Chapter 1, Problem 7CRP

a.

Explanation of Solution

Determine the bit pattern represented by hexadecimal notation $0\times \text{CD}$:

• To convert the hexagonal notation in bit pattern, write every digit and word of the hexagonal notation $0\times \text{CD}$ in binary numbers having $4$ bits.

$\begin{array}{c}{\left(\text{CD}\right)}_{}\end{array}$

b.

Explanation of Solution

Determine bit pattern represented by hexadecimal notation $0\times 6\text{7}$:

• To convert the hexagonal notation in bit pattern, write every digit of the hexagonal notation $0\times 6\text{7}$ in binary numbers having $4$ bits.

$\begin{array}{c}{(6\text{7}}_{}\end{array}$

c.

Explanation of Solution

Determine the bit pattern represented by hexadecimal notation $0\times 9\text{A}$:

• To convert the hexagonal notation in bit pattern, write every digit and word of the hexagonal notation $0\times 9\text{A}$ in binary numbers having $4$ bits.

$\begin{array}{c}{(9\text{A}}_{}\end{array}$

d.

Explanation of Solution

Determine the bit pattern represented by hexadecimal notation $0\times \text{FF}$:

• To convert the hexagonal notation in bit pattern, write every digit and word of the hexagonal notation $0\times \text{FF}$ in binary numbers having $4$ bits.

$\begin{array}{c}{\left(\text{FF}\right)}_{}\end{array}$

e.

Explanation of Solution

Determine the bit pattern represented by hexadecimal notation $0\times 10$:

• To convert the hexagonal notation in bit pattern, write every digit and word of the hexagonal notation $0\times 10$ in binary numbers having $4$ bits.

$\begin{array}{c}{\left(\text{10}\right)}_{}\end{array}$