w Instructions FR #13 (14 points) 00 Consider the series ke k's A. Use the Integral Test in three steps to show that the series is convergent: 1. Write down an improper integral that you will use in the Integral Test. II. List all the properties of the integrand in the improper integral that are needed to apply the Integral Test. You do not need to prove these properties for this question. Ill. Evaluate the improper integral by using the correct limit definition. Show all your steps. B. Use the Remainder Estimate Theorem for the Integral Test to find an upper bound for the remainder (error) when the partial sum $4 = ) k'e is used as an approximation to the total sum. Upload your file of this answer to FR#13 at Crowdmark after you finish the test. You will have to upload it within 15 minutes of the submission of test. Write FR#13 on the top left of your paper