n+5 sequence answer

To make up the difference, the player doubles the bet and places a $\(200\) wager and loses. (Assume n begins with 1. a_n = (1 + \frac 5n)^n, Determine whether the sequence converges or diverges. sequence With the Fibonacci calculator you can generate a list of Fibonacci numbers from start and end values of n. You can also calculate a single number in the Fibonacci Sequence, A) a_n = a_{n - 1} + 1 B) a_n = a_{n - 1} + 2 C) a_n = 2a_{n - 1} -1 D) a_n = 2a_{n - 1} - 3. A Fibonacci sequence is a sequence in which every number following the first two is the sum of the two preceding numbers. a_n = 2^n + n, Write the first five terms of each sequence an. How do you use the direct Comparison test on the infinite series #sum_(n=1)^ooarctan(n)/(n^1.2)# ? And is there another term for formulas using the. \(1-\left(\frac{1}{10}\right)^{6}=1-0.00001=0.999999\). Then lim_{n to infinity} a_n = infinity. In many cases, square numbers will come up, so try squaring n, as above. 50, 48, 46, 44, 42, Write the first five terms of the sequence and find the limit of the sequence (if it exists). In mathematics, a sequence is an ordered list of objects. In the sequence -1, -5, -9, -13, (a) Is -745 a term? a_n = (-1)^{n-1} (n(n - 1)). time, like this: What we multiply by each time is called the "common ratio". For the geometric sequence 5 / 3, -5 / 6, 5 / {12}, -5 / {24}, . A. An explicit formula directly calculates the term in the sequence that you want. a_{16} =, Use a graphing utility to graph the first 10 terms of the sequence. The day after that, he increases his distance run by another 0.25 miles, and so on. WebFibonacci Sequence Formula. In this case, the nth term = 2n. Permutation & Combination 6. Determine whether the following sequence converges or diverges. List the first five terms of the sequence. In other words, find all geometric means between the \(1^{st}\) and \(4^{th}\) terms. Sketch the following sequence. Determine whether the sequence is increasing, decreasing, or not monotonic. Write the first six terms of the sequence defined by a_1= -2, a_2 = 3, a_n = -2 + a_{n - 1} for n \geq 3. an = n!/2n, Find the limit of the sequence or determine that the limit does not exist. (a) n + 2 terms, since to get 1 using the formula 6n + 7 we must use n = 1. Use the techniques found in this section to explain why \(0.999 = 1\). Determine the limit of the following sequence: \left\{ \sqrt{n^2 - n +4} - n + 3 \right\}_{n=1}^{\infty}. an=2 (an1) a1=5 Akim runs 1.75 miles on his first day of training for a road race. x + 1, x + 4, x + 7, x + 10, What is the sum of the first 10 terms of the following arithmetic sequence? Lets take a look at the answers:if(typeof ez_ad_units!='undefined'){ez_ad_units.push([[580,400],'jlptbootcamp_com-medrectangle-3','ezslot_4',103,'0','0'])};__ez_fad_position('div-gpt-ad-jlptbootcamp_com-medrectangle-3-0'); 1) 1 is the correct answer. Web4 Answers Sorted by: 1 Let > 0 be given. In an Arithmetic Progression, the 9th term is 2 times the 4th term and the 12th term is 78. Write an expression for the apparent nth term of the sequence. means to serve or to work (for) someone, which has a very similar meaning to (to work). Substitute \(a_{1} = \frac{-2}{r}\) into the second equation and solve for \(r\). If it converges, find the limit. The Fibonacci Sequence is a set of numbers such that each number in the sequence is the sum of the two numbers that immediatly preceed it. Your answer will be in terms of n. (b) What is the c) a_n = 0.2 n +3 . Note that the ratio between any two successive terms is \(2\); hence, the given sequence is a geometric sequence. Determine whether the sequence converges or diverges, and, if it converges, find \displaystyle \lim_{n \to \infty} a_n. {(-1)^n}_{n = 0}^infinity. There are also many special sequences, here are some of the most common: This Triangular Number Sequence is generated from a pattern of dots that form a List the first five terms of the sequence. 