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saskiat8549
24.02.2020 •
Mathematics
Let Y be a random variable. Suppose you are interested in estimating the population mean, E(Y). Which of the following statements about confidence intervals and hypotheses tests are true? (Check all that apply.) A. A single hypothesis test about the population mean, E(Y), contains more information than a confidence interval. B. A confidence interval summarizes the set of hypotheses about the population mean, E(Y), you can and cannot reject at a given significance level. C. A confidence interval defines a rejection rule, at a specified significance level, for all possible values of the population mean, E(Y), whereas a single hypothesis test is a rejection rule for only one possible value of the population mean. D. A confidence interval defines a rejection rule, at a specified significance level, for only one possible value of the population mean, E(Y), whereas a single hypothesis test is a rejection rule for all possible values of the population mean.
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Ответ:
Option (c) is correct.
The complete factored form of her polynomial is![(3x^2+8)(x-5)](/tpl/images/0192/2109/1b38e.png)
Step-by-step explanation:
Given : Pascha is factoring the polynomial, which has four terms.
We are required to choose the completely factored form of her polynomial from the given options.
Factored form of a polynomial is writing the polynomial in the smallest form so that when we multiply we get the same original polynomial.
Consider![3x^2(x-5)+8(x-5)](/tpl/images/0192/2109/5dfb0.png)
Taking (x-5) common from both terms , we get,
Thus, we obtained![(3x^2+8)(x-5)](/tpl/images/0192/2109/1b38e.png)
Hence, option (c) is correct.
The complete factored form of her polynomial is![(3x^2+8)(x-5)](/tpl/images/0192/2109/1b38e.png)