To continue the proof by induction, begin with 4 + 16 +64 ++4 OA. 4-1 0 в. 4к OC. 4k+1 OD. 4K-1 Add this term to both sides of the equation. 4k+1-4 3 4k+1 3 4+16+64 ++4k = 4+ 16 +64 +...+4K + -4 3 which is assumed to be true, and add the k+ 1 term to both sides of the formula. What is this term? Simplify the right side so that it looks similar to the right side of the equation in the original statement. 4+16+64 +...+4K +4k+ 1 = (Do not factor.) The right side of the above equation is Sk+1. Is the proof complete? OA. No, since it must be shown that Sn+ 1 satisfies the statement. OB. No, since it must be shown that S, satisfies the statement. OC. Yes. OD. No, since it has only been shown that Sk+ 1 satisfies the statement.
To continue the proof by induction, begin with 4 + 16 +64 ++4 OA. 4-1 0 в. 4к OC. 4k+1 OD. 4K-1 Add this term to both sides of the equation. 4k+1-4 3 4k+1 3 4+16+64 ++4k = 4+ 16 +64 +...+4K + -4 3 which is assumed to be true, and add the k+ 1 term to both sides of the formula. What is this term? Simplify the right side so that it looks similar to the right side of the equation in the original statement. 4+16+64 +...+4K +4k+ 1 = (Do not factor.) The right side of the above equation is Sk+1. Is the proof complete? OA. No, since it must be shown that Sn+ 1 satisfies the statement. OB. No, since it must be shown that S, satisfies the statement. OC. Yes. OD. No, since it has only been shown that Sk+ 1 satisfies the statement.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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