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Complete the statement. Round your answer to the nearest thousandth. $\newline$ In a population that is normally distributed with mean $92$ and standard deviation $18$ , the bottom $70\%$ of the values are those less than ___.

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Algebra 2

Find values of normal variables

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Q. Complete the statement. Round your answer to the nearest thousandth.

\newline

In a population that is normally distributed with mean

92

and standard deviation

18

, the bottom

70\%

of the values are those less than ___.

Find z-score: Find the z-score for $70\%$ . $\newline$ Using a z-table or calculator, the z-score for $70\%$ is approximately $0.524$ .

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\newline

Write your answer as a decimal rounded to the nearest thousandth.

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X

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\newline

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\newline

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\newline

____

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X

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\newline

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Complete the statement. Round your answer to the nearest thousandth.

\newline

In a population that is normally distributed with mean

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Posted 8 months ago

Question

Y

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\newline

Is the random variable

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\newline

Choices:

\newline

\text{[A]discrete}

\newline

\text{[B]continuous}

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Posted 8 months ago

Question

Which of the following functions are continuous for all real numbers?

\newline

g(x)=\ln (x)

\newline

f(x)=\frac{1}{x}

\newline

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\newline

(A)

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\newline

(B)

f

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g

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D Neither

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Question

Which of the following functions are continuous at

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\newline

g(x)=\sin (x+1)

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f(x)=\frac{1}{x-1}

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answer:

\newline

(A)

g

only

\newline

(B)

f

only

\newline

g

and

f

\newline

(D) Neither

g

nor

f

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Posted 8 months ago

Question

Let

g

be a continuous function on the closed interval

[-1,4]

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\newline

Which of the following is guaranteed by the Intermediate Value Theorem?

\newline

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1

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\newline

(A)

g(c)=-3

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(B)

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(C)

g(c)=-3

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and

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(D)

g(c)=3

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and

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Complete the statement. Round your answer to the nearest thousandth.\newlineIn a population that is normally distributed with mean 929292 and standard deviation 181818, the bottom 70%70\%70% of the values are those less than ___.

Complete the statement. Round your answer to the nearest thousandth. $\newline$ In a population that is normally distributed with mean $92$ and standard deviation $18$ , the bottom $70\%$ of the values are those less than ___.