(-1)*(x – 15)* Give the antiderivative, F, of the power series so that F(15) = 0. >, kk a) OF = E (-1)*(x – 15)*+1 k*k (-1)*(x – 15)* b) OF = E kk+1 (-1)*(x – 15)*-1 (k – 1) -Σ c) F = kk (-1)*(x – 15)*+1 (k + 1) d) OF = E kk e) OF = (-1)*(x – 15)*+1 k* (k + 1)

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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Question 18
Give the antiderivative, F, of the power series so that F(15) = 0. 5 (-1)^(x – 15)*
kk
a) OF = E1D*(x – 15)k+1
k*k
b) OF = -(x – 15)*
kk+1
c) OF = 2
(-1)*(x – 15)*-1 (k – 1)
k*
d) OF = E1)(x – 15)*+1 (k + 1)
kk
e) OF = E
(-1)*(x – 15)*1
k* (k + 1)
Transcribed Image Text:Question 18 Give the antiderivative, F, of the power series so that F(15) = 0. 5 (-1)^(x – 15)* kk a) OF = E1D*(x – 15)k+1 k*k b) OF = -(x – 15)* kk+1 c) OF = 2 (-1)*(x – 15)*-1 (k – 1) k* d) OF = E1)(x – 15)*+1 (k + 1) kk e) OF = E (-1)*(x – 15)*1 k* (k + 1)
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