Solution solutions... answers2... Answers.... 08-exam... 05-exam... 3appello- 4 Let f be the sum of the power series (A) ƒ"(0) = 2 √11 (B) f(7)(0) = 0 (C) the domain of f is [-1, 1] Σντί 1 3n x³n. Then √1+5n n=0 (D) the domain of f contains the interval (-√√5, √5) 5 Let f RR be a continuous 2π-periodic function whose Fourier series is I 8+ 12 Then the quadratic norm of f equals n=1 cos (nx). 3n
Solution solutions... answers2... Answers.... 08-exam... 05-exam... 3appello- 4 Let f be the sum of the power series (A) ƒ"(0) = 2 √11 (B) f(7)(0) = 0 (C) the domain of f is [-1, 1] Σντί 1 3n x³n. Then √1+5n n=0 (D) the domain of f contains the interval (-√√5, √5) 5 Let f RR be a continuous 2π-periodic function whose Fourier series is I 8+ 12 Then the quadratic norm of f equals n=1 cos (nx). 3n
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.3: Geometric Sequences
Problem 49E
Related questions
Question
For number 4 the answer is B
Could you explain why
![Solution
solutions...
answers2...
Answers....
08-exam...
05-exam...
3appello-
4 Let f be the sum of the power series
(A) ƒ"(0) =
2
√11
(B) f(7)(0) = 0
(C) the domain of f is [-1, 1]
Σντί
1
3n
x³n. Then
√1+5n
n=0
(D) the domain of f contains the interval (-√√5, √5)
5 Let f RR be a continuous 2π-periodic function whose Fourier series is
I
8+
12
Then the quadratic norm of f equals
n=1
cos (nx).
3n](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6099d21a-e15a-47f8-adbb-0c871c33581f%2Fd6da03f8-f595-4902-a3a7-a29911c3847f%2Fxu6h6v_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Solution
solutions...
answers2...
Answers....
08-exam...
05-exam...
3appello-
4 Let f be the sum of the power series
(A) ƒ"(0) =
2
√11
(B) f(7)(0) = 0
(C) the domain of f is [-1, 1]
Σντί
1
3n
x³n. Then
√1+5n
n=0
(D) the domain of f contains the interval (-√√5, √5)
5 Let f RR be a continuous 2π-periodic function whose Fourier series is
I
8+
12
Then the quadratic norm of f equals
n=1
cos (nx).
3n
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