The first four terms of the sequence.

Question

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Answer 1

Question

Chapter 8, Problem 1RE

To determine

The first four terms of the sequence.

Expert Solution & Answer

Answer to Problem 1RE

Solution:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

Given: The general term of the sequence an=−3n+2 .

Explanation of Solution

We are given the general term of the sequence as an=−3n+2 . Finding first four terms of the sequence means we need to find a1, a2, a3, a4 . We need to substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.

Calculation:

Description	an=−3n+2
Step 1: Substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.	For n=1a1=−3(1)+2a1=−3+2a1=−1	For n=2a2=−3(2)+2a2=−6+2a2=−4	For n=3a3=−3(3)+2a3=−9+2a3=−7	For n=4a4=−3(4)+2a4=−12+2a4=−10

Conclusion:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

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Answer 2

Question

Chapter 8, Problem 1RE

To determine

The first four terms of the sequence.

Expert Solution & Answer

Answer to Problem 1RE

Solution:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

Given: The general term of the sequence an=−3n+2 .

Explanation of Solution

We are given the general term of the sequence as an=−3n+2 . Finding first four terms of the sequence means we need to find a1, a2, a3, a4 . We need to substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.

Calculation:

Description	an=−3n+2
Step 1: Substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.	For n=1a1=−3(1)+2a1=−3+2a1=−1	For n=2a2=−3(2)+2a2=−6+2a2=−4	For n=3a3=−3(3)+2a3=−9+2a3=−7	For n=4a4=−3(4)+2a4=−12+2a4=−10

Conclusion:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

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Answer 3

Question

Chapter 8, Problem 1RE

To determine

The first four terms of the sequence.

Expert Solution & Answer

Answer to Problem 1RE

Solution:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

Given: The general term of the sequence an=−3n+2 .

Explanation of Solution

We are given the general term of the sequence as an=−3n+2 . Finding first four terms of the sequence means we need to find a1, a2, a3, a4 . We need to substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.

Calculation:

Description	an=−3n+2
Step 1: Substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.	For n=1a1=−3(1)+2a1=−3+2a1=−1	For n=2a2=−3(2)+2a2=−6+2a2=−4	For n=3a3=−3(3)+2a3=−9+2a3=−7	For n=4a4=−3(4)+2a4=−12+2a4=−10

Conclusion:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

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Answer 4

Question

Chapter 8, Problem 1RE

To determine

The first four terms of the sequence.

Expert Solution & Answer

Answer to Problem 1RE

Solution:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

Given: The general term of the sequence an=−3n+2 .

Explanation of Solution

We are given the general term of the sequence as an=−3n+2 . Finding first four terms of the sequence means we need to find a1, a2, a3, a4 . We need to substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.

Calculation:

Description	an=−3n+2
Step 1: Substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.	For n=1a1=−3(1)+2a1=−3+2a1=−1	For n=2a2=−3(2)+2a2=−6+2a2=−4	For n=3a3=−3(3)+2a3=−9+2a3=−7	For n=4a4=−3(4)+2a4=−12+2a4=−10

Conclusion:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

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Answer 5

Chapter 8, Problem 1RE

To determine

The first four terms of the sequence.

Expert Solution & Answer

Answer to Problem 1RE

Solution:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

Given: The general term of the sequence an=−3n+2 .

Explanation of Solution

We are given the general term of the sequence as an=−3n+2 . Finding first four terms of the sequence means we need to find a1, a2, a3, a4 . We need to substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.

Calculation:

Description	an=−3n+2
Step 1: Substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.	For n=1a1=−3(1)+2a1=−3+2a1=−1	For n=2a2=−3(2)+2a2=−6+2a2=−4	For n=3a3=−3(3)+2a3=−9+2a3=−7	For n=4a4=−3(4)+2a4=−12+2a4=−10

Conclusion:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

Answer 6

Chapter 8, Problem 1RE

To determine

The first four terms of the sequence.

Expert Solution & Answer

Answer to Problem 1RE

Solution:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

Given: The general term of the sequence an=−3n+2 .

Explanation of Solution

We are given the general term of the sequence as an=−3n+2 . Finding first four terms of the sequence means we need to find a1, a2, a3, a4 . We need to substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.

Calculation:

Description	an=−3n+2
Step 1: Substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.	For n=1a1=−3(1)+2a1=−3+2a1=−1	For n=2a2=−3(2)+2a2=−6+2a2=−4	For n=3a3=−3(3)+2a3=−9+2a3=−7	For n=4a4=−3(4)+2a4=−12+2a4=−10

Conclusion:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

Answer 7

Chapter 8, Problem 1RE

To determine

The first four terms of the sequence.

Answer 8

Expert Solution & Answer

Answer to Problem 1RE

Solution:

The first four terms of the sequence an=−3n+2 are a1=−1, a2=−4, a3=−7, and a4=−10 .

Given: The general term of the sequence an=−3n+2 .

Answer 9

Expert Solution & Answer

Answer 10

Expert Solution & Answer

Answer 11

Explanation of Solution

We are given the general term of the sequence as an=−3n+2 . Finding first four terms of the sequence means we need to find a1, a2, a3, a4 . We need to substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.

Calculation:

Description	an=−3n+2
Step 1: Substitute n=1, 2, 3, 4 in the general term of the sequence to find the first four terms.	For n=1a1=−3(1)+2a1=−3+2a1=−1	For n=2a2=−3(2)+2a2=−6+2a2=−4	For n=3a3=−3(3)+2a3=−9+2a3=−7	For n=4a4=−3(4)+2a4=−12+2a4=−10