4) 2 is the correct answer. This formula allows us to simply plug in the number of the term we are interested in, and we will get the value of that term. a_n = square root {n + square root {n + 1}} - square root n, Find the limits of the following sequence as n . 8, 17, 26, 35, 44, Find the first five terms of the sequence. Use the pattern to write the nth term of the sequence as a function of n. a_1=81, a_k+1 = 1/3 a_k, Write the first five terms of the sequence. For the following ten-year peri Find the nth term of an of a sequence whose first four terms are given. If he needs to walk 26.2 miles, how long will his trip last? Assuming \(r 1\) dividing both sides by \((1 r)\) leads us to the formula for the \(n\)th partial sum of a geometric sequence23: \(S_{n}=\frac{a_{1}\left(1-r^{n}\right)}{1-r}(r \neq 1)\). Step 3: Repeat the above step to find more missing numbers in the sequence if there. \(a_{1}=\frac{3}{4}\) and \(a_{4}=-\frac{1}{36}\), \(a_{3}=-\frac{4}{3}\) and \(a_{6}=\frac{32}{81}\), \(a_{4}=-2.4 \times 10^{-3}\) and \(a_{9}=-7.68 \times 10^{-7}\), \(a_{1}=\frac{1}{3}\) and \(a_{6}=-\frac{1}{96}\), \(a_{n}=\left(\frac{1}{2}\right)^{n} ; S_{7}\), \(a_{n}=\left(\frac{2}{3}\right)^{n-1} ; S_{6}\), \(a_{n}=2\left(-\frac{1}{4}\right)^{n} ; S_{5}\), \(\sum_{n=1}^{5} 2\left(\frac{1}{2}\right)^{n+2}\), \(\sum_{n=1}^{4}-3\left(\frac{2}{3}\right)^{n}\), \(a_{n}=\left(\frac{1}{5}\right)^{n} ; S_{\infty}\), \(a_{n}=\left(\frac{2}{3}\right)^{n-1} ; S_{\infty}\), \(a_{n}=2\left(-\frac{3}{4}\right)^{n-1} ; S_{\infty}\), \(a_{n}=3\left(-\frac{1}{6}\right)^{n} ; S_{\infty}\), \(a_{n}=-2\left(\frac{1}{2}\right)^{n+1} ; S_{\infty}\), \(a_{n}=-\frac{1}{3}\left(-\frac{1}{2}\right)^{n} ; S_{\infty}\), \(\sum_{n=1}^{\infty} 2\left(\frac{1}{3}\right)^{n-1}\), \(\sum_{n=1}^{\infty}\left(\frac{1}{5}\right)^{n}\), \(\sum_{n=1}^{\infty}-\frac{1}{4}(3)^{n-2}\), \(\sum_{n=1}^{\infty} \frac{1}{2}\left(-\frac{1}{6}\right)^{n}\), \(\sum_{n=1}^{\infty} \frac{1}{3}\left(-\frac{2}{5}\right)^{n}\). (Assume n begins with 1.) In a sequence that begins 25, 23, 21, 19, 17, , what is the term number for the term with a value of -11? Therefore, the formula for a convergent geometric series can be used to convert a repeating decimal into a fraction. The t Write a formula for the general term or nth term for the sequence. Find the seventh term of the sequence. an=2n+1 arrow_forward In the expansion of (5x+3y)n , each term has the form (nk)ankbk ,where k successively takes on the value 0,1,2.,n. If (nk)= (72) what is the corresponding term? WebFind the sum of the first five terms of the sequence with the given general term. . a_1 = 6, a_(n + 1) = (a_n)/n. Does the sequence appear to have a limit? Direct link to Judith Gibson's post The main thing to notice , Posted 5 years ago. In the sequence 2, 4, 6, 8, 10 there is an obvious pattern. answer choices. (1,196) (2,2744) (3,38416) (4,537824) (5,7529536) (6,105413504) Which statements are true for calculating the common ratio, r, based on Test your understanding with practice problems and step-by-step solutions. (Assume that n begins with 1.) Direct link to Tim Nikitin's post Your shortcut is derived , Posted 6 years ago. a_n = tan^(-1)(ln 1/n). {a_n} = {{{2^n}} \over {2n + 1}}. 14) a1 = 1 and an + 1 = an for n 1 15) a1 = 2 and an + 1 = 2an for n 1 Answer 16) a1 = 1 and an + 1 = (n + 1)an for n 1 17) a1 = 2 and an + 1 = (n + 1)an / 2 for n 1 Answer True or false? a_n = \frac{n}{n + 1}, Write the first five terms of the sequence (a) using the table feature of a graphing utility and (b) algebraically. a_1 = -y, d = 5y, Find the first 10 terms of the sequence. Rich resources for teaching A level mathematics, \[\begin{align*} formulate a difference equation model (ie. 2, 0, -18, -64, -5, Find the next two terms of the given sequence. . Write the first five terms of the sequence whose general term is a_n = \frac{3^n}{n}. 