Answer:
Following are the solution to the given points:
Step-by-step explanation:
When the two-tailed were testing then:
Null and alternative hypothesis:
Testing the statistics:
therefore, it fails to reject the null hypothesis.
Find a polynomial function f(n) such that f(1), f(2), ... , f(8) is the following sequence.2, 8, 14, 20, 26, 32, 38, 44
1 answer:
We can recognize the sequence is an arithmetic progression by noticing that the common difference between each term is 6.
where f(n) is the sequence
n is the term number
d is the common difference
and a is the starting term
We are well aware that our starting term, and hence a, is 2 and our difference, and hence d, is 6.
So our polynomial function is
<span>
</span>
where f(n) is the sequence
n is the term number
d is the common difference
and a is the starting term
We are well aware that our starting term, and hence a, is 2 and our difference, and hence d, is 6.
So our polynomial function is
<span>
</span>
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