All language subtitles for 4. Challenge 2 - Solution

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These are the user uploaded subtitles that are being translated: 1 00:00:00,300 --> 00:00:05,760 All right, so now once you've given it a try on your own, let's solve this exercise together. 2 00:00:06,240 --> 00:00:09,420 So first of all, we know that the function does not return anything. 3 00:00:09,450 --> 00:00:11,580 So it's going to be a fee void type. 4 00:00:11,610 --> 00:00:12,570 So void. 5 00:00:12,600 --> 00:00:16,740 And now we will specify the function name, let's say Marks Legia. 6 00:00:17,340 --> 00:00:17,550 Right. 7 00:00:17,580 --> 00:00:23,350 Because we find out what is the maximum digit between the digits in a given number. 8 00:00:23,960 --> 00:00:27,690 And of course, we are going to receive as a parameter in other a number. 9 00:00:27,720 --> 00:00:35,340 So in Nahm and now we are going to specify the functions body so the body will have to check out some 10 00:00:35,340 --> 00:00:39,690 condition to make sure that the number E has only two digits. 11 00:00:40,020 --> 00:00:44,460 And one way to do it is to use condition like this. 12 00:00:44,520 --> 00:00:52,360 So we know that all the numbers that have two digits are in the range between 10 and 99. 13 00:00:52,470 --> 00:00:52,820 Right. 14 00:00:53,100 --> 00:00:56,940 Something that is less than ten is contains only one digit. 15 00:00:57,210 --> 00:01:03,420 And something that is above some number that is above 99 contains three numbers at least. 16 00:01:03,510 --> 00:01:07,320 So we are going to write a condition that will check this out. 17 00:01:07,350 --> 00:01:10,620 So if NUM is greater than 99. 18 00:01:10,790 --> 00:01:11,100 Okay. 19 00:01:11,220 --> 00:01:11,730 Let's do it. 20 00:01:12,030 --> 00:01:13,900 This is greater than ninety nine. 21 00:01:13,980 --> 00:01:17,000 Meaning it has three digits or. 22 00:01:17,140 --> 00:01:17,620 Or. 23 00:01:18,000 --> 00:01:18,270 Right. 24 00:01:18,300 --> 00:01:26,370 We are going to use this logical operator to see if another condition may happen. 25 00:01:26,380 --> 00:01:32,940 So if NUM is less than 10, which means that we have only one digit. 26 00:01:33,480 --> 00:01:38,490 So if that's the case we are going to print out a corresponding measure message. 27 00:01:38,580 --> 00:01:44,260 The number, the number is not a two digits number. 28 00:01:45,060 --> 00:01:47,340 Please try again or something like that. 29 00:01:48,300 --> 00:01:49,170 Is that clear? 30 00:01:49,260 --> 00:01:55,920 And now what we are going to do is to specify the L section, which means here are all the interesting 31 00:01:55,920 --> 00:01:59,220 stuff that is going to happen, will be here. 32 00:01:59,310 --> 00:02:05,460 So we want to check out if we have two digits number meaning the number itself. 33 00:02:05,700 --> 00:02:09,760 He has X and Y, let's say X is a digit. 34 00:02:09,790 --> 00:02:10,810 And why is it digits? 35 00:02:10,830 --> 00:02:11,100 Right. 36 00:02:11,130 --> 00:02:13,800 For example, let's say thirty five. 37 00:02:14,400 --> 00:02:18,510 So three is a digit is the left digit than five is the right digit. 38 00:02:18,540 --> 00:02:21,840 So we need to compare between these two digits. 39 00:02:22,590 --> 00:02:30,210 And one way to do so is simply to compare the remainder that you will get. 40 00:02:30,450 --> 00:02:32,520 If you divide the number by ten. 41 00:02:32,550 --> 00:02:35,580 So if you do it like this, you will get. 42 00:02:35,610 --> 00:02:40,380 What is the remainder would be if you divide thirty five by ten. 43 00:02:40,770 --> 00:02:44,550 So if you divide thirty five by ten, you will get three. 44 00:02:44,790 --> 00:02:45,150 Right. 45 00:02:45,210 --> 00:02:49,780 Meaning three times you have multiplied by ten will give you 30. 46 00:02:50,040 --> 00:02:52,950 So the remainder in this case will be just five. 47 00:02:52,980 --> 00:02:59,250 So these division, the remainder of by when you divided by ten will be just five. 48 00:02:59,280 --> 00:02:59,640 Right. 49 00:03:00,000 --> 00:03:05,750 Which give you and which gives you the right digit in these two digits number. 