Given the power series 00 2 n A x(n - 1) Σ n =1 Use the technique that we covered in this lesson to Shift the Index of the Power Series so that the exponent of the power series is simplified. (A) Σ n...


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Given the power series<br>00<br>2 n A x(n - 1)<br>Σ<br>n =1<br>Use the technique that we covered in this lesson to Shift the Index of the Power Series so that the exponent of the power series is<br>simplified.<br>(A)<br>Σ<br>n A x
-1 A, xR R n =1 R = 1 00 00 > n A x" -1) becomes (R - 1) A (R - 1) ** B n =1 R =0 n A x" - 1) becomes Ž (R - 1) A (e - 1) ** R = -1 00 E n A, xa - 1) becomes ERA, * n =1 R = 1 00 00 n A x" - 1) becomes Ž (R + 1) A (R + 1) ** E n =1 R =0 "/>
Extracted text: Given the power series 00 2 n A x(n - 1) Σ n =1 Use the technique that we covered in this lesson to Shift the Index of the Power Series so that the exponent of the power series is simplified. (A) Σ n A x" - 1) becomes > -1 A, xR R n =1 R = 1 00 00 > n A x" -1) becomes (R - 1) A (R - 1) ** B n =1 R =0 n A x" - 1) becomes Ž (R - 1) A (e - 1) ** R = -1 00 E n A, xa - 1) becomes ERA, * n =1 R = 1 00 00 n A x" - 1) becomes Ž (R + 1) A (R + 1) ** E n =1 R =0

Jun 05, 2022
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