The overall grade of a statistics class has a normal distribution with mean of 85.5 and...
The overall grade of a statistics class has a normal distribution with mean of 85.5 and standard deviation of 5.5. The instructor decides letter grades of students so that 5% fails the class. Find the minimum overall grade a student should get so that the student does not fail the class. (keep 1 decimal place)
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The overall grade of a statistics class has a normal
distribution with mean of 85.5 and...
The final exam grade of a statistics class has a normal distribution with mean of 75.5...
The final exam grade of a statistics class has a normal distribution with mean of 75.5 and standard deviation of 7. Find the two cutoff values which separate the middle 20% of final exam grades in this class. Lower cutoff is (keep 1 decimal place) Upper cutoff is (keep 1 decimal place)
show all steps, thanks 3.2.21. A professor in a large statistics class has a grading policy...
show all steps, thanks
3.2.21. A professor in a large statistics class has a grading policy such that only the 15% of the students with the highest scores will receive the grade A. The mean score for this class is 72 with a standard deviation of 6. Assuming that all the grades for this class follow a normal probability distribution, what is the minimum score that a student in this class has to get to receive an A grade?
The grade point averages of the students in a large statistics class follow a normal distribution...
The grade point averages of the students in a large statistics class follow a normal distribution with a mean of 3.0 and a standard deviation of 0.25. What is the probability that a randomly sampled student from this class has a GPA of less than 2.95? (hint: you will need to use the table on page 175)
The final exam grade of a statistics class has a skewed distribution with mean of 76...
The final exam grade of a statistics class has a skewed distribution with mean of 76 and standard deviation of 7.4. If a random sample of 36 students selected from this class, then what is the probability that the average final exam grade of this sample is between 75 and 80? Answer: (keep 4 decimal places)
The parent population mean grade, μ, on a final exam was 81, and the parent population...
The parent population mean grade, μ, on a final exam was 81, and the parent population standard deviation, σ, was 10. The instructor grades such that only the top 10% of the class receives an A on the final exam, assuming the grades follow a normal distribution (assumed because the number of students is seemingly infinite). What is the minimum grade necessary to make an A on the final?
. The professor of a large class decides to grade the nal exam on a curve....
. The professor of a large class decides to grade the nal exam on a curve. He will use the following criteria: 15% of students will get a grade of A+ .17% of students will get a grade of A. 11% of students will get a grade of B+ 18% of students will get a grade of B. 9% of students will get a grade of C+ 12% of students will get a grade of C. 10% of students will...
1. A professor grades students on a normal distribution. For any grade x, based on a...
1. A professor grades students on a normal distribution. For any grade x, based on a course mean and standard deviation developed over years of testing, the following scale applies A': course grade 1.6 standard deviation above the mean 'B': course grade between 0.45 and 1.6 standard deviations above the mean C': course grade t 0.45 standard deviations from the mean. Assuming "large sample size", what percentage of students will receive an A in course? 2.61 % 3.78 % 4.95...
The professor of a introductory calculus class has stated that, historically, the distribution of final exam...
The professor of a
introductory calculus class has stated that, historically, the
distribution of final exam grades in the course resemble a Normal
distribution with a mean final exam mark of μ=63μ=63% and a
standard deviation of σ=9σ=9%.
If using/finding zz-values, use three decimals.
(a) What is the probability that a random chosen
final exam mark in this course will be at least 73%? Answer to four
decimals.
(b) In order to pass this course, a student must
have a...
In a statistics class, the average grade on the final examination was 75 with a standard...
In a statistics class, the average grade on the final examination was 75 with a standard deviation of 5. a. At least what percentage of the students received grades between 50 and 100? Determine an interval for the grades that will be true for at least 70% of the students. b.
3. Exam grades across all students across all sections of an introductory statistics class are approximately...
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...
show all steps, thanks
3.2.21. A professor in a large statistics class has a grading policy such that only the 15% of the students with the highest scores will receive the grade A. The mean score for this class is 72 with a standard deviation of 6. Assuming that all the grades for this class follow a normal probability distribution, what is the minimum score that a student in this class has to get to receive an A grade?
1. A professor grades students on a normal distribution. For any grade x, based on a course mean and standard deviation developed over years of testing, the following scale applies A': course grade 1.6 standard deviation above the mean 'B': course grade between 0.45 and 1.6 standard deviations above the mean C': course grade t 0.45 standard deviations from the mean. Assuming "large sample size", what percentage of students will receive an A in course? 2.61 % 3.78 % 4.95...
The professor of a
introductory calculus class has stated that, historically, the
distribution of final exam grades in the course resemble a Normal
distribution with a mean final exam mark of μ=63μ=63% and a
standard deviation of σ=9σ=9%.
If using/finding zz-values, use three decimals.
(a) What is the probability that a random chosen
final exam mark in this course will be at least 73%? Answer to four
decimals.
(b) In order to pass this course, a student must
have a...
In a statistics class, the average grade on the final examination was 75 with a standard deviation of 5. a. At least what percentage of the students received grades between 50 and 100? Determine an interval for the grades that will be true for at least 70% of the students. b.
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