This year the test scores of all students in a college algebra course is normally distributed with a mean of 75 and a standard deviation of 10. Only the best 5% of the students will receive an A. What is the minimum score a student must obtain to get an A?
This year the test scores of all students in a college algebra course is normally distributed...
The combined math and verbal scores for students taking a national standardized examination for college admission, is normally distributed with a mean of 660 and a standard deviation of 220. If a college requires a student to be in the top 20 % of students taking this test, what is the minimum score that such a student can obtain and still qualify for admission at the college?
Assume that scores on a widely used standardized test are normally distributed with a mean of 750 and a standard deviation of 100. (Consider the distribution of scores to be a population.) If a university admits only the top 10% of the students taking the test, what is the lowest score a student can obtain and be admitted? What is the closest Z score corresponding to this value? What is the raw test score for this value?
Suppose scores of students on a test are approximately normally distributed with a mean score of 65 points and a standard deviation of 8 points. It is decided to give A's to 10 percent of the students. Obtain the threshold score that will result in an A.
At XYZ college, the SAT verbal test scores for first-year students are normally distributed. The mean is 590. The standard deviation is 65. Q: Sketch the normal distribution and curve using the information above. Show all values for three standard deviations to the right and the left of the mean.
3. (4 points) The scores on a test are normally distributed with a mean of 75 and a standard deviation of 8. a) Find the proportion of students having scores greater than 85. b) If the bottom 3% of students will fail the course, what is the lowest score that a student can have and still be awarded a passing grade? Please round up to the nearest integer.
From past history, the scores on a statistics test are normally distributed with a mean of 70% and a standard deviation of 5%. To earn an "A" on the test, a student must be in the top 5% of the class. What should a student score to receive an "A"?
The SAT scores of students who took the SAT test in 2010 were normally distributed with a mean of 1509 and a standard deviation of 312. What proportion of student scored below 1805 on this SAT? What score is need on this test to be in the top 10% of all test takers?
The graph illustrates the distribution of test scores taken by College Algebra students. The maximum possible score on the test was 140, while the mean score was 75 and the standard deviation was 15. 30 45 105 120 60 75 90 Distribution of Test Scores Using the Empirical Rule, What is the approximate percentage of students who scored between 45 and 105 on the test? % What is the approximate percentage of students who scored higher than 105 on the...
Scores on a test of reading ability for second graders are normally distributed with a mean of 60 and a standard deviation of 11. The principal of a school wants to identify the students who are in the top 5% of the class for participation in accelerated work in reading. What is the minimum raw score a student must have to be in the top 5% a. 65 b. 78.5 c. 66.65 d. 77.58
The final exam scores of students taking a statistics course are normally distributed with a population mean of 72 and a population standard deviation of 8. If a student taking this statistics course is randomly selected, what is the probability that his/her final exam score is between 60 and 84? A .4332 .9332 C .8664 .1336 Submit Answer