All language subtitles for 14. Divisible 3 Numbers Example - Solution

af Afrikaans
ak Akan
sq Albanian
am Amharic
ar Arabic
hy Armenian
az Azerbaijani
eu Basque
be Belarusian
bem Bemba
bn Bengali
bh Bihari
bs Bosnian
br Breton
bg Bulgarian
km Cambodian
ca Catalan
ceb Cebuano
chr Cherokee
ny Chichewa
zh-CN Chinese (Simplified)
zh-TW Chinese (Traditional)
co Corsican
hr Croatian
cs Czech
da Danish
nl Dutch
en English
eo Esperanto
et Estonian
ee Ewe
fo Faroese
tl Filipino
fi Finnish
fr French
fy Frisian
gaa Ga
gl Galician
ka Georgian
de German
el Greek
gn Guarani
gu Gujarati
ht Haitian Creole
ha Hausa
haw Hawaiian
iw Hebrew
hi Hindi
hmn Hmong
hu Hungarian Download
is Icelandic
ig Igbo
id Indonesian
ia Interlingua
ga Irish
it Italian
ja Japanese
jw Javanese
kn Kannada
kk Kazakh
rw Kinyarwanda
rn Kirundi
kg Kongo
ko Korean
kri Krio (Sierra Leone)
ku Kurdish
ckb Kurdish (Soranî)
ky Kyrgyz
lo Laothian
la Latin
lv Latvian
ln Lingala
lt Lithuanian
loz Lozi
lg Luganda
ach Luo
lb Luxembourgish
mk Macedonian
mg Malagasy
ms Malay
ml Malayalam
mt Maltese
mi Maori
mr Marathi
mfe Mauritian Creole
mo Moldavian
mn Mongolian
my Myanmar (Burmese)
sr-ME Montenegrin
ne Nepali
pcm Nigerian Pidgin
nso Northern Sotho
no Norwegian
nn Norwegian (Nynorsk)
oc Occitan
or Oriya
om Oromo
ps Pashto
fa Persian
pl Polish
pt-BR Portuguese (Brazil)
pt Portuguese (Portugal)
pa Punjabi
qu Quechua
ro Romanian
rm Romansh
nyn Runyakitara
ru Russian
sm Samoan
gd Scots Gaelic
sr Serbian
sh Serbo-Croatian
st Sesotho
tn Setswana
crs Seychellois Creole
sn Shona
sd Sindhi
si Sinhalese
sk Slovak
sl Slovenian
so Somali
es Spanish
es-419 Spanish (Latin American)
su Sundanese
sw Swahili
sv Swedish
tg Tajik
ta Tamil
tt Tatar
te Telugu
th Thai
ti Tigrinya
to Tonga
lua Tshiluba
tum Tumbuka
tr Turkish
tk Turkmen
tw Twi
ug Uighur
uk Ukrainian
ur Urdu
uz Uzbek
vi Vietnamese
cy Welsh
wo Wolof
xh Xhosa
yi Yiddish
yo Yoruba
zu Zulu
Would you like to inspect the original subtitles? These are the user uploaded subtitles that are being translated: 1 00:00:00,450 --> 00:00:02,410 Hoo hoo hoo hoo hoo hoo. 2 00:00:02,520 --> 00:00:10,560 Ed. Long exercise in our programming, programming, programming, C programming language. 3 00:00:10,590 --> 00:00:14,960 OK, so let's go another exercise, huh? 4 00:00:15,300 --> 00:00:18,680 So what do we have to do here is to write a program. 5 00:00:18,690 --> 00:00:19,950 What is the program? 6 00:00:19,950 --> 00:00:21,460 What is this program should do? 7 00:00:21,840 --> 00:00:26,400 It's a program that receives three integers, so we should receive three integers. 8 00:00:26,760 --> 00:00:31,890 And based on these three integers, we know that there may be a couple of beers. 9 00:00:31,890 --> 00:00:32,160 Right. 10 00:00:32,170 --> 00:00:38,760 So, for example, our integers are going to be A, B and C, OK, now one and two and three. 11 00:00:39,270 --> 00:00:43,410 Then from A, B and C, we can generate a couple of pairs. 12 00:00:43,650 --> 00:00:50,430 So there may be a pair like A and B, there may be a pair of like B and C and there may be also a player 13 00:00:50,430 --> 00:00:57,270 like A and C, OK, so there are only three pairs that may be generated, three unique pairs from this 14 00:00:57,600 --> 00:00:59,610 sequence of three integers. 15 00:01:00,450 --> 00:01:08,970 And basically what we should do is simply to take each pair and see if we can take either B and divided 16 00:01:08,970 --> 00:01:16,740 by A without a remainder or taking A and dividing it by B without the remainder and do the same process 17 00:01:16,740 --> 00:01:17,880 for these pair. 18 00:01:17,880 --> 00:01:18,750 And also four. 19 00:01:18,750 --> 00:01:19,400 That's better. 