5 + 8 + 11 + + 53. The pattern is continued by adding 5 to the last number each time, like this: The value added each time is called the "common difference". Integral of ((1-cos x)/x) dx from 0 to 0.25, and approximate its sum to five decimal places. sequence If it is, find the common difference. (5n)2 ( 5 n) 2. Tips: if the sequence is going up in threes (e.g. For this first section, you just have to choose the correct hiragana for the underlined kanji. If it converges, find the limit. Be careful and be on the look out for or that might change the sound of the kana when you are studying these. Web(Band 5) Wo die Geschichten wohnen - 2017-01-27 Kunst und die Bibel - Francis A. Schaeffer 1981 Winzling - Marion Dane Bauer 2005 Winzling ist der bei weitem kleinste und schwchste Welpe im Wolfsrudel. Sequence: -1, 3 , 7 , 11 ,.. Advertisement Advertisement New questions in Mathematics. Write out the first five terms (beginning with n = 1) of the sequence given. We can calculate the height of each successive bounce: \(\begin{array}{l}{27 \cdot \frac{2}{3}=18 \text { feet } \quad \color{Cerulean} { Height\: of\: the\: first\: bounce }} \\ {18 \cdot \frac{2}{3}=12 \text { feet}\quad\:\color{Cerulean}{ Height \:of\: the\: second\: bounce }} \\ {12 \cdot \frac{2}{3}=8 \text { feet } \quad\:\: \color{Cerulean} { Height\: of\: the\: third\: bounce }}\end{array}\). Write an expression for the apparent nth term (a_n) of the sequence. Determine whether each sequence converges or diverges a) a_n = (1 + 7/n)^n b) b_n = 2^{n - 1}/7^n. What is the common difference in this example? You might be thinking that is noon and it is, but is slightly more conversational, whereas is more formal or businesslike. (b) What is a divergent sequence? We have shown that, for all \(n\), \(n^5-n\) is divisible by \(2\), \(3\), and \(5\). For example, answer n^2 if given the sequence: {1, 4, 9, 16, 25, 36,}. 65 - mathedup.co.uk Before taking this lesson, make sure you are familiar with the, Here is an explicit formula of the sequence. }}, Find the first 10 terms of the sequence. Quizlet The pattern is continued by adding 3 to the last number each time, like this: This sequence has a difference of 5 between each number. Find the sum of the even integers from 20 to 60. The general term of a geometric sequence can be written in terms of its first term \(a_{1}\), common ratio \(r\), and index \(n\) as follows: \(a_{n} = a_{1} r^{n1}\). True b. false. 1/4, 2/6, 3/8, 4/10, b. List the first five terms of the sequence. For example, the following are all explicit formulas for the sequence, The formulas may look different, but the important thing is that we can plug an, Different explicit formulas that describe the same sequence are called, An arithmetic sequence may have different equivalent formulas, but it's important to remember that, Posted 6 years ago. Compute the limit of the following sequence as ''n'' approaches infinity: [2] \: log(1+7^{1/n}). If the limit does not exist, then explain why. Given a geometric sequence defined by the recurrence relation \(a_{n} = 4a_{n1}\) where \(a_{1} = 2\) and \(n > 1\), find an equation that gives the general term in terms of \(a_{1}\) and the common ratio \(r\). In Exercises for Sequences It might also help to use a service like Memrise.com that makes you type out the answers instead of just selecting the right one. Direct link to Ken Burwood's post m + Bn and A + B(n-1) are, Posted 7 months ago. This is where doing some reading or just looking at a lot of kanji will help your brain start to sort out valid kanji from the imitations. n^2+1&=(5m+3)^2+1\\ If you are looking for a different level of the test I have notes for each level N5, N4, N3, N2, and N1. In the sequence 2, 4, 6, 8, 10 there is an obvious pattern. 8) 2 is the correct answer. 