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These are the user uploaded subtitles that are being translated: 1 00:00:00,630 --> 00:00:06,660 Welcome back, ladies and gentlemen, my name is Vlad, and in this exercise, what we are going to 2 00:00:06,660 --> 00:00:14,010 do is simply to calculate the anthe term of a given arithmetic sequence. 3 00:00:14,570 --> 00:00:21,250 So what do you have to do is to simply write a program that calculates and prints a m. 4 00:00:21,300 --> 00:00:26,050 OK, so the F term of A given arithmetic sequence. 5 00:00:26,070 --> 00:00:33,720 OK, so just based on the previous video that you hopefully did not skip, we have to calculate this 6 00:00:33,990 --> 00:00:35,170 anthe term. 7 00:00:36,000 --> 00:00:40,590 So what we will be given basically is just this sequence. 8 00:00:40,630 --> 00:00:41,090 OK. 9 00:00:41,130 --> 00:00:46,370 And it has, it has we know first of all, we know where is the laser. 10 00:00:47,010 --> 00:00:52,640 But what we don't know is the value inside of these and terms. 11 00:00:52,650 --> 00:00:57,810 So that's something that we have to find out for ourselves because we don't know it. 12 00:00:58,170 --> 00:01:05,130 And although we could have just calculated it manually every time just by adding the value of two again 13 00:01:05,130 --> 00:01:09,040 and again and again until we reach out the ninth element. 14 00:01:09,420 --> 00:01:17,010 OK, but that's just tedious work, not to mention the fact that there may be really large sequences, 15 00:01:17,400 --> 00:01:20,160 that it's not going to be that easy to calculate. 16 00:01:20,160 --> 00:01:27,100 And basically that's why we need to have some formula that we can use for that and not do all of this 17 00:01:27,120 --> 00:01:27,960 messy work. 18 00:01:28,710 --> 00:01:34,980 So if we want to take a look at how this rule is applied, we can simply use these formula right here 19 00:01:34,980 --> 00:01:42,690 to calculate this is a given mathematical formula that we simply can take and use it for our needs or 20 00:01:42,690 --> 00:01:48,100 basically to use it in order to find the term of the sequence. 21 00:01:48,540 --> 00:01:50,520 So this formula goes like this. 22 00:01:50,520 --> 00:01:59,280 If you want to find the term of this of this arithmetic sequence, you have to, first of all, know 23 00:01:59,280 --> 00:02:00,000 a one. 24 00:02:00,000 --> 00:02:03,060 And that's something we know you have to know in. 25 00:02:03,300 --> 00:02:04,950 And it's something we know. 26 00:02:04,950 --> 00:02:08,460 We know the number of elements in this arithmetic sequence. 27 00:02:08,760 --> 00:02:13,220 And also we have to know the difference between any two consecutive elements. 28 00:02:13,530 --> 00:02:16,140 So D is also known and is two. 29 00:02:16,590 --> 00:02:24,720 So there is no problem for for us to calculate and to find the term of this sequence. 30 00:02:25,530 --> 00:02:33,180 But just to give you more confident and just to show you additional example and equals to any one plus 31 00:02:33,180 --> 00:02:36,540 and one minus one and minus one multiplied by D. 32 00:02:36,960 --> 00:02:40,860 And if we want to simply dig these values, put them inside of here. 33 00:02:41,210 --> 00:02:42,630 So it will look like this. 34 00:02:42,630 --> 00:02:47,360 A one is one, a one is one plus nine minus one and is nine. 35 00:02:47,370 --> 00:02:53,730 So we just replace a variable with nine value. 36 00:02:54,060 --> 00:02:55,370 Two is the difference. 37 00:02:55,380 --> 00:03:02,190 And there we go, one plus eight multiplied by two and one plus 16 equals to 17. 38 00:03:02,190 --> 00:03:04,770 So that's how we find the anthurium. 39 00:03:05,100 --> 00:03:13,140 Basically we already remember that it's exactly what it should be that just now we used it to find the 40 00:03:13,320 --> 00:03:13,830 theorem. 41 00:03:13,830 --> 00:03:21,630 We used some formula, some mathematical formula, and basically that's it regarding this explanation. 42 00:03:22,140 --> 00:03:26,570 And while that's all good, we are not at a math gap. 43 00:03:26,580 --> 00:03:30,470 We are at a programming class, a programming tutorial. 44 00:03:30,750 --> 00:03:39,330 So what we have to do right now is to write a program that calculates and print this and term based 45 00:03:39,330 --> 00:03:44,360 on some some combination of these values that will be given to you. 46 00:03:45,180 --> 00:03:46,890 So give it a try. 47 00:03:48,000 --> 00:03:52,470 Take at least 10, 15 minutes to think about it and try to solve it on your own. 48 00:03:52,650 --> 00:03:59,970 And once you are ready to compare your results with my solution, feel free to move on. 49 00:04:00,580 --> 00:04:03,440 So until next time, until I see you in the solution. 50 00:04:03,450 --> 00:04:09,300 Good luck, guys, and let me know if you like this video and if you have any questions left. 51 00:04:09,780 --> 00:04:12,330 This is Alphatech, and I'll see you next time. 5145

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