20 00:01:19,800 --> 00:01:29,880 And finally, if we could find that each pair contains it, it has at least one value that can be divided 21 00:01:29,880 --> 00:01:32,880 by the other without any remainder. 22 00:01:33,000 --> 00:01:38,100 Then in this case we should simply print something like what was advisable. 23 00:01:38,310 --> 00:01:41,750 OK, otherwise we should print not divisible. 24 00:01:42,330 --> 00:01:49,380 OK, so that's just the simple exercise to practice your knowledge and your skills of using conditions. 25 00:01:49,380 --> 00:01:50,800 Again, just some logic. 26 00:01:51,300 --> 00:01:59,190 So let's start by getting first of all, let's create the variables, read the values from the user 27 00:01:59,190 --> 00:02:04,940 and later on construct our condition so that we'll look something like this. 28 00:02:04,980 --> 00:02:06,840 So let's say No. 29 00:02:06,840 --> 00:02:16,380 One and two and three, OK, or better say let's go with A, B and C showing A, B and C, so int A, 30 00:02:16,380 --> 00:02:25,380 B and C, and in this case we are going to use print F cancer and her and her answer a OK. 31 00:02:25,740 --> 00:02:35,490 And then the user will specify A and we will use an F to read the value to a K to A or basically let's 32 00:02:35,520 --> 00:02:39,490 just use one kind of command to read all of them. 33 00:02:39,490 --> 00:02:44,010 So those kind of percentage will have a three percentage lead once again. 34 00:02:44,010 --> 00:02:52,560 Once again, answer A, B, B and C, OK, that's what the user is going to insert in this line. 35 00:02:52,560 --> 00:03:00,380 We will read all the three integers from the screen and store them inside variables A, B and C, awesome. 36 00:03:00,750 --> 00:03:07,080 So now that we have all of this information, let's start thinking about what should be the condition. 37 00:03:07,650 --> 00:03:09,630 So the condition is constructed. 38 00:03:09,630 --> 00:03:11,850 It's going to be very on condition. 39 00:03:11,970 --> 00:03:15,030 So prepare yourself, maybe grab something to drink. 40 00:03:16,350 --> 00:03:16,700 Yeah. 41 00:03:16,720 --> 00:03:20,130 So the condition is going to do the following thing. 42 00:03:20,550 --> 00:03:25,110 We will check if we can divide B, OK, we'll take all the pairs. 43 00:03:25,110 --> 00:03:25,380 Right. 44 00:03:25,390 --> 00:03:29,310 There are three total of three pairs and we will take for each pair. 45 00:03:29,340 --> 00:03:35,730 We'll test out two conditions if B can be divided by eight without the remainder. 46 00:03:36,030 --> 00:03:42,630 And also if it's not the case, we will check if eight can be divided by B without a remainder. 47 00:03:42,900 --> 00:03:49,780 OK, and we will repeat these process in checking also for the player and for the last pair. 48 00:03:50,490 --> 00:03:59,340 So how it will look like that's first of all, start with a single F f so we know that if A can be divided 49 00:03:59,340 --> 00:04:03,950 by B without a remainder then that's OK. 50 00:04:05,280 --> 00:04:13,170 And if it's not something that is possible, then let's check if we maybe can be divided by a without 51 00:04:13,170 --> 00:04:13,990 a remainder. 52 00:04:14,040 --> 00:04:21,480 So if A can be divided by B without the remainder or beacon divided by A without a remainder, then 53 00:04:21,480 --> 00:04:23,550 we know that these pair will return. 