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X Ac Атас раб Ан Ад Ач Ардо 10 16 1010 (А Павь від Ви Вовч в О. 10 10 10 10 Вода Вода Вода Води во Аз водг вод, водо B, AS B₁A4 B, A3 B₁dz By Ay Bl Ao B.Az BiAc B₂A7 BzAq B₂ AJ Bz A4 BzAB BzAz BZAI Bz Ao в за7 взас взAS взач взаз взаг вздо вздо Видэ Видь ВиAS Види ВЧ Аз Виаг Виа Видо B5A7 BSAC BSAS B₁A4 B5A 3 B5 Az Bs A₁ B5 A6 вода воде Воаз вбач вбаз воаг вба, водо BTAG BEAS 137A4 B7A3 B7A2 137A1 137A0 39A7

X Ac Атас раб Ан Ад Ач Ардо 10 16 1010 (А Павь від Ви Вовч в О. 10 10 10 10 Вода Вода Вода Води во Аз водг вод, водо B, AS B₁A4 B, A3 B₁dz By Ay Bl Ao B.Az BiAc B₂A7 BzAq B₂ AJ Bz A4 BzAB BzAz BZAI Bz Ao в за7 взас взAS взач взаз взаг вздо вздо Видэ Видь ВиAS Види ВЧ Аз Виаг Виа Видо B5A7 BSAC BSAS B₁A4 B5A 3 B5 Az Bs A₁ B5 A6 вода воде Воаз вбач вбаз воаг вба, водо BTAG BEAS 137A4 B7A3 B7A2 137A1 137A0 39A7

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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How to get the Boolean equation from this please help?
The image depicts a binary multiplication problem using algebraic notations. ### Top Section: Binary Multiplication Two binary strings are labeled as: - **A:** \( A_7 A_6 A_5 A_4 A_3 A_2 A_1 A_0 \) - Binary Value: 10101010 - **B:** \( B_7 B_6 B_5 B_4 B_3 B_2 B_1 B_0 \) - Binary Value: 10101010 These binary strings are being multiplied together. ### Middle Section: Multiplication Breakdown Each component of the multiplication is broken down step by step: - \( B_0 A_7 \), \( B_0 A_6 \), \( B_0 A_5 \), ... , \( B_0 A_0 \) - \( B_1 A_7 \), \( B_1 A_6 \), \( B_1 A_5 \), ... , \( B_1 A_0 \) - Continues similarly until: - \( B_7 A_7 \) ### Observations This pattern represents how each bit \( B_i \) from the second binary number (\( B \)) is multiplied by each bit \( A_j \) from the first binary number (\( A \)), typical of a bitwise multiplication approach. The alignment of terms corresponds to the shift that occurs in binary multiplication (similar to shifts in decimal multiplication). Each row is offset, representing the increase in place value as you move to higher bits. The operation proceeds by calculating each partial product, then summing all partial products at the end (not shown here) to get the final binary multiplication result.
Transcribed Image Text:The image depicts a binary multiplication problem using algebraic notations. ### Top Section: Binary Multiplication Two binary strings are labeled as: - **A:** \( A_7 A_6 A_5 A_4 A_3 A_2 A_1 A_0 \) - Binary Value: 10101010 - **B:** \( B_7 B_6 B_5 B_4 B_3 B_2 B_1 B_0 \) - Binary Value: 10101010 These binary strings are being multiplied together. ### Middle Section: Multiplication Breakdown Each component of the multiplication is broken down step by step: - \( B_0 A_7 \), \( B_0 A_6 \), \( B_0 A_5 \), ... , \( B_0 A_0 \) - \( B_1 A_7 \), \( B_1 A_6 \), \( B_1 A_5 \), ... , \( B_1 A_0 \) - Continues similarly until: - \( B_7 A_7 \) ### Observations This pattern represents how each bit \( B_i \) from the second binary number (\( B \)) is multiplied by each bit \( A_j \) from the first binary number (\( A \)), typical of a bitwise multiplication approach. The alignment of terms corresponds to the shift that occurs in binary multiplication (similar to shifts in decimal multiplication). Each row is offset, representing the increase in place value as you move to higher bits. The operation proceeds by calculating each partial product, then summing all partial products at the end (not shown here) to get the final binary multiplication result.
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