The sequence an= (8^n)/n is

Q: ~xdx (2х + 1)43

A: Use simple integration formula.

Q: (6/7)^3

A: abn=anbn

Q: 12 6 18 5 30 ▼ 25 10 15 20

A:

Q: 7/13p=-14/11

A:

Q: How many digits does a number 8^(n). 5^(3n+4)  have, if n belongs to N ?

A: Given data Number: 8n .5 (3n+4) We have to find digits in number.

Q: compute:  (3/5)^(n-2)x(10/9)^1-(n/2)

A: Please see the explanation below

Q: Solve the expression. 7- [60 (6 × 2)]

A:

Q: 21/10 =

A: Step 1:   Step 2: Step 3: Step 4:

Q: (81)^3/

A: given that  (81)^3/4

Q: Calculate the infinite sum for this function: 1/(n^2)

A:

Q: solve for A, 1.35=[((1+A)^6-1)/A]

A:

Q: 8 *10^x= 100

A: Explanation and solutions is given below....

Q: Find the value of (-1)^ 1979

A:

Q: Find the a, of the geometric sequence 5 O x^7/y^20 O x^6/y^10 O Option 1 O x^5/y^8 O x^12/y^15

A: Here we have to find term of geometric sequence.

Q: (4/9)^3

A: We have to simplify

Q: (x+5)^3/5=8

A: Use the power both sides 5/3

Q: + G = + = n n 1+ + + n 1+ n² - 1 – n

A:

Q: Show that 2^n >=1/8 for n>= -3.

A:

Q: (4/16)^t-6 2^a-tb

A:

Q: (-1/8)^2 - 1

A:

Q: 5. Find x if 4^(3x-6) = 20 2.7203 2.9416 1.9875

A: The objective is to find the value of x.

Q: (1/16) ^2x-1 =64

A: Using rules of indices

Q: 1/6 (20-4)

A:

Q: Rewrite the expression a in radical form. %3D

A: Here I am attaching image so that you understand each and every step.

Sequence and Series

A sequence is defined as a collection of things. Series is defined to sum the things one by one in the sequence.  It was invented by German mathematician Carl Friedrich Gauss.