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Problem Set 1 For problems that involve calculations show all your work. Chapter 9 9.1 Count from 1 to 20 in the number bases shown

Problem Set 1

For problems that involve calculations show all your work.

Chapter 9

9.1 Count from 1 to 20 in the number bases shown below.

For base 2 use a space between hextets.

Base 10

Base 16

Base 8

Base 4

Base 2

Base 10

Base 16

Base 8

Base 4

Base 2

1

11

2

12

3

13

4

14

5

15

6

16

7

17

8

18

9

19

10

20

9.2 Show the decimal number 0.32 in binary fixed-point notation using 7 bits of precision before and after rounding. Show how each bit was calculated.

9.3 Convert each binary answer from the previous problem to a decimal number. Show all your work.

9.4 Convert the following binary numbers to base 10.

Binary

Base 10

1 1100.011

10 1010 1010.1

9.5 Convert the following base 10 numbers to binary.

For each conversion have a space between hextets.

Base 10

Binary

34.75

25.25

Chapter 10

10.1 Use 16 bits to represent each of the values below in sign magnitude and twos complement representation.

For each conversion show all 16 bits and have a space between hextets.

Value

Sign Magnitude

Twos Complement

256

-61

10.2 Perform the following subtraction using tens complement arithmetic.

65,876

-32,987

??,???

10.3 Convert the base 10 number -9.375 to binary and show the result using the single precision IEEE Standard.

In each field have a space between hextets.

Base 10

Sign

Exponent

Significand

-9.375

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