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2. (Calculators allowed) What is the area of the region enclosed by the graphs of y = (A) 0.786 (B) 0.791 (D) 1.837 (C) 1.582 1 +x² and y = x² - ? (E) 1.862 (bewo

2. (Calculators allowed) What is the area of the region enclosed by the graphs of y = (A) 0.786 (B) 0.791 (D) 1.837 (C) 1.582 1 +x² and y = x² - ? (E) 1.862 (bewo

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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How is #2 solved? Calculator allowed.
BC Calculus AP Question Sheet 13 No Calculator Unless Noted on a Question (A) -√3 1. What is the slope of the line tangent to the polar curve r = cos 0 at the point where 8 = T (E) √√3 (A) 3987 $2000e 3 1 (B) -√3 4. 0.23t (B) 0.791 2. (Calculators allowed) What is the area of the region enclosed by the graphs of y=- (A) 0.786 (C) dt + 1500 1 √√3 (C) 1.582 Calc John Tsapuros All multiple choice must include work or worded explanat Name (D) 3. (Calculators allowed) At time t = 0 years, a forest preserve has a population of 1500 deer. If the rate of growth of the populatic modeled by R(t) = 2000e0.23 deer per year, what is the population at time t = 3 ? (B) 5487 (C) 8641 (D) 10,141 (E) 12,628 X 53 2 1 1.5 2 =1+x² 1 + x² (D) 1.837 8641+ 1500 10,1141 f'(x) 0.2 0.5 0.9 Date due ? and y = x² - ? (E) 1.862 The table above gives values of f', the derivative of a function f. If f(1) = 4, what is the approxim f(2) obtained by using Ful
Transcribed Image Text:BC Calculus AP Question Sheet 13 No Calculator Unless Noted on a Question (A) -√3 1. What is the slope of the line tangent to the polar curve r = cos 0 at the point where 8 = T (E) √√3 (A) 3987 $2000e 3 1 (B) -√3 4. 0.23t (B) 0.791 2. (Calculators allowed) What is the area of the region enclosed by the graphs of y=- (A) 0.786 (C) dt + 1500 1 √√3 (C) 1.582 Calc John Tsapuros All multiple choice must include work or worded explanat Name (D) 3. (Calculators allowed) At time t = 0 years, a forest preserve has a population of 1500 deer. If the rate of growth of the populatic modeled by R(t) = 2000e0.23 deer per year, what is the population at time t = 3 ? (B) 5487 (C) 8641 (D) 10,141 (E) 12,628 X 53 2 1 1.5 2 =1+x² 1 + x² (D) 1.837 8641+ 1500 10,1141 f'(x) 0.2 0.5 0.9 Date due ? and y = x² - ? (E) 1.862 The table above gives values of f', the derivative of a function f. If f(1) = 4, what is the approxim f(2) obtained by using Ful
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