All language subtitles for 4. Sum of Arithmetic Sequence - Question

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Would you like to inspect the original subtitles? These are the user uploaded subtitles that are being translated: 1 00:00:00,810 --> 00:00:07,320 So welcome back and in this exercise, what we are going to do is once again to talk about arithmetic 2 00:00:07,320 --> 00:00:14,490 sequence and basically it's going to be very singular exercise, but just we are going to calculate 3 00:00:14,490 --> 00:00:15,580 something different. 4 00:00:16,080 --> 00:00:22,500 So in this exercise, what you have to do is to write a program that calculates and Prince asks and 5 00:00:22,980 --> 00:00:24,900 basically what is s.m? 6 00:00:25,080 --> 00:00:28,050 It's the sum of a given sequence. 7 00:00:28,090 --> 00:00:36,000 OK, so basically previously we had this sequence as an example and we said that the difference is two, 8 00:00:36,000 --> 00:00:36,530 right? 9 00:00:36,570 --> 00:00:42,260 That's the number, the difference between every two consecutive neighbors. 10 00:00:42,810 --> 00:00:44,910 And also we have the initial theorem. 11 00:00:44,910 --> 00:00:54,330 We had the number of elements in this sequence and we had a and which is the term of these given arithmetic 12 00:00:54,330 --> 00:00:54,840 sequence. 13 00:00:55,500 --> 00:01:03,660 So now what we have to do is previously we had one value, one terminology missing, and we had to use 14 00:01:03,660 --> 00:01:08,520 some formula to find it out to find it through some calculations. 15 00:01:09,240 --> 00:01:19,920 Now, what we will have to do is simply to use some other formula to find out what will be the sum of 16 00:01:19,920 --> 00:01:23,190 all of these elements in a given sequence. 17 00:01:23,550 --> 00:01:28,530 So basically, we could also summarize them just one after another. 18 00:01:28,560 --> 00:01:33,470 So one plus three plus five plus seven plus nine and so on up until 17. 19 00:01:34,050 --> 00:01:41,940 But this approach and this technique probably will won't be good enough if we are required to use it 20 00:01:42,270 --> 00:01:52,590 with the eye to know, for example, the last element will be 999 will be pretty difficult to use it 21 00:01:53,130 --> 00:01:56,050 in in using our calculator. 22 00:01:56,100 --> 00:02:02,820 So for that, what we have to do is to use the following formula that specifies how you can count and 23 00:02:02,820 --> 00:02:06,680 how you can calculate the sum of an arithmetic sequence. 24 00:02:07,350 --> 00:02:08,430 So it goes like this. 25 00:02:08,580 --> 00:02:16,710 The sum equals the sum of an elements equals two with the initial value plus the last value. 26 00:02:16,800 --> 00:02:25,290 OK, the Ethereum multiplied by NP, which is the total number of elements in a given sequence divided 27 00:02:25,290 --> 00:02:25,830 by two. 28 00:02:26,400 --> 00:02:28,390 OK, so that's how you use it. 29 00:02:29,200 --> 00:02:30,480 That's our formula. 30 00:02:30,510 --> 00:02:34,380 That's the formula we are going to use for our calculations. 31 00:02:34,620 --> 00:02:38,970 And of course, once again, we could have done it on a piece of paper. 32 00:02:39,000 --> 00:02:45,760 But now what we have to do is to make it programmatically in our programming language. 33 00:02:46,290 --> 00:02:52,600 So just to show you guys an example so we know SFM equals to this terminology of these formula. 34 00:02:52,860 --> 00:02:59,790 So what will be the sum of these now of this sequence instead of calculating it one by one and adding 35 00:02:59,790 --> 00:03:04,020 the result, it will be as of an equals to one, because that's the initial term. 36 00:03:04,230 --> 00:03:11,640 Alphen, which is the anthem, which is 17 multiplied by an equals two nine nine elements divided by 37 00:03:11,640 --> 00:03:18,720 two, which gives us a total of 18 multiplied by nine, divided by two, which is a total of nine, 38 00:03:18,720 --> 00:03:22,000 multiplied by nine, which is a total of eighty one. 39 00:03:22,500 --> 00:03:28,660 So that will be the sum of all the elements inside of this sequence with nine elements. 40 00:03:29,280 --> 00:03:32,070 So I hope the task is clear to you guys. 41 00:03:32,970 --> 00:03:39,600 Simply write a program that should read from the user and the element, which is an initial theorem, 42 00:03:39,600 --> 00:03:46,900 a one in total terms, and the program should calculate the sum of these given arithmetic sequence. 43 00:03:47,520 --> 00:03:51,510 So give it a try and I will see you in the Solutions video. 4582

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