NUMBER SYSTEMS
CONVERSION:
Binary to any base (Radix)
conversion:
1. Binary to decimal number conversion
2. Binary to Octal number conversion
3. Binary to Hexadecimal number
conversion
Octal to any base (Radix) conversion:
1. Octal to decimal number conversion
2. Octal to binary number conversion
3. Octal to Hexadecimal number
conversion
Decimal to any base (Radix)
conversion:
1. Decimal to binary number conversion
2. Decimal to Octal number conversion
3. Decimal to Hexadecimal conversion
Hexa decimal to any base (Radix)
conversion:
1. Hexadecimal to binary number
conversion
2. Hexadecimal to Octal number
conversion
3. Hexadecimal to decimal number
conversion
Binary to any base (Radix)
conversion:
1. Binary to decimal number conversion * * * * * * * * * * * * * * *
* * * * * *
Ex(1): Convert (11111)2 to
decimal
Sol: The equivalent decimal number is
= 1x24
+ 1x23 + 1x22 + 1x21 + 1x20
=
16+8+4+2+1 = (31)10
Ex(2): Convert decimal equivalent of the number 10101
Sol: The equivalent decimal number is
=
1x24 + 0x23 + 1x22 + 0x21 +
1x20
=
16+4+1
= (21)10
Ex(3): Find the decimal equivalent of the binary number (110101)
Sol: The equivalent decimal number is
= 1x25
+1x24 + 0x23 + 1x22 + 0x21 + 1x20
=32+16+4+1
= (53)10
Ex(4): Convert (101101)2 to
decimal
Sol: The equivalent decimal number is
=1x25
+ 0x24 + 1x23 + 1x22 + 0x21 + 1x20
=32+8+4+1 = (45)10
Ex(5): Determine the decimal number of the following binary number
(101101.10101)
Sol: The equivalent Decimal number
is
= 1x25+0x24+1x23+1x22+0x21+1x20.
1x2-1+0x2-2+1x2-3+0x2-4+1x2-5
= 32 + 8
+4 +1 + (1/2) + (1/8) + (1/32)
=
(45.65625)10
Ex(6): Convert decimal equivalent of
the number (0.1011)
Sol:
The equivalent Decimal number is
= 1x2-1+0x2-2+1x2-3+1x2-3+1x2-4
= (1/2) + 0 + (1/8) +
(1/16)
= (0.6875)10
Ex (7): convert 1101110.011 to decimal
Sol:
=1x26 + 1x25
+ 0x24 + 1x23 + 1x22 + 1x21
+0x20 .0x2-1 + 1x2-2 + 1x2-3
= 64+32+0+8+4+2+0.0+1/4+1/8
= (110.375)10
Ex (8): (1001.0101)2 to decimal form
Sol:
= 1x23 + 0x22 + 0x21 + 1x20
.0x2-1 + 1x2-2 + 0x2-3 + 0x2-4
= 8+0+0+1.0+1/4+0+1/16
= (9.3125)10
binary number system is one in which your decimal places are in base 2 rather than base 10 like we're all used to.
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