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Question 9 Use your value of x to calculate a value for e* from the first four terms. Compare the answers to questions 7 and 8.

Question 9 Use your value of x to calculate a value for e* from the first four terms. Compare the answers to questions 7 and 8.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 49E
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Solve q9 using data set that i attached I also attached the answers of q7 and q8
Set of Data for Candidates Q3 Q4 Q2 X Y X Y X Y 1000 100 10 160 1050 176 100 11 1100 100 12 192 In 5 2 400 40 200 Question 9 Use your value of x to calculate a value for e* from the first four terms. Compare the answers to questions 7 and 8. Candidate Muhaimin Yahya Ameera Q1 ACF BBBC А DOO 1.0 1.1 1.2 2 2 2 Q5-6 Q7 A A BCC BBA Q9 1 2 32 Q10 1 2 4
Transcribed Image Text:Set of Data for Candidates Q3 Q4 Q2 X Y X Y X Y 1000 100 10 160 1050 176 100 11 1100 100 12 192 In 5 2 400 40 200 Question 9 Use your value of x to calculate a value for e* from the first four terms. Compare the answers to questions 7 and 8. Candidate Muhaimin Yahya Ameera Q1 ACF BBBC А DOO 1.0 1.1 1.2 2 2 2 Q5-6 Q7 A A BCC BBA Q9 1 2 32 Q10 1 2 4
2 © (1+r)^= it (~ 2 )e+ (7)er (3) A)(1+x) + ₂x - 2 = 1-2x + 3x² - 4x³ +... the series is By ratio test when Ixk1 convergent. Ⓒ (1+2) ³ = 1+ 2) (15² (62) + (-1) (1) (2) 1x2 +.... 1-3x + 6x² - 10x³-15x²+... when Converges 1~1 < 1 f"¹² (x) = = (+" (x)) = dx (ex) = ex da then f"" (0) = 6° = 1 Maclaurin series is f(x) = f (0) + f² (0) x + f² ( 0 / / x² + ² f"(0) 3 21 31 + 2 2 f(x) = 1 + x + x² + + + (= f(0) = f'(o) = f" (0) f" (0)=1] ² =
Transcribed Image Text:2 © (1+r)^= it (~ 2 )e+ (7)er (3) A)(1+x) + ₂x - 2 = 1-2x + 3x² - 4x³ +... the series is By ratio test when Ixk1 convergent. Ⓒ (1+2) ³ = 1+ 2) (15² (62) + (-1) (1) (2) 1x2 +.... 1-3x + 6x² - 10x³-15x²+... when Converges 1~1 < 1 f"¹² (x) = = (+" (x)) = dx (ex) = ex da then f"" (0) = 6° = 1 Maclaurin series is f(x) = f (0) + f² (0) x + f² ( 0 / / x² + ² f"(0) 3 21 31 + 2 2 f(x) = 1 + x + x² + + + (= f(0) = f'(o) = f" (0) f" (0)=1] ² =
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