For the following quadratic inequality, determine the intervals of t, the number of seconds since the toy rocket was launched, that the toy rocket spends less than or equal to 17.4 feet in the air. h(t) = 16t² +68.9t + 5.9 a. Which of the following correctly represents the problem using function notation? Oh(t)> 17.4 Oh(t) > 0 Oh(t) ≥ 17.4 Oh(t) < 17.4 Oh(t) < 0 Oh(t) ≥ 0 Oh(t) ≤ 17.4 Oh(t) ≤ 0 b. Using interval notation, what is the solution set for the inequality above in part (a) out of context? Preview c. Using interval notation, what is the solution set for the inequality above in part (a) in this specific context? Preview
For the following quadratic inequality, determine the intervals of t, the number of seconds since the toy rocket was launched, that the toy rocket spends less than or equal to 17.4 feet in the air. h(t) = 16t² +68.9t + 5.9 a. Which of the following correctly represents the problem using function notation? Oh(t)> 17.4 Oh(t) > 0 Oh(t) ≥ 17.4 Oh(t) < 17.4 Oh(t) < 0 Oh(t) ≥ 0 Oh(t) ≤ 17.4 Oh(t) ≤ 0 b. Using interval notation, what is the solution set for the inequality above in part (a) out of context? Preview c. Using interval notation, what is the solution set for the inequality above in part (a) in this specific context? Preview
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Transcribed Image Text:For the following quadratic inequality, determine the intervals of t, the number of seconds since the toy rocket was
launched, that the toy rocket spends less than or equal to 17.4 feet in the air.
h(t) = 16t² + 68.9t + 5.9
—-
a. Which of the following correctly represents the problem using function notation?
Oh(t)
17.4
Oh(t) > 0
Oh(t) ≥ 17.4
Oh(t) < 17.4
Oh(t) < 0
Oh(t) ≥ 0
Oh(t) ≤ 17.4
Oh(t) ≤0
b. Using interval notation, what is the solution set for the inequality above in part (a) out of context?
Preview
c. Using interval notation, what is the solution set for the inequality above in part (a) in this specific context?
Preview
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