Question 16 (1 point) Let's look at a class that didn't do quite as well on...
Question 12 (1 point) Let's look at grades again. Let's say that the grades for a particular test are Normally- Distributed with mean=80 and standard deviation = 7. What's the probability that a random student has scores a grade of 70 or below? Op=.2432 Op=.0485 Op=.0766 Op=1254
Question 12 (1 point) Let's look at grades again. Let's say that the grades for a particular test are Normally- Distributed with mean=80 and standard deviation = 7. What's the probability that a random student has scores a grade of 70 or below? Op= 2432 Op=.0485 Op=.0766 Op=.1254
Question 13 (1 point) Let's look at grades again. Let's say that the grades for a particular test are Normally Distributed with mean=80 and standard deviation = 7. What's the probability that a random student scores a grade between 80 and 90? Op=.3154 p=.842 Op=.4234 Op=.67
Question 13 (1 point) Let's look at grades again. Let's say that the grades for a particular test are Normally Distributed with mean=80 and standard deviation = 7. What's the probability that a random student scores a grade between 80 and 90? Op=.3154 p=.842 Op=.4234 Op=.67
Question 17 (1 point) Let's say that i take our class to be a SRS and gather data on everyone's weight. Taking that sample we see that our sample mean is 68 kilograms. Assume that we magically know that the true population standard deviation is 10 kilograms. Based on our data, gathered from 40 students, can you give me an estimate on the true population mean weight? Give me a 95% Confidence interval O (64.9,71.1) (66.4, 69.92) (62, 74.2) (58.1,...
The marks obtained by students from previous classes are normally distribution with a mean of 75 and a standard deviation of 10. the probability that a student is having a mark between 70 and 90 in this distribution? how many students will fail in Statistics if the passing mark is 65 for a class of 100 students?
if statistics test scores were normally distributed with a mean of 81 and a standard deviation of 4, a) what is the probability that a randomly selected student scored less than 70? b) what percentage of students had a B on the exam? c) the top 10% of the class had what grades?
Scores on Professor Combs Statistics Final Exams have a long term history of being normally distributed with a mean of μ=70 and a standard deviation of σ=8 a.) Find the probability that a single student will score above a 75 on the Final exam. b.) Find the probability that a single student will score between a 65 and 75 on the Final exam. c.) Find the probability that an entire class of 20 students will have a class average above a 75 on...
suppose the test scores of a history class with 120 students are normally distributed with a mean of 78 and a standard deviation of 6 what is the probalitiy that a random student got below a 70? show work clearly b) what is the probability that if 9 kids are selected randomly their mean score is below a 70? c) is your answer to part b based on pop distribution, the distribution of a sample, or a sanple distribution?? explain...
3. Exam grades across all students across all sections of an introductory statistics class are approximately normally distributed with a mean of 72 and a standard deviation of 11. Use the normal distribution to find answer the following questions. a. What percent of students scored above a 90%? b. What percent scored below 60%? c. If the lowest 5% of students will be required to attend an extra study session, what grade is the cutoff for being required to attend...