Question 7.6: Convert decimal 23 into its binary equivalent number.
Convert decimal 23 into its binary equivalent number.
Remainder
| Divide | 23 by 2 | 2|\underset{11}{\underline{23} } | 1 |
| Divide | 11 by 2 | 2|\underset{5}{\underline{11} } | 1 |
| Divide | 5 by 2 | 2|\underset{2}{\underline{5} } | 1 |
| Divide | 2 by 2 | 2|\underset{1}{\underline{2} } | 0 |
| Divide | 1 by 2 | 2|\underset{0}{\underline{1} } | 1 |
Now we will arrange the remainders in the reverse order, i.e., from bottom upwards. The binary equivalent number is 10111
Related Answered Questions
Question: 7.7
Verified Answer:
Remainder
Divide
17 by 2
2|\underset{8}...
Question: 7.8
Verified Answer:
Divide
10 by 2
2|\underset{5}{\underline{10...
Question: 7.3
Verified Answer:
\overset{1}{1} \times 2^5
\o...
Question: 7.1
Verified Answer:
\overset{1}{1} \times 2^6
\o...
Question: 7.2
Verified Answer:
\overset{1}{1} \times 2^4
\o...
Question: 7.10
Verified Answer:
Fractional pat
Integer part
0.65 × 2
= 1.3
0.3
1...
Question: 7.9
Verified Answer:
Fractional part
Integer part
0.8125 × 2
= 1.6250...
Question: 7.14
Verified Answer:
for form (7.1) (Figure 7.13)
for form (7.2) (Figur...
Question: 7.12
Verified Answer:
The Boolean expression is developed from Fig. 7.11...
Question: 7.13
Verified Answer:
From observing the truth table we find that output...