So in this video, I'm going to say convert the number to the decimal number in the previous example,
we have converted to dismantle one and we got the output as one one zero one one one.
And we take the same number as an input and we convert into this so that you can have some clarity.
So the concept of conversion for this conversion is you multiply the process with the parts of the this
based on what that means.
This one is the Detroit Press.
This one is the first place.
This one is second place.
Third place.
Fourth, fifth place.
So now what we're going to do is multiply this one with powers of the this binary.
It means that we have to write all the bits one one zero one one one.
And this is since this is a Detroit Press, we write to zero and this is related to the power of two
because this is a binary format.
And in the same way, this is the first place and you can say this is a two to the power of one and
this is the second place and two to the power to.
And to do the portrait and to put up all four and five know what you're going to lose, you need to
multiply these two numbers and these two numbers and these two numbers, these two, these two and these
two.
And you're going to add all these reserves.
So and finally, you got that a small number.
So let's do so.
One in two 2.0, which is one one one one press, one in two to do so here we get to hear a good one.
So finally, three and one into two, four to four and four plus three, it's seven.
And Gedo into some number is zero.
We don't care up to these four bits.
We got the seven and one two for it.
Sixteen and one into two for 16, you 16.
So 16 plus this result is seven which is 23.
And I didn't want to pause.
It's 32 and 32 plus remaining.
The punditry gives rise to.
So we need to add our desires to get out this small number, so, goodness, I hope you understood.
Now I will summarize again.
You need to place the scene in this line sequence order and coming from right to left, you need to
multiply it to to the base, to the power of this place.
This is the second, third, fourth and fifth.
And after multiplying these two and respect to these products, you need to add all these reserves to
that is one number.
So here we got the one one zero one one known as 55.
It's our record business.
And this one, No.