a) The z score for Elanor is computed here as:
Therefore 1.05 is the standardized score here.
b) The z score for Gerald here is computed as:
Therefore 2.05 is the required standardized score here.
c) As the z score for Gerald is higher here. Therefore Gerald has a higher score here.
Eleanor scores 680 on the mathematics part of the SAT. The distribution of SAT math scores...
please answer all parts 106. Eleanor scores 680 on the mathematics part of the SAT. The distribution of SAT math scores in recent years has been Normal with mean 504 and standard deviation Gerald takes the ACT Assessment mathematics test and scores 27. ACT math scores are Normally distributed with mean 23.8 and standard deviation 3.8 a. What is Elanor's standardized score? b. What is Gerald's standardized score? c. Assuming that both tests measure the same kind of ability, who...
(3.08) In 2013, when she was a high school senior, Idonna scored 670 on the mathematics part of the SAT. The distribution of SAT math scores in 2013 was Normal with mean 514 and standard deviation 118. Jonathan took the ACT and scored 26 on the mathematics portion. ACT math scores for 2013 were Normally distributed with mean 20.9 and standard deviation 5.3 Step 1: What is Idonna's standardized score? Round your answer to 2 decimal places Step 2: What...
7 In a certain year, when she was a high school senior, Idonna scored 679 on the mathematics part of the SAT. The distribution of SAT math scores in that year was Normal with mean 505 and standard deviation 120. Jonathan took the ACT and scored 25 on the mathematics portion. ACT math scores for the same year were Normally distributed with mean 20.6 and standard deviation 5.2 Find the standardized scores ±0.01) for both students. Assuming that both tests...
Math SAT Scores (Raw Data, Software Required): Suppose the national mean SAT score in mathematics is 510. The scores from a random sample of 40 graduates from Stevens High are given in the table below. Use this data to test the claim that the mean SAT score for all Stevens High graduates is the same as the national average. Test this claim at the 0.05 significance level. (a) What type of test is this? This is a left-tailed test. This...
For the mathematics part of the SAT the mean is 514 with a standard deviation of 113, and for the mathematics part of the ACT the mean is 20.6 with a standard deviation of 5.1. Bob scores a 660 on the SAT and a 27 on the ACT.Use z-scores to determine on which test he performed better.A) SAT or B) ACT
Scores on the SAT mathematics section have a normal distribution with mean 4-500 and standard deviation o=100. a. What proportion of students score above a 550 on the SAT mathematics section? Round your answer to 4 decimal places. b. Suppose that you choose a simple random sample of 16 students who took the SAT mathematics section and find the sample mean x of their scores. Which of the following best describes what you would expect? The sample mean will be...
For the mathematics part of the SAT the mean is 514 with a standard deviation of 113, and for the mathematics part of the ACT the mean is 20.6 with a standard deviation of 5.1. Bob scores a 660 on the SAT and a 27 on the ACT.
The mean SAT score in mathematics, μ, is 551. The standard deviation of these scores is 33, A special preparation course claims that its graduates will score higher, on average, than the mean score 551. A random sample of 43 students completed the course, and their mean SAT score in mathematics was 556 Assume that the population is normally distributed. At the 0.05 level of significance, can we conclude that the preparation course does what it claims? Assume that the...
The mean SAT score in mathematics, u, is 512. The standard deviation of these scores is 25. A special preparation course claims that its graduates will score higher, on average, than the mean score 512. A random sample of 25 students completed the course, and their mean SAT score in mathematics was 520. Assume that the population is normally distributed. At the 0.1 level of significance, can we conclude that the preparation course does what it claims? Assume that the...
The mean SAT score in mathematics, H, is 544. The standard deviation of these scores is 26. A special preparation course claims that its graduates will score higher, on average, than the mean score 544. A random sample of 50 students completed the course, and their mean SAT score in mathematics was 551. At the 0.1 level of significance, can we conclude that the preparation course does what it claims? Assume that the standard deviation of the scores of course...