Web1/16 = 4(1/2)n-1 1/64 = (1/2)n-1 1/64 = (1/2)n · (1/2)-1 1/128 = (1/2)n n = 7. Thus, there are a total of 7 terms in the given geometric sequence. Note: The form for the general term of a geometric sequence can be very useful. To find the sum of the first n terms of a geometric sequence with first term a1, and common ratio r, one may use the following formula: WebIf an AP an = 6n + 2 find the common difference Sol: Let an = 6n + 2 a1 = 6 (1) + 2 = =6+2 =8 a2 = 6 (2) + 2 = 12 + 2 = 14 a3 = 6 (3) + 2 = 18 + 2 = 20 d = a 2 a1 = 14 8 = 6. Common difference = 6. 5. In G.P. 2, -6, 18, -54 find an Sol: a=2 r a2 6 3 a1 2 an = a.rn-1

How do you find a6 when a1 = 7, r = 2? Socratic

WebIn Maths, Geometric Progression (GP) is a type of sequence where each succeeding term is produced by multiplying each preceding term by a fixed number, which is called a common ratio. This progression is also known as a geometric sequence of numbers that follow a pattern. Also, learn arithmetic progression here. Weba_{8} = 192 and r = 2. Then, by the formula \begin{array}{l} a_{n}=a r^{n-1} \\ a_{8}=a r^{8-1} \\ 192=a(2)^{8-1} \\ 192=a(2)^{7} \\ a=192 / 2^{7} \end{array} a = 192/128. a = 3/2. Now, … how to remove stuck on labels

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http://www.tutor-homework.com/Math_Help/college_algebra/m6l3notes1.pdf WebAug 14, 2024 · n is the number of terms. From the question. a = - 6. To find the common ratio divide the next term by the previous term. That's. r = 18/-6 = - 3 or -54/18 = - 3. Since … WebFrom the question it is given that,a 8=192 and r=2Then, by the formula a n=ar n−1a 8192a=a=a==ar 8−1192=a(2) 8−1=a(2) 7192/2 7192/1283/2Now,a 12=(3/2)(2) … how to remove stuck on bandage