
A frugal number is a natural number that has more digits than the number of digits in its prime factorization including exponents.
Simplification, single unknown equation, 2 equation sets, quadratic equations, radicals, Inequalities and function graphs,GCD/LCM, prime factorization, trig and more.
The main result is that in z[i] the factorization into primes is maintained, i.e., all nonzero gaussian integer can be written as a product of primes. .