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Choose a nonzero integer for n to show -n can be evaluated as a positive number?

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Q: Choose a nonzero integer for n to show -n can be evaluated as a positive number?
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What is the probability of selecting a prime number?

There are a number of asymptotic distributions developed by various mathematicians. A simple one to sues is that, given an integer N, the probability that a random positive integer which is not greater than N is prime is very close to 1 / ln(N) where ln(N) is the natural logarithm of N..


What integer is greater than -45 and less than -27?

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Which number have no rational square root?

For example, in the case of integers: the square root of a positive integer is either an integer (in the case of perfect squares, such as the square root of 1, 4, 9, 16, etc.), or an irrational number (such as the square root of 2, 3, 5, 6, etc.). Similar in the case of the square root of a rational number (fraction): if you don't specifically choose fractions with perfect squares in the numerator and denominator (e.g., 4/9), you will end up with an irrational square root.


What is the rounded number to the greatest nonzero place 0.64?

Choose the number that is farthest to the left (nonzero) 54.25, which is 5 then Look at the number next to it which is 4 if that number is 5 or greater the first number goes up one . If it is 4 or less the first number stay the same. The rest of the number become zeroes...Therefore, your answer should be 50.00 = 50....So, your answer for your question should be .60 because the farthest number is 6 not the zero the number next to the six is 4. Your answer should look like this 0.64 = 0.60.


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0 is an integer and not a fraction. However, it can be expressed in rational form as 0/1. You can then calculate equivalent rational fractions if you multiply both, its numerator and denominator, by any positive integer. But whatever number you choose, the numerator will always be 0 so the equivalent fraction is 0/k for any integer non-zero k.


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Perhaps it makes sense to ask; in any case, the answer is that there is no greatest and no smallest integer. Whatever number you choose, you can always add one to get an even larger integer; or subtract one to get an even smaller one.


What is the probability of selecting a prime number?

There are a number of asymptotic distributions developed by various mathematicians. A simple one to sues is that, given an integer N, the probability that a random positive integer which is not greater than N is prime is very close to 1 / ln(N) where ln(N) is the natural logarithm of N..


What integer is greater than -45 and less than -27?

-18


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