10.3 Binary Multiplier

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10.3 Binary Multiplier

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10.3.1 Combinational Binary Mutiplier 10.3.1 Combinational Binary Mutiplier For example, we have 〖215〗_10 x 〖23〗_10 Consider two binary (unsigned) numbers with the following representation: Their product can be written as: The product has m X n terms, and their summation may produce one more term, so the final result can be written as a sum of weighted powers of 2:

10.3 Binary Multiplier 10.3.1 Combinational Binary Mutiplier  Consider two binary (unsigned) numbers with the following representation:  Their product can be written as:  The product has m X n terms, and their summation may produce one more term, so the final result can be written as a sum of weighted powers of 2: 10.3.1 Combinational Binary Mutiplier   For example, we have x 10.3.1 Combinational Binary Mutiplier 10.3.1 Combinational Binary Mutiplier 10.3.1 Combinational Binary Mutiplier 10.3.1 Combinational Binary Mutiplier

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  • 10.3 Binary Multiplier

  • 10.3.1 Combinational Binary Mutiplier

  • 10.3.1 Combinational Binary Mutiplier

  • 10.3.1 Combinational Binary Mutiplier

  • 10.3.1 Combinational Binary Mutiplier

  • 10.3.1 Combinational Binary Mutiplier

  • 10.3.1 Combinational Binary Mutiplier

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