Ok,
:)
For the conversion of binary to decimal, check it out:
Let’s say we have to convert –
1010.1010
We solve this kind of problems into two parts as follows:
(<LHS> . <RHS>)
1. First take the left hand side no. of the radix point( . ) which is 1010
to convert it into its equivalent decimal the method is as follows:
1 0 1 0
1*(2^3)+0*(2^2)+1*(2^1)+0*(2^0)=10
i.e. >start from the right-most digit (0 here);
>move from right to left;
>multiply each digit with (2^(position of digit from right-1));
>The sum of all these(10 here) as shown above will give u the decimal equivalent of the
LHS part of radix.
2. Now the important & difficult one;
The Right hand part of radix of the given binary no.
This is 1010 again.Since right-most 0 is of no significance, this can be ommitted
out.
1 0 1
1*(2^-1)+0*(2^-2)+1*(2^-3)=.625 or
[1/(2^1)]+[0/(2^2)]+[1/(2^3)]=.625
i.e.
>we have to move from left to right now.
>multiply each digit with (2^-(position of the digit form radix on left))
or
Divide each digit with (2^position of the digit from radix on left)
>Sum up all these, as above(.625 here) to get the decimal equivalent RHS part of no.
The last step is simple:
Just put the two results obtained in step1. & step2. together with the radix ( . )
to get the required result
Here, it would be=10.625
Thus,
Binary equivalent of 1010.1010 is =10.625
Enjoy, :cool: :cool: