What is the sum of 0.34343434.... and 4.4111...

Q: Determine the sum of the following series. 3" + 5" 9n n=1

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Q: Evaluate the following sums.

A: In this question, we have to expand the double and single summation.

Q: Approximate the sum of the series correct to within 0.00001. (-1)" n° 9 n = 1

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Q: Use a formula to find the sum of the series 4 16807 4 꼭 + 4 4 + 343 + 2101 + 4 + ... 49

A: sum of geometric series is   = a/(1-r)

Q: Find the sum of the following series 1 Σ 1 n=1 4"

A: The series diverges if n value starts from 1. The term1n2-1 is infinity when n=1.  So Here we shall…

Q: Determine the sum of the following series. 8∞ 1" + 6" 87 n=1

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Q: Find the sum of the series:  1 + 3.5 + 6 + 8.5 + . . . + 101

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Q: What is the sum of a series? That is, what is meant by > An = S? n=1

A: In the given series If n=1, the corresponding term is a1 If n=2, the corresponding term is a2 . . .…

Q: Find ay and d for the following arithmetic series. S18 324, ag 35 %3D

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Q: 4 5 + 2+ 8 25 Sum:

A: Geometric Series Question

Q: Find the sum of the series. 97 8 n!

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Q: Find the sum of the series    8+ 64/2+ 512/3! + 4096/4!

A: This question is based on power series.

Q: Determine the sum of the following series. (– 4)" -1 6" n=1

A: To find the sum of ∑n=1∞ -4n-16n   ∑n=1∞ -4n-16n = -41-161+-42-162+-43-163+-44-164+....⇒∑n=1∞…

Q: Compute the following sums. a. 1+3+5+7+ · . + 999

A: 1+3+5+7+....+999 is a series of an arithmetic sequence.This is because the corresponding arithmetic…

Q: Find the sum of 1 + 3 + 9 + 27 + … to 12 terms.

A: =1+3+9+27+...+n.  in this a1=1,a2=3            r=a2/a1=3/1=3            s=(a(rn -1))/(r-1)…

Q: Determine the sum of the following series. (– 4)" -1 8" n=1

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Q: Find the sum of the first 31 terms of the following series, to the near 4, 11, 18, ...

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Q: Compute 1. each of the following sums.

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Q: Determine the sum of the following series. Σ) 1" + 8" 10" n=1

A: Consider the series, Write the series in simplest form,

Q: The sum of the series 1 +++…is 22

A: Here we find the sum of series.

Q: Use the formu for the sum of the first 5.2 + 5.4 + 5.6 + . .. + 7.6 S13 =

A: SOLUTION-

Q: Find the partiat sum for en ch an thme tic requenco

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Q: Use the formula n(n+ 1) Σ 2 to compute the sum 99 s =Er.

A: 1. Given, ∑r=1nr=nn+12 Use the formula to find the sum S=∑r=199r.

Q: Determine the sum of the following series. 2" + 7" 10" n=1

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Q: (nt) n=1

A: we have to find the sum

Q: Determine the sum of the following series. 31 10 Σ(1)

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Q: Find the sum of the series 1/3+1/9+1/27+1/81

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Q: Express the geometric sum using summation notation. 4 + 2 + 1 + . .. + 0.0625

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Q: (~1) an 8'

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Q: 1- In 9+ 2! (In 9)? (In 9)* +... 3!

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Q: The sum of the series 50/3 + 50/9 + 50/27 +... + 50/335 is

A: NOTE: Refresh your page if you can't see any equations. .   so the common ratio is and the…

Q: Find the sum of the series. 1 - In(4) + (In(4))² _ (In(4))³ 2! 3!

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Q: How many terms are needed to make sure that the sum is accurate to within 0.00005?

A: Given: ∑n=1∞ 1(2n+1)2 To find: How many terms are needed to make sure that sum is accurate to within…

Q: Determine the sum of the following series. 4" + 7" 12" n=1

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Q: Find the sum of E=1n(n+ 1)æ" = ? 00 for Q < æ <

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Q: Determine the sum of the telescoping series:

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Q: Find the sum of the following series. Round to the nearest hundredth if necessary.…

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Q: 71.515

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Q: Determine the sum of the following series. 2" + 9" 12" n=1

A: for this question we use the formula to find the sum of geometric series S=first term /(1-common…

Q: Find the sum of the first 10 terms of the following series, to the nearest integer.  125,50,20,...

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Q: Find the sum of the first 7 terms of the following series, to the nearest integer. 6, 12/5, 24/25,

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Q: 2 Produce a 5-number summory 4 me celwws I the Exam dete.

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Q: Find the sum of the series: n!

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Q: Calculate Reiren Sum by define tion Hexe C=2 D= 7

A: given f(x) = cx2 - Dx +1 in [2,3] here C = 2 and D = 7   we deduce here the  Riemann sumthe  left…

Q: Find the sum of the series S. 3 3 In(8) + 3 (In(8))² 3 (In(8))+ .. 2! 3! S =

A: We will solve this question using basic knowledge of series expansions. We will try to reduce the…

Q: Find the sum of the series.

A: The series is:

Q: Approximate the sum of the series correct to four decimal places. 00 5 n! n = 1

A: use exponential function as taylor series

Q: Find the sum of the series S. 3 - 3 In(6) + 3 (In(6))² 2! 3 (In(6)) 3 3! S =

A:

Q: What is the sum of the series 7200 + 2400 + 800 +.

A: It is infinite Geometric Series.