50 00:03:06,240 --> 00:03:11,310 So you compare this one to number divided by ten which gives you. 51 00:03:11,940 --> 00:03:15,150 Which is simply the left digit. 52 00:03:15,270 --> 00:03:15,570 Right. 53 00:03:15,630 --> 00:03:22,230 If we said that we divide thirty five by ten in the full day vision like we can see here will you. 54 00:03:22,260 --> 00:03:24,510 Just three which is the left digit. 55 00:03:24,870 --> 00:03:27,930 So that's how you find out the right digit. 56 00:03:27,990 --> 00:03:33,540 And that's how you find the left digit in a number with two digits. 57 00:03:33,600 --> 00:03:38,760 So if that's the case then we know that the right digit is greater than the left digit. 58 00:03:39,120 --> 00:03:47,060 And in this case, we are going to print out the at the maximum maximum digit in percentage. 59 00:03:47,400 --> 00:03:52,030 The number itself we are going to specify it is percentage. 60 00:03:52,890 --> 00:03:54,920 And instead of the first percentage of the. 61 00:03:54,940 --> 00:03:56,130 We're going to specify. 62 00:03:56,640 --> 00:04:01,650 And in the second percentage, would B, we are going to specify the right digit. 63 00:04:01,740 --> 00:04:07,450 The right digit between the two and the L section is pretty, pretty and pretty much the same. 64 00:04:07,470 --> 00:04:14,190 Because we know that if the left the right digit is not greater than the left, then meaning that the 65 00:04:14,190 --> 00:04:17,700 left is at least equal to or greater than the right. 66 00:04:17,760 --> 00:04:24,450 So we are going to copy and paste this line, this line right here. 67 00:04:24,480 --> 00:04:29,630 And instead of nine divided with the remainder, we are going to divide it just by 10. 68 00:04:30,340 --> 00:04:31,830 And that's basically it. 69 00:04:32,160 --> 00:04:33,600 That's the whole exercise. 70 00:04:33,600 --> 00:04:39,210 A try to summarize it and to make it a little bit faster than the previous ones. 71 00:04:39,240 --> 00:04:43,110 So let's write the main section and make sure that the program works. 72 00:04:43,150 --> 00:04:49,110 OK, so let's test it out just by using mongst digit four thirty five. 73 00:04:49,560 --> 00:04:51,900 And let's see what will be printed out to the screen. 74 00:04:51,990 --> 00:04:53,220 So build and run it. 75 00:04:53,310 --> 00:04:54,900 Let's build and run it. 76 00:04:55,050 --> 00:04:58,590 And we can see that the maximum digit in thirty five is five. 77 00:04:59,770 --> 00:05:05,170 We do another example, let's say 98, whoops, sorry about that. 78 00:05:05,710 --> 00:05:07,510 Let's build in a running once again. 79 00:05:07,710 --> 00:05:09,630 Oh, sorry, sorry, sorry. 80 00:05:09,640 --> 00:05:11,290 We should just modify it here. 81 00:05:11,290 --> 00:05:12,400 So 98. 82 00:05:12,550 --> 00:05:14,900 We are going to see it right here. 83 00:05:15,010 --> 00:05:15,240 OK. 84 00:05:15,580 --> 00:05:19,450 So 98, the maximum digit is nine, of course. 85 00:05:19,930 --> 00:05:23,740 And we can see that a program works, that the function works as expected. 86 00:05:24,730 --> 00:05:28,570 You could write longer are more accurate. 87 00:05:28,600 --> 00:05:30,850 Let's say main program. 88 00:05:30,880 --> 00:05:34,750 Just be reading the value from the user as we've done in the previous challenges. 89 00:05:35,020 --> 00:05:39,670 But that will also be OK for now just to make sure that the function of works. 90 00:05:39,850 --> 00:05:46,570 So to summarize, what we've done here is we simply received a number make made sure that this number 91 00:05:46,570 --> 00:05:48,880 has contains only two digits. 92 00:05:48,910 --> 00:05:52,450 And then we compare at between the right digit. 93 00:05:52,600 --> 00:05:53,770 This is the right digit. 94 00:05:54,040 --> 00:06:00,340 And this is the left digit and printed out a corresponding message based on the result of these conditions. 95 00:06:01,000 --> 00:06:02,860 So thank you guys for watching Gehlen. 96 00:06:03,060 --> 00:06:05,440 I'll see you in the next challenge. 8583

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