Chapter 1.1, Problem 6QE

a.

Explanation of Solution

Determine the bit pattern represented by hexadecimal pattern $0\times 5\text{FD97}$:

• To convert the hexadecimal notation in bit pattern, write every digit and word of the hexagonal notation $0\times 5\text{FD97}$ in binary numbers having $4$ bits.

$\begin{array}{c}{\left(5\text{FD97}\right)}_{16}={\left(0101\right)}_{\mathrm{}}\end{array}$

b.

Explanation of Solution

Determine bit pattern represented by hexadecimal pattern $0\times 6\text{10A}$:

• To convert the hexagonal notation in bit pattern, write every digit of the hexagonal notation $0\times 6\text{10A}$ in binary numbers having $4$ bits.

$\begin{array}{c}{\left(6\text{10A}\right)}_{16}={(}_{}\end{array}$

c.

Explanation of Solution

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

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

$\begin{array}{c}{\left(\text{ABCD}\right)}_{16}={(1010}_{}\end{array}$

d.

Explanation of Solution

Determine the bit pattern represented by hexadecimal notation $0\times \text{0100}$:

• To convert the hexagonal notation in bit pattern, write every digit of the hexagonal notation $0\times \text{0100}$ in binary numbers having $4$ bits.

$\begin{array}{c}{\left(\text{0100}\right)}_{16}={(}_{}\end{array}$