WebFeb 5, 2024 · Find an answer to your question if the sum of n terms of an AP is given by Sn=n(4n+1),then find the nth term of the AP vishalsinghshiva vishalsinghshiva 05.02.2024 WebMay 5, 2024 · If an AP is Sn = n (4n+1), then find the AP. 0 votes. 1 answer. Find the common difference of the AP 4,9,14,…. If the first term changes to 6 and the common difference remains the same then write the new AP. asked Jan 20, 2024 in Class X Maths by priya (19.0k points) class-10. 0 votes. 1 answer.
[Solved] If Sn = n(4n + 1), then the arithmetic progression is:
WebFeb 1, 2024 · If the sum of first n terms of an A.P is given by Sn = 3n^2 + 4n. Determine the A.P and the nth term. asked Sep 30, 2024 in Mathematics by Samantha (39.3k points) arithmetic progression; cbse; class-10; 0 votes. 1 answer. The 7th term of an AP is -1 and its 16th term is 17. The nth term of the AP is (a) (3n + 8) (b) (4n – 7) (c) (15 – 2n ... WebSolution: The sum of n terms S n = 441 Similarly, S n-1 = 356 a = 13 d= n For an AP, S n = (n/2) [2a+ (n-1)d] Putting n = n-1 in above equation, l is the last term. It is also denoted by a n. The result obtained is: S n -S n-1 = a n So, 441-356 = a n a n = 85 = 13+ (n-1)d Since d=n, n (n-1) = 72 ⇒n 2 – n – 72= 0 Solving by factorization method, bite antibody structure
In an AP, if Sₙ = n(4n + 1), find the AP - Cuemath
WebLet us assume that 301 is the n th term of AP. Then: T n = a + (n - 1)d. 301 = 7 + (n - 1) 4. 301 = 7 + 4n - 4. 301 = 4n + 3. 298 = 4n. n = 74.5. But 'n' must be an integer. Hence 301 cannot … WebApr 10, 2024 · The Indian Navy has released the official notification 1400 vacancies for the Indian Navy SSR Agniveer Exam 2024. The selection process includes a Computer Based Test, Written Exam & Physical Fitness Test (PFT), and last stage of Medical Examination. Candidates applying for the exam must check the Indian Navy SSR Agniveer Eligibility … WebSep 20, 2024 · Expert-Verified Answer 26 people found it helpful Wafabhatt given , Sn =n ( 4n + 1 ) = 4n^2 + n we know that, Tn = Sn - S (n-1) =4n^2+n -4 (n-1)^2 - (n-1) =4 (n^2-n^2+2n-1)+ (n-n+1) =8n - 4 + 1 = 8n -3 hence , Tn = 8n -3 T1 =8 (1)-3 =5 T2= 8 (2)-3 =13 so, AP is 5, 13 , 21 and so on Find Math textbook solutions? Class 7 Class 6 Class 5 Class 4 bite a pair of briefs