# MATH 260 Week 3 iLab Updated

MATH 260 Week 3 iLab Updated

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MATH 260 Week 3 iLab Updated

1. Given the following geometric series write out the first 5 partial sums. Explain how to do this.

2. Do these partial sums appear to be approaching a finite sum for the entire series? If so, what does that sum appear to be?

3. How do we know for sure that the above infinite geometric series has a sum? What is the formula that we can use to find the sum of an infinite geometric series?

4. Identify the following and use them to determine the sum of the infinite geometric series above.

5. Can we find the sum of these infinite geometric series? In other words, do these series converge? Explain. If you can find the sum, do so.

# MATH 260 Week 5 iLab Updated

MATH 260 Week 5 iLab Updated

Check this A+ tutorial guideline at

https://www.homeworkrank.com/math-260/math-260-week-5-ilab-updated

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MATH 260 Week 5 iLab Updated

Directions: For each category see if you can devise the rule(s) that was used to find the derivative(s) and then use it to find the derivatives of the functions that follow.

Category 1:

What is the formula for the derivative of ? What role does the chain rule play?