give-the-first-four-terms-of-the-sequences-for-which-a_n-is-given-a_nfracnn1-quad-n012-dots

Question

Give the first four terms of the sequences for which $a_{n}$ is given.
$$a_{n}=\frac{n}{n+1}, \quad n=0,1,2, \dots$$

Linh Vu · Accepted Answer

in this question were given die and included and minus one over and just one. Then we can find a bus five terms in the sequence I want Nico Gender one minus 1/1 plus Wanted me coaches. Zero Julie coaching the Ju minus point on the job, plus one. Could you wanted a three entry culture that three months. One of the treatments. One including a tree under far and need for Iguodala for months. One of office one recruited tree out of five.

Ankit Gupta · Answer

Okay. Here. In this case, the sequence is defined as the first time is equals to zero. The Entercom is defined us three less end times off a and minus one. Okay, on this result is I lived for all and greater than what? Which means the sequence is defined for n greater than which means been and is equals to do. You just have to find the next four dumps off the sequence. So Menendez equals two. We have a to Z equals 23 plus two times off. Because any stew and this is two minus one, which is one so two times off, Evans, with this simply three plus two times off. Zero, which is three. Okay, the end is equals to three. So when an musicals to three, we have a three is equals 23 times up on the stand. This is a few times off it because three minus one is to. So this is three times three plus three times off a to a value streets or nine less trees. 12. All right, and energy goes to four. We have a foot, is equal to three plus four times off a three right this e don&#x27;t get confused. This is a looks likes name, but this is a okay. Ah, Now this is three plus four times off a three or four times off. It&#x27;s be a three values to also do well for 48 48 best trees. Okay, someone living energy close to fight. We have a five is equals three plus five times off a four. OK, does the previous value three plus five times off? All right, five times off. 51 is 255. Okay, 250 vie, Plus please. 258. So we have the fifth. Um but I I mean this If it values, it was 2 55 the 50. It&#x27;s obvious if I just write all this time. Is that three to wealth 51 2 58 as the next four times for the sequence

Amy Jiang · Answer

they still looks, finds our 1st 4 terms off sequence. So let&#x27;s start with a one Garenne volleys one. So this is one plus 1/1. Get to you to this is to close 1/1. So this is fashion. It&#x27;s not one, right? So this is our friend value. Which is to say, we get 3/2, and then we have the three. That&#x27;s, um three plus 1/3. So that gives us 4/3. And in our fourth term, that&#x27;s four plus 1/4, so that gives us five over four.

Ankit Gupta · Answer

Okay, Head. In this case, the sequences divine is the first time is equals to do. Okay, The enitem is defined us end times off a and minus one. On this result, the sequence is valued for all and greater than what we just need to find the next four times in here. Similar lives often and is equals to This is really bad, right? So it is with anyone. Missed an easy question to So when an easy question we have a to Z equals to two times off even because this is two minus one bite, even values known, which is true so two times to simply for but simple, similar limit and is equals to three again. When n is equal to three, we have a 38 musicals took three times off a Do we just using the previous values so three times for right This is simply three times for which is equals 12 When anything close to four, this is a four a four days equals to four times a three which is equal to now we have four times off it three or four times off. 12. Okay, so which is simply 48 on when musicals to fight. We have if I was equals 25 times off before. Okay, so this is five times of 48. So this result simply comes out to be 85 40. We have 14 hand, so five for 20 and 4 to 40. Okay, so if I destroyed all this four times all this four times of the sequence, this is simply four, 12 40 years and to 40. All right?

Amy Jiang · Answer

Okay, so we want to find the 1st 4 turns of our sequence. So let&#x27;s start with 81 So and is one services 1/1 plus one and see what you went over to in an eight to this is to over two plus one. That&#x27;s to over three a three. This is 3/3 plus one that&#x27;s equal to 3/4, and then our fourth term that&#x27;s an is equal to four, so this is 4/4 plus one is equal to four over five.

Problem

Give the first four terms of the sequences for wh…

Problem 5 Easy Difficulty

Give the first four terms of the sequences for which $a_{n}$ is given.
$$a_{n}=\frac{n}{n+1}, \quad n=0,1,2, \dots$$

Answer

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