5, 15, 35, 75, _____. If it converges, find the limit. Sequences are used to study functions, spaces, and other mathematical structures. Use the passage below to answer the question. Select one. The formula for the Fibonacci Sequence to calculate a single Fibonacci Number is: F n = ( 1 + 5) n ( 1 5) n 2 n 5. or. \left\{\frac{1}{4}, -\frac{4}{5}, \frac{9}{6}, - Find the sum of the first 600 terms. answerc. (Assume that n begins with 1.) \(a_{n}=2\left(\frac{1}{4}\right)^{n-1}, a_{5}=\frac{1}{128}\), 5. If it converges, find the limit. 4, 9, 14, 19, 24, Write the first five terms of the sequence and find the limit of the sequence (if it exists). 19. Find the first five terms given a_1 = 4, a_2 = -3, a_{(n + 2)} = a_{(n+1)} + 2a_n. This illustrates the idea of a limit, an important concept used extensively in higher-level mathematics, which is expressed using the following notation: \(\lim _{n \rightarrow \infty}\left(1-r^{n}\right)=1\) where \(|r|<1\). If so, then find the common difference. Use the formal definition of the limit of a sequence to prove that the sequence {a_n} converges, where a_n = 5^n + pi. Math, 14.11.2019 15:23, alexespinosa. 1,\, 4,\, 7,\, 10\, \dots. How do you find the nth term rule for 1, 5, 9, 13, ? a. a_n = \dfrac{5+2n}{n^2}. What is the recursive rule for the sequence? WebAnswer to Solved Determine the limit of the sequence: bn=(nn+5)n Find the formula for the nth term of the sequence below. answers Multiplying both sides by \(r\) we can write, \(r S_{n}=a_{1} r+a_{1} r^{2}+a_{1} r^{3}+\ldots+a_{1} r^{n}\). are called the ________ of a sequence. On day two, the scientist observes 11 cells in the sample. Direct link to Jerry Nilsson's post 3 + 2( 1) This section covers how to read the ~100 kanji that are on the N5 exam as well as how to use the vocabulary that is covered at this level. a_n = \frac {(-1)^n}{6\sqrt n}, Determine whether the sequence converges or diverges. f (x) = 2 + -3 (x - 1) a1 = 1 a2 = 1 an = an 1 + an 2 for n 3. a_n = \frac{2^{n+1}}{2^n +1}. If it converges, find the limit. Using the equation above, calculate the 8th term: Comparing the value found using the equation to the geometric sequence above confirms that they match. Basic Math. \(a_{n}=8\left(\frac{1}{2}\right)^{n-1}, a_{5}=\frac{1}{2}\), 7. For example, the sum of the first 5 terms of the geometric sequence defined Q. Geometric Sequences have a common Q. Arithmetic Sequences have a common Q. Consider the sequence 1, 7, 13, 19, . The LibreTexts libraries arePowered by NICE CXone Expertand are supported by the Department of Education Open Textbook Pilot Project, the UC Davis Office of the Provost, the UC Davis Library, the California State University Affordable Learning Solutions Program, and Merlot. If it is \(0\), then \(n\) is a multiple of \(3\). Solution: Given that, We have to find first 4 terms of n + 5. Use this and the fact that \(a_{1} = \frac{18}{100}\) to calculate the infinite sum: \(\begin{aligned} S_{\infty} &=\frac{a_{1}}{1-r} \\ &=\frac{\frac{18}{100}}{1-\left(\frac{1}{100}\right)} \\ &=\frac{\frac{18}{100}}{\frac{90}{100}} \\ &=\frac{18}{100} \cdot \frac{100}{99} \\ &=\frac{2}{11} \end{aligned}\). List the first five terms of the sequence. Helppppp will make Brainlyist y is directly proportional to x^2. Let's play three-yard football (the games are shown on Thursday afternoon between 4:45 and 5 on the SASN Short Attention Span Network). Now #a_{n+1}=(n+1)/(5^(n+1))=(n+1)/(5*5^(n))#. A golf ball bounces back off of a cement sidewalk three-quarters of the height it fell from. If it converges, find the limit. a. https://mathworld.wolfram.com/FibonacciNumber.html, https://www.calculatorsoup.com/calculators/discretemathematics/fibonacci-calculator.php. How do you use the direct Comparison test on the infinite series #sum_(n=1)^oo(1+sin(n))/(5^n)# ? Assume that the first term in the sequence is a_1: \{\frac{3}{4}, \frac{4}{9}, \frac{5}{16}, \frac{6}{25}, \}. By putting n = 1 , 2, 3 , 4 we can