Convert the following binary number into decimall form.
0,10,100,1001,1111,1101101
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Answered by
3
0 = 0
10 = 2
100 = 4
1001 = 9
1111 = 15
1101101=109
10 = 2
100 = 4
1001 = 9
1111 = 15
1101101=109
Answered by
2
A 5 digit number abcde in a number system with base n is converted into our decimal number system as follows:
( for binary system, the base or root is 2. )

( for binary system, the base or root is 2. )
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