Title | Binary Multiplication Practice |
---|---|
Author | Angelie Clarice Dimaunahan |
Course | Success in Numerical Skills |
Institution | Birkbeck, University of London |
Pages | 2 |
File Size | 80.2 KB |
File Type | |
Total Downloads | 28 |
Total Views | 159 |
lecture...
School of Business, Economics and Informatics
Binary Multiplication Practice Multiply the following binary numbers together:
2)
10101 × 11
3)
11001 × 101
4)
1011110 × 101
5)
1110001 × 110
6)
101001 × 110
7)
1101 × 1011
8)
110 × 1011
9)
1111 × 11
10)
111001 × 11
1) 11110 2) 111111 3) 1111101 4) 111010110 5) 1010100110 6) 11110110 7) 10001111 8) 1000010 9) 101101 10) 10101011
1010 × 11
Answers:
1)
You can find detailed answers on the following page.
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School of Business, Economics and Informatics
Binary Multiplication Practice Answers Explained Break up the second term into 1, 10 100 etc. Multiply the first term with each these new parts. Add together the multiples. Don’t forget, multiplication is commutative, so can change the order of the terms to get to an easier multiplication. Multiply the following binary numbers together: 1) 1010 × 11 = 1010 × 10 + 1010 × 1 = 10100 + 1010 = 11110 2) 10101 × 11 = 10101 × 10 + 10101 × 1 = 101010 + 10101 = 111111 3) 11001 × 101 = 11001 × 100 + 11001 × 1 = 1100100 + 11001 = 1111101 4) 1011110 × 101 = 1011110 × 100 + 1011110 × 1 = 101111000 + 1011110 = 111010110 5) 1110001 × 110 = 1110001 × 100 + 1110001 × 10 = 111000100 + 11100010 = 1010100110 6) 101001 × 110 = 101001 × 100 + 101001 × 10 = 10100100 + 101001 = 11110110 7) 1101 × 1011 = 1101 × 1000 + 1101 × 10 + 1101 × 1 = 1101000 + 11010 + 1101 = 10001111 8) 110 × 1011 = 1011 × 110 = 1011 × 100 + 1011 × 10 = 101100 + 10110 = 1000010 9) 1111 × 11 = 1111 × 10 + 1111 × 1 = 11110 + 1111 = 101101 10) 111001 × 11 = 111001 × 10 + 111001 × 1 = 1110010 + 111001 = 10101011
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