find If so, calculate it. Next use the first term \(a_{1} = 5\) and the common ratio \(r = 3\) to find an equation for the \(n\)th term of the sequence. In cases that have more complex patterns, indexing is usually the preferred notation. sequence If possible, give the sum of the series. This week, I thought I would take some time to explain some of the answers in the first section of the exam, the vocabulary or . An arithmetic sequence is defined by U_n=11n-7. c. could, in principle, be continued on and on without end. sequence Determine if the sequence {a_n} converges, and if it does, find its limit when a_n = dfrac{6n+(-1)^n}{4n+2}. The partial sum up to 4 terms is 2+3+5+7=17. Answer 1, contains which literally means doing buying thing, in other words do shopping.if(typeof ez_ad_units!='undefined'){ez_ad_units.push([[250,250],'jlptbootcamp_com-box-4','ezslot_7',105,'0','0'])};__ez_fad_position('div-gpt-ad-jlptbootcamp_com-box-4-0'); Answer 2, contains which means going for a walk. Explain that every monotonic sequence converges. Use the table feature of a graphing utility to verify your results. If you're behind a web filter, please make sure that the domains *.kastatic.org and *.kasandbox.org are unblocked. Question 1. What is the sum of the first twenty terms? BinomialTheorem 7. an = n^3e^-n. . Graph the first 10 terms of the sequence: a) a_n = 15 \frac{3}{2} n . If so, then find the common difference. Resting is definitely not working. . The balance in the account after n quarters is given by (a) Compute the first eight terms of this sequence. 4.2Find lim n a n And , sometimes written as in kanji, is night. As \(k\) is an integer, \(5k^2+4k+1\) is also an integer, and so \(n^2+1\) is a multiple of \(5\). -1, 1, -1, 1, -1, Write the first three terms of the sequence. Button opens signup modal. When it converges, estimate its limit. \(a_{n}=-3.6(1.2)^{n-1}, a_{5}=-7.46496\), 13. \{\frac{n! The first two characters dont actually exist in Japanese. Is the sequence bounded? tn=40n-15. WebSolution For Here are the first 5 terms of an arithmetic sequence.3,1,5,9,13Find an expression, in terms of n, for the nth term of this sequence. Calculate, to four decimal places, the first ten terms of the sequence and use them to plot the graph of the sequence by hand. a_n = (1 + 7 / n)^n. . 17, 12, 7, 2, b. {a_n} = {1 \over {3n - 1}}. Give two examples. Find the largest integer that divides every term of the sequence \(1^5-1\), \(2^5-2\), \(3^5-3\), , \(n^5 - n\), . a_n = (5(-1)^n + 3)((n + 1)/n). a n = 1 + 8 n n, Find a formula for the sum of n terms. Question. a_n = (1 + 4n^2)/(n + n^2). Show step-by-step solution and briefly explain each step: Let Sn be an increasing sequence of positive numbers and define Prove that sigma n s an increasing sequence. https://mathworld.wolfram.com/FibonacciNumber.html. If it converges, find the limit. If this remainder is 1 1, then n1 n 1 is divisible by 5 5, and then so is n5 n n 5 n, as it is divisible by n1 n 1. If this remainder is 2 2, then n n is 2 2 greater than a multiple of 5 5. That is, we can write n =5k+2 n = 5 k + 2 for some integer k k. Then Suppose that lim_n a_n = L. Prove that lim_n |a_n| = |L|. The function values a1, a2, a3, a4, . The number of cells in a culture of a certain bacteria doubles every \(4\) hours. Determine whether the following sequence converges or diverges. 