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What is n to 1 ratio of some number to?

Updated: 4/28/2022
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Q: What is n to 1 ratio of some number to?
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Can an irrational number be a whole number?

No it cannot. Any whole number, n, can be written as the ratio n/1 where n is an integer. Since it can be expressed as a ratio of two integers, it is rational and so cannot be irrational.


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The ratio of 5 and a number?

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Is every whole number a rational number why or why not?

A whole number n can be written as n/1. In that form, it is expressed as a ratio of two integers and so represents a rational number.


Can some integers be irrational numbers?

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Is a whole number a rational number?

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What is the stability of a nucleus is most affected by?

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The common ratio is the ratio of the nth term (n > 1) to the (n-1)th term. For the progression to be geometric, this ratio must be a non-zero constant.


Ratio of square numbers to numbers with 4 factors?

As N approaches infinity the ratio of squares less than N to numbers with 4 factors less than N approaches 0. This means that in the customary way of defining it, the ratio you're interested in is 0 (although that should be taken with a grain of salt - it certainly doesn't mean that there are 0 square numbers). The number of squares less than N is approximately √N. Rather than calculating the ratio we're interested in, we're going to calculate a calculate a ratio guaranteed to be greater: the ratio of squares to numbers that are twice a prime number (which are some, but not all, of the numbers with 4 factors). There are approximately N/ln N prime numbers less than N, by the prime number theorem. So there are N/(2 ln N/2) prime numbers less than N/2, which can be doubled to get a number less than N that's twice a prime number. The ratio is therefore √N(2 ln N/2)/N, which is O(ln N/√N). √N grows much faster than ln N, and in the limit this ratio will get close to zero. So the ratio we're actually interested in, which is even less than this ratio, will also approach zero.


What is geometic sequence?

A geometric sequence is a sequence of a number in which the ratio of any number (other than the first) to its predecessor (the one before) is a constant.if t(k) is the kth term in the sequence thent(1), the seed, is given and then,t(n) = r*t(n-1) where r is the common ratio.


How do you find the ratio of neutrons to protons?

You find the number of neutrons, N You find the number of protons, P Then the ratio is N:P.