Fill in the blank. To receive credit, you must show all your work and submit in Final Exam Part B.  Use Part 1 of the Fundamental Theorem of Calculus to find the derivative of

Fill in the blank. To receive credit, you must show all your work and submit in Final Exam Part B. Evaluate the indefinite integral.

Fill in the blank. To receive credit, you must show all your work and submit in Final Exam Part B. Estimate the area under the graph of from x = 1 to x = 5 using left endpoints and four rectangles. a. Sketch the four rectangles. Rough Sketch without details b. The area is .  Do not give answer in decimals.

Fill in the blanks. To receive credit, you must show all your work and submit in Final Exam Part B. Find the derivative.

Choose the correct response. To receive credit, explain your answer in Final Exam Part B. is used to measure the rate of change of f with respect to time (t).

Given the two relations R and S as Sets with the following records    Perform the following operations:1) 2) You have to show the final resulting relations here on canvas. Scratch Papers will be collected and discarded after the exam. 

Essay Question Instructions: Make sure you show all work on the five essay questions on scratch paper. Upload a PDF of your written work to the Canvas Upload module immediately after you finish the test. Most of the points are awarded based on your written work, not the final answer that you submit to each question. Essay Question 3: From the stemplot given below, find the following items: 1. Min 2. Max 3. Q1 4. Q3 5. Median 6. Mean 7. Comment on the shape- ie symmetry or skewed ( which way?) and state why you think this.        

Suppose I wanted to determine if there is a relationship between the number of absences from my class and a student’s GPA. After collecting several semester’s worth of data, I notice that students who miss more classes tend to have a lower GPA.  In a scatterplot of days missed and GPA, what would be the response variable and what type association would you expect to see?

A supplier of digital memory cards claims that no more than 2% of its cards are defective.   A customer took a random sample of 200 cards and found that 5 were defective.  What is the proper hypotheses to test the customer’s claim that the rate is different?

List or describe something that you learned about while preparing for this test that was not actually on the test, but that you would like for me to know you learned about so far this term.