1, -1 / 4 , 1 / 9, -1 / 16, 1 / 25, . Determine whether the sequence is arithmetic. If it converges, give the limit as your answer. Find the first term and common difference of a sequence where the third term is 2 and the twelfth term is -25. Find the indicated term. The terms between given terms of a geometric sequence are called geometric means21. Well consider the five cases separately. For example, the sum of the first \(5\) terms of the geometric sequence defined by \(a_{n}=3^{n+1}\) follows: \(\begin{aligned} S_{5} &=\sum_{n=1}^{5} 3^{n+1} \\ &=3^{1+1}+3^{2+1}+3^{3+1}+3^{4+1}+3^{5+1} \\ &=3^{2}+3^{3}+3^{4}+3^{5}+3^{6} \\ &=9+27+81+3^{5}+3^{6} \\ &=1,089 \end{aligned}\). a. Create a scatter plot of the terms of the sequence. Then uh steady state stable in the 20The constant \(r\) that is obtained from dividing any two successive terms of a geometric sequence; \(\frac{a_{n}}{a_{n-1}}=r\). Thats it for the vocabulary section of the N5 sample questions. WebView Answer. (a) How many terms are there in the sequence? a_n = \dfrac{n^2 + 7}{n + 6} a. converges to 0 b. converges to 1 c. converges to \frac{7}{6} d. diverges. a_n = \frac {\cos^2 (n)}{2^n}, Determine whether the sequence converges or diverges. This points to the person/thing the speaker is working for. This expression is divisible by \(2\). Thats because \(n\) and \(n+1\) are two consecutive integers, so one of them must be even and the other odd. Direct link to 19.amber.broyhill's post what is the recursive for, Posted 7 years ago. From In the sequence 2, 4, 6, 8, 10 there is an obvious pattern. How do you use the direct Comparison test on the infinite series #sum_(n=1)^oo9^n/(3+10^n)# ? Consider the \(n\)th partial sum of any geometric sequence, \(S_{n}=\frac{a_{1}\left(1-r^{n}\right)}{1-r}=\frac{a_{1}}{1-r}\left(1-r^{n}\right)\). . If the limit does not exist, then explain why. 1,2,\frac{2^2}{2}, \frac{2^3}{6},\frac{2^4}{24},\frac{2^5}{120}, Write an expression for the apparent nth term of the sequence. Explain why the formula for this sequence may be given by a_1 = 1 a_2 =1 a_n = a_{n-1} + a_{n-2}, n ge 3. Suppose a_n is an always positive sequence and that lim_{n to infinity} a_n diverges. If the 2nd term of an arithmetic sequence is -15 and the 7th term is 10, find the 4th term. If so, what term is it? a n = n n + 1 2. Find a formula for the general term of a geometric sequence. . 1, 3, \frac{9}{2}, \frac{9}{2}, \frac{27}{8}, \frac{81}{40}, (A) \frac{77}{80} \\(B) \frac{79}{80} \\(C) \frac{81}{80} \\(D) \frac{83}{80} \\(E) \frac{87} Find a formula for the nth term of the sequence in terms of n. 1, 0, 1, 0, 1, \dots, Compute the sum: \sum_{i \in S} \left(i^2 + 1\right) where S = \{1, 3, 5, 7\}. . (c) Find the sum of all the terms in the sequence, in terms of n. Answer the ques most simplly way image is for the answer . {2/5, 4/25, 6/125, 8/625, }, Calculate the first four-term of the sequence, starting with n = 1. a_1 = 2, a_{n+1} = 2a_{n}^2-2. Explicit formulas can come in many forms. If #lim_{n->infty}|a_{n+1}|/|a_{n}| < 1#, the Ratio Test will imply that #sum_{n=1}^{\infty}a_{n}=sum_{n=1}^{infty}n/(5^(n))# converges. To find the 1st term, put n = 1 into the formula, to find the 4th term, replace the n's by 4's: 4th term = 2 4 = 8. Summation (n = 1 to infinity) (-1)^(n-1) by (2n - 1) = Pi by 4. If the limit does not exist, then explain why. Determine whether the sequence converges or diverges. A = {111, 112, 113, 114,.., 169} B = {111, 113, 115,.., 411}. The sum of the 2nd term and the 9th term of an arithmetic sequence is -6. Introduction \displaystyle u_1=3, \; u_n = 2 \times u_{n-1}-1,\; n \geq 2, Describe the sequence 5, 8, 11, 14, 17, 20,. using: a. word b. a recursive formula. If the limit does not exist, explain why. For each sequence,find the first 4 terms and the 10th Assume n begins with 1. a_n = \frac{(-1)^n}{n^3}, Use a graphing utility to graph the first 10 terms of the sequence. What is a5? Given the terms of a geometric sequence, find a formula for the general term. This is n(n + 1)/2 . . Direct link to 's post what dose it mean to crea, Posted 6 years ago. Find the first 6 terms of the sequence b^1 = 5. Write an expression for the apparent nth term of the sequence. a. can be used as a prefix though for certain compounds. Determine if the following sequence converges or diverges: an = (n + 1) n n. If the sequence converges, find its limit.

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