Exam #1 Flashcards
Measurement
is the process of collecting information from a test. The raw scores from a test.
Evaluation
is the use of measurement in making decisions
Public relations
proof that your program is successful and worthwhile
Formative vs. Summative evaluation
Formative – Progressive and developmental
Summative – Terminal (e.g., letter grade, pass/fail)
Data
Set of raw scores
Raw score
An individual score
Indicate the time, distance, weight, etc.
One raw score cannot necessarily be directly compared to another raw score, especially if they are from different events or types of performance
A standard score can be calculated to compare different
sets of data to one another
Nominal scale
Simplest, least precise measurement scale. Ex) jersey #, position
Ordinal scale
More precise than nominal as it has order. Implies “more than” or “less than”. Ex) 1st, 2nd, etc. Does not allow calculation to be made because ordinal difference doesn’t imply equal differences.
Interval scale
– More precise than nominal and ordinal
data. Ex) 20C is warmer than 10C however it is not twice as warm
Ratio scale
The most precise and useful level of measurement. The ratio scale is essentially the interval scale with an absolute zero that indicates an absence of the measured attribute.
Discrete variable
Specific or exact values (whole #’s)
Continuous variables
Values on a continuum, can include decimal values. Ex) body composition values
Ex) 0.1sec vs 0.095 sec on an agility test
________ is a mathematical representation of the distribution of data
The normal curve
For normally distributed interval/ratio data, _______ are distributed around the____ in a symmetrical pattern
Raw scores, mean
Scores cluster around the ____ or the ____
average, mean
The highest peak represents the ____, ____, and _____
Mean, median and mode
Normal distribution values
0.13%, 2.15%, 13.59%, 34.13%, 34.13%, 13.59%, 2.15%, 0.13%
Common standard scores are:
Percentile rank, z-score, and t-score
Percentile rank is an ____ ______ of data compared to some norm
Ordinal measurement
Percentile rank
Provides quick comparison to the rest of the data
Good, but limited used; they are terminal statistic
(Equal percentile rank difference doesn’t mean equal performance difference; not effective for evaluating performance change or improvement)
Formula for percentile rank using nearest rank method
N = ((100-P)/100) X N + (1/2)
Calculation percentiles for data
P= 100((i-0.5)/n)
p= percentile i= rank n= number of raw scores
Z-Scores
A standard score expressed in terms of standard deviation units on a normal curve.
The higher the score the further from the mean
A negative score means below the mean
Z-Score formula
Z= (particular data value-standard deviation) / mean