54 00:04:24,120 --> 00:04:25,110 True right. 55 00:04:25,110 --> 00:04:27,220 B, A and B will return true. 56 00:04:27,780 --> 00:04:31,160 So that's not enough to print divisible numbers. 57 00:04:31,470 --> 00:04:35,040 What we have to do is check also the two other pairs. 58 00:04:35,040 --> 00:04:41,040 So we will see and and what will happen in the next pair. 59 00:04:41,040 --> 00:04:51,660 So if B can be divided by C without a remainder in or OK or C can be divided by B without the remainder, 60 00:04:51,660 --> 00:04:57,450 because even if one of them can be divided by the other without a remainder, that's also OK. 61 00:04:58,110 --> 00:04:59,940 And then if that's the case then. 62 00:05:00,000 --> 00:05:07,800 We need to check the third the third pillar, which is if a can be divided by sea without the remainder 63 00:05:08,250 --> 00:05:12,940 or C can be divided by a without a remainder. 64 00:05:13,470 --> 00:05:19,640 So if you can see here, we have two and logical operators. 65 00:05:19,950 --> 00:05:29,490 So if one pair does not or does not happen to satisfy this condition, then the whole result will return 66 00:05:29,730 --> 00:05:31,680 or basically print, not divisive. 67 00:05:32,250 --> 00:05:41,450 But if all of them, all the Paris has at least one value that can be divided by the other value without 68 00:05:41,460 --> 00:05:42,210 a remainder. 69 00:05:42,570 --> 00:05:49,680 And in this case, we will simply print divisive the visible numbers. 70 00:05:49,880 --> 00:05:50,370 All right. 71 00:05:50,380 --> 00:05:53,040 So that's how we are going to do it. 72 00:05:54,010 --> 00:05:59,010 But if at least one of them OK, one of them, OK, that's the first bear. 73 00:05:59,040 --> 00:06:03,810 The comparison for the first bear, this second bear and the third bear. 74 00:06:03,990 --> 00:06:10,710 And in each bear, it's sufficient that at least A, maybe divided by B or be divided by A, they don't 75 00:06:10,710 --> 00:06:13,130 have to both of them be divided by one another. 76 00:06:13,140 --> 00:06:13,420 Right. 77 00:06:13,890 --> 00:06:21,720 So if one parent does not satisfy the condition, then in this case we will use the L's statement and 78 00:06:21,720 --> 00:06:26,520 printf not divisive numbers. 79 00:06:26,940 --> 00:06:29,730 OK, guys, so that's how we do it. 80 00:06:29,740 --> 00:06:31,250 Not divisible numbers. 81 00:06:32,070 --> 00:06:32,750 Awesome. 82 00:06:33,270 --> 00:06:41,580 So the condition maybe not so straightforward from our first glance, but I think that if we take additional 83 00:06:41,580 --> 00:06:48,000 look and try to understand it even further, that's not so, so scary process, is it? 84 00:06:48,820 --> 00:06:51,940 So let's build and run it and let's see what happens. 85 00:06:51,970 --> 00:07:00,250 So answer A, B and C. So we had an example like five, 10 and 20 and these numbers were advisable. 86 00:07:00,250 --> 00:07:02,830 So divisible numbers are awesome. 87 00:07:03,250 --> 00:07:10,870 And let's use another example, like two, four and seven, where we know that two and four are kind 88 00:07:10,870 --> 00:07:11,680 of divisible. 89 00:07:11,860 --> 00:07:13,480 Four, it can be divided by two. 90 00:07:13,780 --> 00:07:16,450 But seven is the odd number here. 91 00:07:16,450 --> 00:07:17,790 And it's kind of problematic. 92 00:07:18,100 --> 00:07:21,130 So let's say not divisible numbers. 93 00:07:21,220 --> 00:07:28,030 OK, so you see that this program seems to be working correctly, but there may be some problem when 94 00:07:28,030 --> 00:07:29,670 doing the following thing. 