The first five terms of the given sequence.

Question

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Answer 1

Question

Chapter 9, Problem 1RE

To determine

The first five terms of the given sequence.

Expert Solution & Answer

Answer to Problem 1RE

The first five terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_.

Explanation of Solution

Given:

The given sequence is {an}={(−1)n(n+3n+2)}

Calculation:

Substitute n = 1 for obtaining the first term.

a1=(−1)1(1+31+2)=−1(43)=−43

Substitute n = 2 for obtaining the second term.

a2=(−1)2(2+32+2)=1(54)=54

Substitute n = 3 for obtaining the third term.

a3=(−1)3(3+33+2)=−1(65)=−65

Substitute n = 4 for obtaining the fourth term.

a4=(−1)4(4+34+2)=1(76)=76

Substitute n = 5 for obtaining the fifth term.

a5=(−1)5(5+35+2)=−1(87)=−87

Thus, the first 5 terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_

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Answer 2

Question

Chapter 9, Problem 1RE

To determine

The first five terms of the given sequence.

Expert Solution & Answer

Answer to Problem 1RE

The first five terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_.

Explanation of Solution

Given:

The given sequence is {an}={(−1)n(n+3n+2)}

Calculation:

Substitute n = 1 for obtaining the first term.

a1=(−1)1(1+31+2)=−1(43)=−43

Substitute n = 2 for obtaining the second term.

a2=(−1)2(2+32+2)=1(54)=54

Substitute n = 3 for obtaining the third term.

a3=(−1)3(3+33+2)=−1(65)=−65

Substitute n = 4 for obtaining the fourth term.

a4=(−1)4(4+34+2)=1(76)=76

Substitute n = 5 for obtaining the fifth term.

a5=(−1)5(5+35+2)=−1(87)=−87

Thus, the first 5 terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_

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Answer 3

Question

Chapter 9, Problem 1RE

To determine

The first five terms of the given sequence.

Expert Solution & Answer

Answer to Problem 1RE

The first five terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_.

Explanation of Solution

Given:

The given sequence is {an}={(−1)n(n+3n+2)}

Calculation:

Substitute n = 1 for obtaining the first term.

a1=(−1)1(1+31+2)=−1(43)=−43

Substitute n = 2 for obtaining the second term.

a2=(−1)2(2+32+2)=1(54)=54

Substitute n = 3 for obtaining the third term.

a3=(−1)3(3+33+2)=−1(65)=−65

Substitute n = 4 for obtaining the fourth term.

a4=(−1)4(4+34+2)=1(76)=76

Substitute n = 5 for obtaining the fifth term.

a5=(−1)5(5+35+2)=−1(87)=−87

Thus, the first 5 terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_

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Answer 4

Question

Chapter 9, Problem 1RE

To determine

The first five terms of the given sequence.

Expert Solution & Answer

Answer to Problem 1RE

The first five terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_.

Explanation of Solution

Given:

The given sequence is {an}={(−1)n(n+3n+2)}

Calculation:

Substitute n = 1 for obtaining the first term.

a1=(−1)1(1+31+2)=−1(43)=−43

Substitute n = 2 for obtaining the second term.

a2=(−1)2(2+32+2)=1(54)=54

Substitute n = 3 for obtaining the third term.

a3=(−1)3(3+33+2)=−1(65)=−65

Substitute n = 4 for obtaining the fourth term.

a4=(−1)4(4+34+2)=1(76)=76

Substitute n = 5 for obtaining the fifth term.

a5=(−1)5(5+35+2)=−1(87)=−87

Thus, the first 5 terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_

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Answer 5

Chapter 9, Problem 1RE

To determine

The first five terms of the given sequence.

Expert Solution & Answer

Answer to Problem 1RE

The first five terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_.

Explanation of Solution

Given:

The given sequence is {an}={(−1)n(n+3n+2)}

Calculation:

Substitute n = 1 for obtaining the first term.

a1=(−1)1(1+31+2)=−1(43)=−43

Substitute n = 2 for obtaining the second term.

a2=(−1)2(2+32+2)=1(54)=54

Substitute n = 3 for obtaining the third term.

a3=(−1)3(3+33+2)=−1(65)=−65

Substitute n = 4 for obtaining the fourth term.

a4=(−1)4(4+34+2)=1(76)=76

Substitute n = 5 for obtaining the fifth term.

a5=(−1)5(5+35+2)=−1(87)=−87

Thus, the first 5 terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_

Answer 6

Chapter 9, Problem 1RE

To determine

The first five terms of the given sequence.

Expert Solution & Answer

Answer to Problem 1RE

The first five terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_.

Explanation of Solution

Given:

The given sequence is {an}={(−1)n(n+3n+2)}

Calculation:

Substitute n = 1 for obtaining the first term.

a1=(−1)1(1+31+2)=−1(43)=−43

Substitute n = 2 for obtaining the second term.

a2=(−1)2(2+32+2)=1(54)=54

Substitute n = 3 for obtaining the third term.

a3=(−1)3(3+33+2)=−1(65)=−65

Substitute n = 4 for obtaining the fourth term.

a4=(−1)4(4+34+2)=1(76)=76

Substitute n = 5 for obtaining the fifth term.

a5=(−1)5(5+35+2)=−1(87)=−87

Thus, the first 5 terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_

Answer 7

Chapter 9, Problem 1RE

To determine

The first five terms of the given sequence.

Answer 8

Expert Solution & Answer

Answer to Problem 1RE

The first five terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_.

Answer 9

Expert Solution & Answer

Answer 10

Expert Solution & Answer

Answer 11

Explanation of Solution

Given:

The given sequence is {an}={(−1)n(n+3n+2)}

Calculation:

Substitute n = 1 for obtaining the first term.

a1=(−1)1(1+31+2)=−1(43)=−43

Substitute n = 2 for obtaining the second term.

a2=(−1)2(2+32+2)=1(54)=54

Substitute n = 3 for obtaining the third term.

a3=(−1)3(3+33+2)=−1(65)=−65

Substitute n = 4 for obtaining the fourth term.

a4=(−1)4(4+34+2)=1(76)=76

Substitute n = 5 for obtaining the fifth term.

a5=(−1)5(5+35+2)=−1(87)=−87

Thus, the first 5 terms of the given sequence are a1=−43, a2=54, a3=−65, a4=76 and a5=−87_

Answer 12

Ch. 9.1 - For the function , find and . Ch. 9.1 - Prob. 2AYU Ch. 9.1 - Prob. 3AYU Ch. 9.1 - Prob. 4AYU Ch. 9.1 - Prob. 5AYU Ch. 9.1 - Prob. 6AYU Ch. 9.1 - Prob. 7AYU Ch. 9.1 - Prob. 8AYU Ch. 9.1 - Prob. 9AYU Ch. 9.1 - Prob. 10AYU

The first five terms of the given sequence.

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The first five terms of the given sequence.

Answer to Problem 1RE

Explanation of Solution

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Chapter 9 Solutions