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Q18: To evaluate dx, we substitute u = (A) x (B) x (C) x

Q18: To evaluate dx, we substitute u = (A) x (B) x (C) x

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 44E
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Q 18 please
Q13: The infinite series E-o is: (A) Power series (B) absolutely convergent (C) divergent (D) conditionally convergent Q14: The range of the function y=() is: (A) (-00,00) (B) (-∞0,0) (C) [0,00) (D) (0,00) Q15: Q16: e* == (A) Q17: fx cos x dx = Q18: To evaluate f (A)rsin x – cOSI nghe C Q19: TL dx Q20: f 1+x Q21: √8= Q22: e* dx = Q23: sinh 0 = = (A) (1) 1+ VE (A)I (-1)**1 (A)4G) (A) √5 dx, we substitute u = (A) e 1+e-42 (B) + (Β) Σκο (-1)+1 kl (B) I (A) 0 (B) x cos x - sinx+c (C) x cos x + sinx + c (B) 4) (B) In√5-1 (B) 1 e-x 1+1-4x (C): (C) Σκαπ (-1)*x+1 k1 (B) 1 (C)e (C) 4G) (C) 0 (C) I (C) √5-1 (D) x sin x + cos x+c (C) x (D) x Q24: If f(1) = 4 and f'(x) = Ek=0 (+1)! (x-1)*, then f"(1) = (A) 0 (B) Q25: The general term of the sequence 1,3,5,7,... is: (A)3n-2 (B) n -8-2 (D) (D) Σ==o ex* (B) (C) (C)2n-1 (D) 4€) (D) 4 (D) In√5 (D) (D) 1 (D) 2n-2
Transcribed Image Text:Q13: The infinite series E-o is: (A) Power series (B) absolutely convergent (C) divergent (D) conditionally convergent Q14: The range of the function y=() is: (A) (-00,00) (B) (-∞0,0) (C) [0,00) (D) (0,00) Q15: Q16: e* == (A) Q17: fx cos x dx = Q18: To evaluate f (A)rsin x – cOSI nghe C Q19: TL dx Q20: f 1+x Q21: √8= Q22: e* dx = Q23: sinh 0 = = (A) (1) 1+ VE (A)I (-1)**1 (A)4G) (A) √5 dx, we substitute u = (A) e 1+e-42 (B) + (Β) Σκο (-1)+1 kl (B) I (A) 0 (B) x cos x - sinx+c (C) x cos x + sinx + c (B) 4) (B) In√5-1 (B) 1 e-x 1+1-4x (C): (C) Σκαπ (-1)*x+1 k1 (B) 1 (C)e (C) 4G) (C) 0 (C) I (C) √5-1 (D) x sin x + cos x+c (C) x (D) x Q24: If f(1) = 4 and f'(x) = Ek=0 (+1)! (x-1)*, then f"(1) = (A) 0 (B) Q25: The general term of the sequence 1,3,5,7,... is: (A)3n-2 (B) n -8-2 (D) (D) Σ==o ex* (B) (C) (C)2n-1 (D) 4€) (D) 4 (D) In√5 (D) (D) 1 (D) 2n-2
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