95 00:07:30,460 --> 00:07:33,760 Let's try to build and run it and let's see what happens. 96 00:07:33,790 --> 00:07:39,070 So let's say we have five, we have 10 and we have zero. 97 00:07:39,880 --> 00:07:48,910 Then in this case, probably we will or our program is going to crash or we will get some very strange 98 00:07:48,910 --> 00:07:55,780 number that a process return not zero like it should if we succeeded, but some other a number and we 99 00:07:55,780 --> 00:08:00,690 didn't get any result for whether it's divisible or not divisible. 100 00:08:01,090 --> 00:08:07,320 So that's something good that happens, that we still just get some unexpected result. 101 00:08:07,330 --> 00:08:13,450 But sometimes the program may also crash and also you may get some unexpected results that you will 102 00:08:13,450 --> 00:08:17,220 not know from where it all started. 103 00:08:17,890 --> 00:08:22,420 So the problem here is very simple and but we should address it properly. 104 00:08:22,780 --> 00:08:30,460 And it says that what will happen if we will try to divide by zero and we know that the division by 105 00:08:30,460 --> 00:08:33,020 zero is not optional and it's not possible. 106 00:08:33,550 --> 00:08:41,140 So in this case, what I recommend you to do is simply to add before you use these this kind of division 107 00:08:41,680 --> 00:08:48,550 check, simply add additional condition to check if A equals to zero. 108 00:08:49,090 --> 00:08:49,610 Right. 109 00:08:49,630 --> 00:08:54,850 If A equals to zero or if B equals to zero. 110 00:08:57,600 --> 00:09:00,600 Or you've see equals three zero. 111 00:09:00,990 --> 00:09:04,730 If either of them equals to zero, then in this case, let's bring some message. 112 00:09:04,740 --> 00:09:10,380 Printf cannot divide by zero. 113 00:09:10,650 --> 00:09:13,800 Check your check your input once again. 114 00:09:14,370 --> 00:09:17,160 It's something like this, some descriptive message to the user. 115 00:09:18,600 --> 00:09:25,080 But if not, if it's not the case, if all of them, A, does not equal to zero, B does not equal to 116 00:09:25,080 --> 00:09:32,730 zero and C does not equal to zero, then in this case, let's execute these else if OK and finally execute 117 00:09:32,730 --> 00:09:33,440 the else. 118 00:09:34,530 --> 00:09:44,100 So that's how you kind of prevent unexpected behavior and also some unexpected errors and youguys. 119 00:09:44,100 --> 00:09:51,840 So we covered how to take three integers and to see if they can be divisible by by dividing them into 120 00:09:51,840 --> 00:09:58,440 pairs and if there is at least one number that can be divided by the other without a remainder. 121 00:09:59,070 --> 00:10:01,980 So, as always, thank you so much for watching. 122 00:10:02,070 --> 00:10:04,470 Thank you so much for practicing and listening. 123 00:10:05,040 --> 00:10:08,160 And my suggestion is close now. 124 00:10:08,910 --> 00:10:15,710 This exercise and the solution actually open up the exercise itself and try to solve it on your own. 125 00:10:16,110 --> 00:10:23,220 Make sure that the program that you create and you run will be pretty much the same, like the one we've 126 00:10:23,220 --> 00:10:23,770 created. 127 00:10:24,360 --> 00:10:27,870 So good luck, guys, and I will see you in the next exercises. 12644

Can't find what you're looking for?
Get subtitles in any language from opensubtitles.com, and translate them here.