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Tutorial Exercise Find a power series representation for the function. Determine the interval of convergence. (Give your power series representation centered at x = 0.) Step 1 Step 2 We need to express f(x) = Step 3 = f(x) = We can re-write f(x) = Step 4 n=0 Now, we can use r= Step 5 4+x 4+x -(-4 n=0 J F(x) = We can re-write this as f(x)= We can re-write n-0 Therefore, f(x) = Submit 4 + x in the form as f(x) = 1 ✓ 4+x n=0 #Σ (7) (-1) n=0 1 1-r -*-() as 1- Skip (you cannot come back) M. and then use the following equation. 1 ✓ is equivalent to the following. ger

Tutorial Exercise Find a power series representation for the function. Determine the interval of convergence. (Give your power series representation centered at x = 0.) Step 1 Step 2 We need to express f(x) = Step 3 = f(x) = We can re-write f(x) = Step 4 n=0 Now, we can use r= Step 5 4+x 4+x -(-4 n=0 J F(x) = We can re-write this as f(x)= We can re-write n-0 Therefore, f(x) = Submit 4 + x in the form as f(x) = 1 ✓ 4+x n=0 #Σ (7) (-1) n=0 1 1-r -*-() as 1- Skip (you cannot come back) M. and then use the following equation. 1 ✓ is equivalent to the following. ger

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 50E
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webassign.net skipped part, and you will not be able to come back to the skipped part. Tutorial Exercise Find a power series representation for the function. Determine the interval of convergence. (Give your power series representation centered at x = 0.) Step 1 1-r We need to express f(x) = Step 2 Step 3 f(x) = f(x) = We can re-write f(x) = Step 4 n=0 = Now, we can use r = - Step 5 1 4+x 1 4 + x -£( n=0 n 1 e f(x) = 4x as f(x) = 1. We can re-write f(x) = Submit We can re-write this as f(x) = Therefore, f(x) = -Σ( n=0 x 1 in the form 4 + X 4 1-r (4) as = ✓ +X --- () n=0 n=0 = 1 1-r Skip (you cannot come back) 1- n=0 and then use the following equation. 1 is equivalent to the following. ✓
Transcribed Image Text:webassign.net skipped part, and you will not be able to come back to the skipped part. Tutorial Exercise Find a power series representation for the function. Determine the interval of convergence. (Give your power series representation centered at x = 0.) Step 1 1-r We need to express f(x) = Step 2 Step 3 f(x) = f(x) = We can re-write f(x) = Step 4 n=0 = Now, we can use r = - Step 5 1 4+x 1 4 + x -£( n=0 n 1 e f(x) = 4x as f(x) = 1. We can re-write f(x) = Submit We can re-write this as f(x) = Therefore, f(x) = -Σ( n=0 x 1 in the form 4 + X 4 1-r (4) as = ✓ +X --- () n=0 n=0 = 1 1-r Skip (you cannot come back) 1- n=0 and then use the following equation. 1 is equivalent to the following. ✓
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