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d binary
number?
2​
3. Convert each of the following values to decimal.
a) 101011101​
b) 111010​
2
c) 101010101​
d) 01011001​
6​
= 64
Largest 6­bit unsigned binary number = ​
64
2
= 2​
=2​
5​
= 2​
= 2​
8​
+ 2​
+ 2​
4​
8​
+ 2​
+ 2​
6​
+ 2​
+ 2​
3​
6​
+ 2​
+ 2​
4​
+ 2​
+ 2​
1​
4​
+ 2​
+ 2​
3​
+ 2​
2​
+ 2​
= ​
58
2​
+ 2​
0​
= ​
= ​
89
0​
= ​
349
2
341
2
6​
4​
3​
0​
4.
Convert each of the following values to a 10­bit signed magnitude binary value.
a) 47​
10
= ​
0000101111
b) ­243​
= ​
1011110011
10
c) ­23​
10
= ​
1000000111
d) 177​
= ​
0000110001
10
5. Convert the following numbers to hexadecimal.
a) 101011110010100011​
2​
= 0x​
2BCA3
b) 1011010101010101001​
2​
= 0x​
5AAA9
c) 01101001001010011001​
2​
= 0x​
69299

d) 10101100101010​
2​
= 0x​
2B2A
6. Convert each of the following hexadecimal numbers to binary.
a)ABCD​
16​
= 1010 1011 1100 1101 = ​
1010101111001101
b) 1DEF​
16​
= 0001 1101 1110 1111 = ​
0001110111101111
c) 86E5​
16​
= 1000 0110 1110 0101 = ​
1000011011100101
d) 923A ​
16​
= 1001 0010 0011 1010 = ​
1001001000111010
7. Convert 5 d) and 6 b) to decimal numbers.
5d) 10101100101010​
2​
= 0B2A ​
16​
= 0*(16^3) 11*(16^2) + 2*(16^1) + 10*(16^0) = ​
2858
6b) 0001110111101111​
2​
= 1DEF​
16​
= 1*(16^3) + 13*(16^2)+ 14*(16^1)+ 15*(16^0) = ​
7663
8. Convert each of the following decimal values to 8­bit 2’s complement binary
a) 39 ​
10
b) ­127​
= ​
00100111
10
= ​
10000001
c) ­98​
10
= ​
10011110
9. Convert 1101.0011011 ​
2 ​
to decimal.
3*2 + 2*2 + 1*0 + 1*0 + .5*0 + .25*0 + .125*1 + .0625*1 + .03125*0 + .015625*1 + .0078125*1
= 6 + 4 + .125 + .0626 + .015625 + .0078125 = ​
13.2109375
10 . Convert 217​
10​
to base 5 using the division­remainder method
217 / 5 = 2
43 / 5 = 3

8 / 5 = 3
1 / 5 = 1
= ​
1332
     
 
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