1 00:00:00,180 --> 00:00:08,190 So in this video, I'm going to say convert the number to the decimal number in the previous example, 2 00:00:08,190 --> 00:00:14,130 we have converted to dismantle one and we got the output as one one zero one one one. 3 00:00:16,870 --> 00:00:23,660 And we take the same number as an input and we convert into this so that you can have some clarity. 4 00:00:24,430 --> 00:00:34,870 So the concept of conversion for this conversion is you multiply the process with the parts of the this 5 00:00:34,870 --> 00:00:36,290 based on what that means. 6 00:00:36,310 --> 00:00:38,080 This one is the Detroit Press. 7 00:00:38,110 --> 00:00:40,390 This one is the first place. 8 00:00:40,750 --> 00:00:41,860 This one is second place. 9 00:00:41,860 --> 00:00:42,430 Third place. 10 00:00:42,430 --> 00:00:43,840 Fourth, fifth place. 11 00:00:44,260 --> 00:00:51,130 So now what we're going to do is multiply this one with powers of the this binary. 12 00:00:51,310 --> 00:00:56,460 It means that we have to write all the bits one one zero one one one. 13 00:00:56,800 --> 00:01:03,460 And this is since this is a Detroit Press, we write to zero and this is related to the power of two 14 00:01:03,610 --> 00:01:05,500 because this is a binary format. 15 00:01:06,910 --> 00:01:13,620 And in the same way, this is the first place and you can say this is a two to the power of one and 16 00:01:13,630 --> 00:01:16,360 this is the second place and two to the power to. 17 00:01:17,340 --> 00:01:22,890 And to do the portrait and to put up all four and five know what you're going to lose, you need to 18 00:01:22,890 --> 00:01:29,280 multiply these two numbers and these two numbers and these two numbers, these two, these two and these 19 00:01:29,280 --> 00:01:29,460 two. 20 00:01:29,760 --> 00:01:32,340 And you're going to add all these reserves. 21 00:01:32,490 --> 00:01:34,920 So and finally, you got that a small number. 22 00:01:35,880 --> 00:01:37,320 So let's do so. 23 00:01:37,320 --> 00:01:47,220 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. 24 00:01:47,370 --> 00:01:53,610 So finally, three and one into two, four to four and four plus three, it's seven. 25 00:01:54,360 --> 00:01:56,500 And Gedo into some number is zero. 26 00:01:56,520 --> 00:01:59,700 We don't care up to these four bits. 27 00:01:59,700 --> 00:02:03,000 We got the seven and one two for it. 28 00:02:03,020 --> 00:02:07,370 Sixteen and one into two for 16, you 16. 29 00:02:07,770 --> 00:02:11,040 So 16 plus this result is seven which is 23. 30 00:02:11,400 --> 00:02:12,840 And I didn't want to pause. 31 00:02:13,170 --> 00:02:15,650 It's 32 and 32 plus remaining. 32 00:02:15,660 --> 00:02:17,550 The punditry gives rise to. 33 00:02:19,680 --> 00:02:25,890 So we need to add our desires to get out this small number, so, goodness, I hope you understood. 34 00:02:25,980 --> 00:02:27,960 Now I will summarize again. 35 00:02:29,700 --> 00:02:38,370 You need to place the scene in this line sequence order and coming from right to left, you need to 36 00:02:38,910 --> 00:02:42,940 multiply it to to the base, to the power of this place. 37 00:02:43,440 --> 00:02:46,620 This is the second, third, fourth and fifth. 38 00:02:47,010 --> 00:02:54,930 And after multiplying these two and respect to these products, you need to add all these reserves to 39 00:02:54,930 --> 00:02:55,820 that is one number. 40 00:02:56,070 --> 00:02:59,490 So here we got the one one zero one one known as 55. 41 00:03:00,000 --> 00:03:01,370 It's our record business. 42 00:03:01,410 --> 00:03:02,190 And this one, No.