All language subtitles for 3. n-th Term of Arithmetic Sequence - Solution

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These are the user uploaded subtitles that are being translated: 1 00:00:00,630 --> 00:00:09,180 So in this exercise, what we were requested to do is to find the anthe term, the ends term off an 2 00:00:09,180 --> 00:00:19,080 arithmetic arithmetic sequence, and what we have to do is simply to use the following formula that 3 00:00:19,080 --> 00:00:28,290 says and OK, the end term of this sequence will be equal to a one which is the initial term, plus 4 00:00:28,920 --> 00:00:33,270 and minus one multiplied by the difference. 5 00:00:33,300 --> 00:00:41,730 OK, so what we will simply have to do is to write a simple program that will read as the input all 6 00:00:41,730 --> 00:00:47,070 of these three values, the initial term, the number of elements and the difference. 7 00:00:47,340 --> 00:00:53,520 And based on these terms, we will calculate based on this formula, a mathematical formula. 8 00:00:53,520 --> 00:01:01,770 We will calculate what will be the anthem of this given arithmetic sequence that starts at initial term 9 00:01:01,770 --> 00:01:06,930 of a one with end values and the difference of D.. 10 00:01:07,170 --> 00:01:08,220 So let's go. 11 00:01:09,150 --> 00:01:16,210 And the first thing that we have to do is simply create these variables. 12 00:01:16,230 --> 00:01:25,030 So let's assume that we have with that we have both of them, a one in D, both of them are of a floating 13 00:01:25,030 --> 00:01:25,710 coin type. 14 00:01:25,710 --> 00:01:35,940 So float a one and we simply declare them and also we will declare the variable N and the main question 15 00:01:35,940 --> 00:01:42,420 is, should we declare an is an integer or should we declare it is a floating point. 16 00:01:42,450 --> 00:01:46,350 I just like a one in D in the answer is very simple. 17 00:01:46,350 --> 00:01:52,860 We know that N represents the number of elements in a given arithmetic sequence. 18 00:01:53,640 --> 00:01:57,270 So if it represents a given number. 19 00:01:57,300 --> 00:01:57,660 Right. 20 00:01:57,660 --> 00:02:04,350 It's probably going to be of an integer type because there may be two elements, three elements, five 21 00:02:04,350 --> 00:02:05,640 elements, 10 elements. 22 00:02:05,640 --> 00:02:13,950 But chances are not high that there will be two one, two and a half elements or a three in the third 23 00:02:13,950 --> 00:02:14,480 elements. 24 00:02:14,490 --> 00:02:14,800 Right. 25 00:02:15,330 --> 00:02:17,760 That's not something that's going to happen. 26 00:02:17,760 --> 00:02:18,950 So intense. 27 00:02:19,200 --> 00:02:24,840 OK, and now what we are going to do is simply to run these print off-line. 28 00:02:24,840 --> 00:02:29,610 So answer the initial term a one. 29 00:02:29,760 --> 00:02:30,140 Right. 30 00:02:30,150 --> 00:02:37,740 So we will read a one and then we will simply use kind of function to read this value and store it inside 31 00:02:37,740 --> 00:02:38,340 a one. 32 00:02:38,340 --> 00:02:43,620 Variables will present the Jeff because we are using a float type variable. 33 00:02:43,860 --> 00:02:50,990 So it's kind of percentage are in here specifying the address of a one and that's it. 34 00:02:51,540 --> 00:03:00,450 And now once we have a one, we also want to read the value of D, so please answer the difference, 35 00:03:00,840 --> 00:03:07,920 the difference in the arithmetic arithmetic sequence. 36 00:03:07,950 --> 00:03:15,360 OK, so for this given sequence that you want to calculate the end term, insert the difference between 37 00:03:15,510 --> 00:03:24,210 any two consecutive elements, of course use the value from the council using this kind of function 38 00:03:24,420 --> 00:03:27,300 and storage inside of the variable. 39 00:03:28,320 --> 00:03:29,500 OK, is that clearer. 40 00:03:29,520 --> 00:03:31,120 So far, good. 41 00:03:31,410 --> 00:03:39,510 So finally, what we have to do for us to calculate and to use these formula, we know that A1, we 42 00:03:39,510 --> 00:03:40,080 have it. 43 00:03:40,080 --> 00:03:41,600 We also have the difference. 44 00:03:41,820 --> 00:03:48,390 So another thing that we have to know is how many elements are there in this given sequence? 