Andrew and Jeff are attempting to determine if their GRE
scores are high enough to get into the graduate schools they are
interested in. DeCicco College has an average GRE score of 1550
with a standard deviation of 45. Jeff achieves a score of 1450 and
Andrew a score of 1300.
a. What is the probability of the score Jeff achieved occurring
within those that are accepted to the university? (e.g. what is his
percentile rank?)
B. What is the probability of the score Andrew achieved occurring
within those that are accepted to the university? (e.g. what is his
percentile rank?)
c. Is it probable that Jeff will be accepted based on his
score?
d. Is it probable that Andrew will be accepted based on his
score?
Christine’s son is 2 months old and makes a visit to the pediatrician for a well-visit. The average height for a 2 month old in the US is 20 inches with a standard deviation of 2. Christine’s son is 22 inches.
Determine his percentile rank.
What percentage of children fall between one standard
deviation above and below
the mean.
Adrian has a beagle named Sadie. Sadie has a healthy
appetite and Adrian is concerned that she might be eating too much.
Adrian weighs Sadie and finds she is 30 pounds. The national
average is 25 pounds with a standard deviation of 3 pounds.
a. Determine Sadie’s percentile rank.
b. Should Adrian be very concerned about Sadie’s
weight?
For a population with a mean of μ = 80 and a standard
deviation of σ = 12, find the z- score corresponding to each of the
following samples.
a. M = 83 for a sample of n = 4 scores b. M = 83 for a sample of n
= 16 scores c. M = 83 for a sample of n = 36 scores.
The population of IQ scores form a normal distribution with a μ = 100 and a standard deviation of σ = 10. What is the probability of obtaining a sample mean greater than M = 97,
For a random sample of n = 9
For a random sample of n = 25 people
Andrew and Jeff are attempting to determine if their GRE scores are high enough to get...
e Section 3: 2 Scores/Percentiles and Hypothesis Testing Please show work. You wil need to refer to Z score tables for this rtin 6. The national (population) average for ACT scores is 208 (on a 36 point a. Suppose you score 26 on does this score fall? (Find your ACT. At approximately what percentile (round to the nearest integer between 1 and 99) your probability from the Z table, subtract that from 1, multiply by 100, and round) Answer that...