The value of the limit lim n → ∞ ∑ i = 1 n 3 n [ ( 1 + 3 i n ) 3 − 2 ( 1 + 3 i n ) ] .

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Answer 1

Question

Chapter B, Problem 46E

To determine

The value of the limit limn→∞∑i=1n3n[(1+3in)3−2(1+3in)].

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Answer 2

Question

Chapter B, Problem 46E

To determine

The value of the limit limn→∞∑i=1n3n[(1+3in)3−2(1+3in)].

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Answer 3

Question

Chapter B, Problem 46E

To determine

The value of the limit limn→∞∑i=1n3n[(1+3in)3−2(1+3in)].

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Answer 4

Question

Chapter B, Problem 46E

To determine

The value of the limit limn→∞∑i=1n3n[(1+3in)3−2(1+3in)].

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Answer 5

Chapter B, Problem 46E

To determine

The value of the limit limn→∞∑i=1n3n[(1+3in)3−2(1+3in)].

Answer 6

Chapter B, Problem 46E

To determine

The value of the limit limn→∞∑i=1n3n[(1+3in)3−2(1+3in)].

Answer 7

Chapter B, Problem 46E

To determine

The value of the limit limn→∞∑i=1n3n[(1+3in)3−2(1+3in)].

Answer 8

Expert Solution & Answer

Answer 9

Expert Solution & Answer

Answer 10

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Answer 11

Ch. B - Prob. 1E Ch. B - Write the sum in expanded form. 2. i=161i+1 Ch. B - Write the sum in expanded form. 3. i=463i Ch. B - Write the sum in expanded form. 4. i=46i3 Ch. B - Write the sum in expanded form. 5. k=042k12k+1 Ch. B - Write the sum in expanded form. 6. k=58xk Ch. B - Write the sum in expanded form. 7. i=1ni10 Ch. B - Write the sum in expanded form. 8. j=nn+3j2 Ch. B - Write the sum in expanded form. 9. j=0n1(1)j Ch. B - Write the sum in expanded form. 10. i=1nf(xi)xi

The value of the limit lim n → ∞ ∑ i = 1 n 3 n [ ( 1 + 3 i n ) 3 − 2 ( 1 + 3 i n ) ] .

Solution Summary: The author calculates the value of the limit undersetnto.

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The value of the limit limn→∞∑i=1n3n[(1+3in)3−2(1+3in)].

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