(03.02 MC)  Maryann is testing the effectiveness of a new ac…

(03.02 MC)  Maryann is testing the effectiveness of a new acne medication. There are 100 people with acne in the study. Fifty-five patients received the acne medication, and 45 other patients did not receive treatment. Thirty of the patients who received the medication reported clearer skin at the end of the study. Twenty-two of the patients who did not receive medication reported clearer skin at the end of the study. What is the probability that a patient chosen at random from this study took the medication, given that they reported clearer skin? (5 points)

A solution of sodium hydroxide contained 0.250 mol/dm3. Usin…

A solution of sodium hydroxide contained 0.250 mol/dm3. Using phenolphthalein indicator, titration of 25.0 cm3 of this solution required 22.5 cm3 of a hydrochloric acid solution for complete neutralization. What apparatus would you use to measure out the sodium hydroxide solution?

(03.05 LC)  Rima is practicing math fluency. She has 100 mat…

(03.05 LC)  Rima is practicing math fluency. She has 100 math operation flashcards with 42 addition problem cards, 56 subtraction cards, and 2 multiplication cards. She will time herself to see how fast she can solve the problems on ten cards. She chooses her ten cards and they are all subtraction cards. Is choosing all subtraction cards likely? Explain by running a simulation.Part A: State the problem or question and assumptions. (2 points)Part B: Describe the process for one repetition, including possible outcomes, assigned representations, and measured variables. (3 points) Part C: Use digits from a table of random digits or use your calculator to perform one repetition. Submit the list of random digits and indicate those that represent subtraction cards. (3 points)Part D: Suppose there were 17 times when all ten cards were subtraction cards after 2,000 repetitions of the simulation. State your conclusions from these results. (2 points) (10 points)