45 00:03:48,790 --> 00:03:55,300 So for that, simply use additional last print F line for reading the information from the user. 46 00:03:55,300 --> 00:04:07,800 Or so panter the number of elements of elements, elements in the RF medic sequence. 47 00:04:09,570 --> 00:04:16,410 So now you have this kind of function and read it using the percentage placeholder and store side variable. 48 00:04:16,410 --> 00:04:24,540 And so the first part of getting all the information necessary to calculate the anthe term of an arithmetic 49 00:04:24,540 --> 00:04:26,490 sequence is now complete. 50 00:04:27,360 --> 00:04:31,980 Now all that remains to do is just to print the result. 51 00:04:32,010 --> 00:04:35,900 OK, so we can simply do it like this. 52 00:04:35,910 --> 00:04:42,280 So print out and use it like at the end of term. 53 00:04:42,790 --> 00:04:45,990 OK, off the arithmetic. 54 00:04:46,350 --> 00:04:54,510 Our arithmetic sequence equals two percentage F backslash and instead of eight percent. 55 00:04:54,550 --> 00:04:59,760 Jeff, what do you think we should use instead of this percentage if it should be a one? 56 00:05:00,250 --> 00:05:00,700 Right. 57 00:05:00,730 --> 00:05:10,810 The value of a one plus and minus one multiplied by the so simply taking these formula and we know that 58 00:05:10,810 --> 00:05:17,050 these formula will give us the value of the ends term and we simply use it here. 59 00:05:17,140 --> 00:05:25,300 And this value that will be calculated from this expression will be placed instead of this percentage 60 00:05:25,510 --> 00:05:29,930 placeholder and the value and the result will be printed to the screen. 61 00:05:30,790 --> 00:05:33,190 So let's just build and run it. 62 00:05:33,640 --> 00:05:37,210 So there you go into the initial theorem, a one. 63 00:05:37,420 --> 00:05:39,040 And previously it was one. 64 00:05:39,430 --> 00:05:43,390 We had a difference between any two neighbors elements. 65 00:05:43,690 --> 00:05:44,440 It was two. 66 00:05:44,710 --> 00:05:49,020 And enter the number of elements in arithmetic sequence. 67 00:05:49,030 --> 00:05:50,650 What was the number of elements? 68 00:05:50,650 --> 00:05:51,900 I think it was nine. 69 00:05:52,360 --> 00:05:53,140 And there you go. 70 00:05:53,410 --> 00:06:00,300 The anthem of the arithmetic sequence equals to 17, just like we had in our example. 71 00:06:01,000 --> 00:06:02,850 So pretty awesome guys. 72 00:06:03,160 --> 00:06:10,090 We also covered some topic from math and we know how to use formulas for math in our programming language. 73 00:06:10,090 --> 00:06:17,260 See, so also, maybe some of you would like to add additional variable and I don't know what to call 74 00:06:17,260 --> 00:06:18,160 it again. 75 00:06:18,220 --> 00:06:21,820 OK, that will represent the theorem. 76 00:06:22,240 --> 00:06:28,840 And just before using these these print off-line are some of my students actually solved this exercise 77 00:06:28,840 --> 00:06:35,320 just like this so and equals two and take all of these expression right from there. 78 00:06:35,320 --> 00:06:35,560 Right. 79 00:06:35,560 --> 00:06:39,600 Because we know that it's kind of exactly our formula. 80 00:06:39,910 --> 00:06:44,860 So instead of this, we will simply use here again and the result is going to be the same. 81 00:06:45,130 --> 00:06:48,370 So one, two and equals like nine. 82 00:06:48,370 --> 00:06:49,450 So seventeen. 83 00:06:49,610 --> 00:06:56,590 And if you would like to know what will be the value in having is a given arithmetic sequence, for 84 00:06:56,590 --> 00:07:02,980 example, if you have one hundred number of elements, so the number is going to be one hundred and 85 00:07:02,980 --> 00:07:03,820 ninety nine. 86 00:07:03,820 --> 00:07:05,210 So awesome. 87 00:07:05,230 --> 00:07:07,300 The formula seems to be working correctly. 88 00:07:09,080 --> 00:07:10,800 And that's it I guess, right. 89 00:07:10,840 --> 00:07:11,070 Yes. 90 00:07:11,290 --> 00:07:13,060 So my name once again. 91 00:07:13,060 --> 00:07:13,990 My name is Lord. 92 00:07:14,120 --> 00:07:17,850 This is Alphatech and thank you so much for watching. 93 00:07:17,860 --> 00:07:18,970 I will see you. 94 00:07:19,030 --> 00:07:21,600 Thank you so much, so much for watching. 95 00:07:21,760 --> 00:07:23,950 And I will see you in the next video. 96 00:07:24,550 --> 00:07:25,860 Have a great day. 9006

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