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d. 4x² 39. When n ≥ 30 and the population standard deviation is known, what is the appropriate distribution? a. z b. t c. p d. r 40. What is the value resulting from subtracting the maximum error from the sample c. Lower Limit of the interval estimate a. Point Estimate d. Upper Limit of the interval estimate b. Interval Estimate mean?

d. 4x² 39. When n ≥ 30 and the population standard deviation is known, what is the appropriate distribution? a. z b. t c. p d. r 40. What is the value resulting from subtracting the maximum error from the sample c. Lower Limit of the interval estimate a. Point Estimate d. Upper Limit of the interval estimate b. Interval Estimate mean?

Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
Chapter1: Functions
Section1.FR3: A Further Look: Definition Of A Function
Problem 8E
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_36. (fᵒg)(x) = f[g(x)] a. 6x - 3 b. 6x - 5 C. 6x d. 6x² - 5 _37. (fƒ°f)(x) = f[ƒ(x)] a. 9x - 20 C. 9x - 15 b. 9x + 20 d. 9x² - 20 38. (g°g)(x) = g[g(x)] a. x C. 2x d. 4x² b. 4x 39. When n ≥ 30 and the population standard deviation is known, what is the appropriate distribution? a. z c. p d. r b. t 40. What is the value resulting from subtracting the maximum error from the sample c. Lower Limit of the interval estimate a. Point Estimate d. Upper Limit of the interval estimate b. Interval Estimate umption of 10 cars is 28 liters with a standard deviation of 1.6 mean? For nos. 41-45:
Transcribed Image Text:_36. (fᵒg)(x) = f[g(x)] a. 6x - 3 b. 6x - 5 C. 6x d. 6x² - 5 _37. (fƒ°f)(x) = f[ƒ(x)] a. 9x - 20 C. 9x - 15 b. 9x + 20 d. 9x² - 20 38. (g°g)(x) = g[g(x)] a. x C. 2x d. 4x² b. 4x 39. When n ≥ 30 and the population standard deviation is known, what is the appropriate distribution? a. z c. p d. r b. t 40. What is the value resulting from subtracting the maximum error from the sample c. Lower Limit of the interval estimate a. Point Estimate d. Upper Limit of the interval estimate b. Interval Estimate umption of 10 cars is 28 liters with a standard deviation of 1.6 mean? For nos. 41-45:
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