Complete the following questions before our next class.
Exercise 16D questions 1 and 2
Complete the following questions before our next class.
Exercise 16D questions 1 and 2
Complete the following questions before our next class (tomorrow!).
Exercise 19C.2 questions 2, 4, 5, 8, 9
Complete the following questions before our next class.
Exercise 7A questions 2def, 3, 4b, 6b, 7, 8
Exercise 7B questions 4, 5a
Exercise 7C questions 1, 3, 4a
Complete the following questions before our next class.
Exercise 16A.1 question 2b
Exercise 16A.2 questions 1b, 2a
Exercise 16B questions 1def, 2abc (these are similar to what we did in class—substitute in one equation to get one equation with a single variable, solve for that variable, then use one of the original equations to solve for the remaining variable)
Exercise 16C questions 1abc, 2def, 3
Complete the following questions before our next class.
Exercise 19A questions 2–4
Exercise 19B questions 1, 3, 4, 5, 10, 13–16
Complete the following questions (from the Pearson textbook).
Complete p. 1353 questions 18–20, 23, 25, 26, 27
Complete the following questions before our next class.
Exercise 6G.2 questions 1, 2, 4–8
Complete the following questions before our next class.
Exercise 18F questions 1, 2a–e, 3, 5a–f, 6a–e
Exercise 18G* questions 1–5
*You can use inspection to solve these whenever possible!
Complete the following questions before our next class.
Exercise 6G.1 questions 1–5
Here’s the question we were looking at in class, complete this question (and the other questions that I’ll include in an email to you) before our next class.
An manufacturing process produces aircraft parts such that the length of each part, X, (in cm) is such that \(X\sim N(\mu,\sigma^2)\).
We know that \(P(X\leq 120)=0.4596\) and \(P(X\leq 132)=0.6491\).
Find \(\mu\) and \(\sigma\).
If a part is rejected if it is more than 1 cm away from the mean, what percentage of parts are rejected?