WebAug 27, 2024 · The nth term of an Arithmetic progression is 4 . Common difference of the Arithmetic progression is 2 . The sum of the n terms of the Arithmetic progression is - 14 . This implies ; Using the formula , to find the nth term of the AP ! = a + ( n - 1 ) d }= 4 d = 2 4 = a + ( n - 1 )24 = a + 2n - 2 4 + 2 = a +2n 6 = a + 2n a + 2n = 6 equation−1 WebIn an AP, given a n=4,d=2,S n=−14, find n and a. A n=11 and a=−3 B n=10 and a=−3 C n=7 and a=−8 D n=10 and a=3 Medium Solution Verified by Toppr Correct option is C) As we know nth term, a n=a+(n−1)d & Sum of first n terms, S n= 2n(2a+(n−1)d), where a & d are the first term amd common difference of an AP. Since, a n=4⇒a+(n−1)d=4 ⇒a+(n−1)2=4
In an AP given $ { {a}_ {n}}=4,\\,d=2,\\, { {S}_ {n}}=-14$, find $n ...
WebFor 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, n 2 -9n+8n-72 = 0 (n-9) (n+8)=0 So, n= 9 or -8 WebMar 23, 2024 · In an AP:(viii) given an = 4, d = 2, Sn = –14, find n ... In an AP given an=4 d=2 sn=-14 find n and a Class 10 Maths Chapter 5 Exercise 5.3 Question 3 ka 8Q3. incentra hotel nyc
Q1 Solve In an AP, if a = 50, d = -4 and sn = 0, then find the value ...
WebJul 4, 2024 · In an APa n=4, d=2, S n= 14,find n and a Byju's Answer Standard X Mathematics Arithmetic Progression In an APa n=4... Question In an AP an=4 , d=2, Sn =-14 ,find n and … WebNov 6, 2013 · In an AP, an = 4, d = 2, Sn = -14 find n and a - Maths - Arithmetic Progressions. NCERT Solutions; Board Paper Solutions; Ask & Answer ... (viii) Given that, a n = 4, d = 2, S n = −14. a n = a + (n − 1)d. 4 = a + (n − 1)2. 4 = a + 2n − 2. a + 2n = 6. a = 6 − 2n (i) −28 = n (a + 4) −28 = n (6 − 2n + 4) {From equation (i)} −28 ... WebNov 6, 2013 · (viii) Given that, a n = 4, d = 2, S n = −14. a n = a + (n − 1)d. 4 = a + (n − 1)2. 4 = a + 2n − 2. a + 2n = 6. a = 6 − 2n (i) −28 = n (a + 4) −28 = n (6 − 2n + 4) {From equation (i)} … ina roll backe