4. Use Karatsuba's algorithm to multiply 9021 and 6799 (the algorithm with 3 recursive calls, not 4). You can just state the answers for each recursive call instead of working all the way down to the base cases. However, if you were to unwrap the recursion all the way, how many 1-digit multiplications would you have performed? How many 1-digit multiplications would regular "elementary school" multiplication use?

C++ Programming: From Problem Analysis to Program Design
8th Edition
ISBN:9781337102087
Author:D. S. Malik
Publisher:D. S. Malik
Chapter15: Recursion
Section: Chapter Questions
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4. Use Karatsuba’s algorithm to multiply 9021 and 6799 (the algorithm with 3 recursive
calls, not 4). You can just state the answers for each recursive call instead of working
all the way down to the base cases. However, if you were to unwrap the recursion
all the way, how many 1-digit multiplications would you have performed? How many
1-digit multiplications would regular "elementary school" multiplication use?
Transcribed Image Text:4. Use Karatsuba’s algorithm to multiply 9021 and 6799 (the algorithm with 3 recursive calls, not 4). You can just state the answers for each recursive call instead of working all the way down to the base cases. However, if you were to unwrap the recursion all the way, how many 1-digit multiplications would you have performed? How many 1-digit multiplications would regular "elementary school" multiplication use?
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