NURSING, ECONOMICS, MATHEMATICS, BIOLOGY, ENGINEERING AND HISTORY MATERIALS

MATH 110 Module 10 Exam (RATED A+) Questions and Answers- Portage Learning Exam Page 1 Find the value of X2 for 20 degrees of freedom and an area of .010 in the right tail of the chi- square distribution. X2=37.566 Answer Key Exam Page 2 Find the value of X2 for 13 degrees of freedom and an area of .100 in the left tail of the chi- square distribution. (1-.100) = 0.900 X2 = 7.042

NR 511 wk8 Final Quiz. | GRADED A 1: which test is used to confirm a diagnosis of epididymitis? Ans: Ultrasound of the scrotum. 2: Which of the following is part of the treatment plan for the patient with irritable bowel syndrome? Ans; High fiber diet 3: Reuben, age 24 years old has HIV and just had a routine viral load test done. The results show a falling viral load. What does this indicates? Ans: A favorable diagnostic trend 4: The patient with gastro esophageal reflux disease (GERD)...

Answers- Portage Learning M9: Exam- Requires Respondus LockDown Browser • Due No due date • Points 35 • Questions 4 • Time Limit 90 Minutes • Requires Respondus LockDown Browser This quiz is currently locked. Attempt History Attempt Time Score LATEST Attempt 1 83 minutes 32 out of 35 Score for this quiz: 32 out of 35 Submitted Jul 27 at 5:50pm This attempt took 83 minutes. Question 1 5 / 5 pts You may find the following files helpful thro...

MATH 110 Final Exam (GRADED A+) Questions and Answers- Portage Learning Final Exam Question 1 Not yet graded / 10 pts You may find the following files helpful throughout the exam: The following pie chart shows the percentages of total items sold in a month in a certain fast food restaurant. A total of 4700 fast food items were sold during the month. a.) How many were fish? b.) How many were french fries? Your Answer: a. fish 4700(0.28)=1316 b. French fries 4700(0.4)=1880 ...

Anatomy and Physiology 101 Lab 2 Microscope, Cellular Structure, The Cell Cycle Labs 4, 5, and 7 in manual Textbook Figures 3.3, 3.7, and 3.37 Table 3.3 and 3.5 Lab Exercise 4 - Care and Use of the Compound Microscope The microscope is an essential tool for the study of structures too small to see with the naked eye. Objectives- In this lab you will learn the parts of a microscope, the function of each part, how to calculate total magnification, and how to place a slide in position and...

2020 HESI EXIT V1 160 Q&A|ALL CORRECT| 1. Which information is a priority for the RN to reinforce to an older client after intravenous pyelography? A) Eat a light diet for the rest of the day B) Rest for the next 24 hours since the preparation and the test is tiring. C) During waking hours drink at least 1 8-ounce glass of fluid every hour for the next 2 days D) Measure the urine output for the next day and immediately notify the healthcare provider if it should decrease. The correct an...

2020 HESI OB/MATERNITY V 2 1. The nurse is caring for a client who had an emergency cesarean section, with her husband in attendance the day before. The baby’s Apgar was 9/9. The woman and her partner had attended childbirth education classes and had anticipated having a water birth with family present. Which of the following comments by the nurse is appropriate? a) “Sometimes babies just don’t deliver the way we expect them to.” b) “With all of your preparations, it must have been...

2020 HESI OB/MATERNITY V 1 |100 QUESTIONS AND CORRECT ANSWERS 1. A 3-day postpartum client, who is not immune to rubella, is to receive the vaccine at discharge. Which of the following must the nurse include in her discharge teaching regarding the vaccine? 1. The woman should not become pregnant for at least 4 weeks. 2. The woman should pump and dump her breast milk for 1 week. 3. The mother must wear a surgical mask when she cares for the baby. 4. Passive antibodies transported across the ...

MATH 110 Module 5 Exam.| PORTGE LEARNING Module 5 Exam

MATH 110 Module 4 Exam.| PORTGE LEARNING Module 4 Exam Exam Page 1 A factory has eight safety systems. During an emergency, the probability of any one of the safety systems failing is .08. What is the probability that six or more safety systems will fail during an emergency? f(x) = ( (n!) / (x!(n-x)!) ) x ( (p^x) x ((1-p)^n-x)) ) n = 8 x = 6, 7, 8 (number of failures) p = 0.08 6 failures: n = 8 x = 6 p = 0.8 n-x = 8-6 = 2 ( (8!) / (6!(2)!) ) x ( (0.08^6) x ((1-0.08)^2)) ) = 6.2...