Примери коришћења Positive integers на Енглеском и њихови преводи на Српски
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All positive integers are interesting.
What is the sum of all positive integers N.
Positive integers- they are also know as non-negative integers. .
But in this context it's just the positive integers.
If a and b are positive integers, then the expected number of steps until a one-dimensional simple random walk starting at 0 first hits b or- a is ab.
That proves to us that it works for all positive integers.
For instance, the set of the first thousand positive integers may be specified in roster notation as.
But in this case,we are saying this is true for all positive integers.
Negative integers- they are opposite of positive integers and have a prefixed sign of‘-'.(-3, -5, -90).
Another example of inductive definition is the natural numbers(or positive integers).
Another example of inductive definition is the natural numbers(or positive integers): A natural number is either 1 or n+1, where n is a natural number.
I shouldn't have said positive numbers,I should have said positive integers.
Now what I want to do in this video is prove to you that I can write this as a function of N,that the sum of all positive integers up to and including N is equal to n times n plus one, all of that over 2.
You see how this induction step is kinda like a domino, it cascades and we can go on andon forever so it works for all positive integers.
A number is prime if it is a natural number for example 1, 2 or 3(the counting numbers starting at 1) oryou could also say"the positive integers" it is a natural number divisible by exactly two natural numbers: itself and 1.
Partition of a number is a way of writing a number as a sum of positive integers.
And the reason why this is all you have to do to prove this for all positive integers it's just imagine.
Partition(number theory)- a way of writing a number as a sum of positive integers.
Composition(combinatorics), a way of writing a positive integer as a sum of positive integers.
Sequences can be finite, as in this example, or infinite,such as the sequence of all even positive integers(2, 4, 6,…).
Sequences can be finite, as in these examples, or infinite,such as the sequence of all even positive integers(2, 4, 6,…).
Given a positive integer n, count the number of nontrivial prime factors of n.".
(ii) Every positive integer is greater than every negative integer; therefore,- 3< 12.
Given a positive integer n, find a nontrivial prime factor of n.”.
Given a positive integer n, count the number of nontrivial prime factors of n.”.
In either case, for every positive integer n, there is at least one prime bigger than n.
Since every positive integer has a unique binary representation it is possible to reverse this encoding so that they may be decoded into a unique square-free integer. .
In mathematics, the nth root of a number x,where n is a positive integer, is a number r which, when raised to the power n yields x.
In other words, ten multiplied by itself a certain number of times(when the power is a positive integer).
The predecessor function defined by PRED n= n- 1 for a positive integer n and PRED 0= 0 is considerably more difficult.