adam4119
29.02.2020 •
Mathematics
For any number n, if n2 is even, then n must be even. This means n being even is a condition for n2 being even.
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Ответ:
For any number n, if n2 is even, then n must be even. This means n being even is a Necessary condition for n2 being even.
Step-by-step explanation:
Necessary Condition:-A condition that says that the result has to be true but does not guarantee any kind of result.
Suppose we assume that n is not even (i.e., it is odd)
and show that n^2 is not even (i.e., it is odd).
n is odd then you can write
n = 2*k + 1 for an integer k.
Then,
n^2 = 4*k^2 + 4*k + 1
= 2 * (2*k^2 + 2*k) + 1
which is clearly odd.
This completes the proof that for any number n, if n2 is even, then n must be even
Ответ:
No.
Step-by-step explanation:
According to the central limit theorem,
if the samples are large (greater than30) sampling is randomThen the distribution of sample means can be approximated by a normal distribution. And the mean of this distribution converges true mean of annual incomes.
But distribution of annual incomes inside a sample may not be normal.