NAME: _________________________________________________ Worksheet #1
Due ________________________
______ a. number of wheels on a vehicle ______ c. a person’s favorite color
______ b. county a person lives in ______ d. distance a person drives to work
————————————————————————————————————————————————–
______ a. number of marbles in a jar ______ c. weight of a baby at birth
______ b. number of hours a phone battery lasts ______ d. number of TV’s in a household
————————————————————————————————————————————————–
tire gauges are randomly selected from various parts of the shipment and the percent of those that
are defective is determined. If this percentage is greater than 5%, the shipment is sent back.
Which of the following is the population of interest for this example?
Which of the following is the sample for this example?
If 4 of the 50 randomly selected tire gauges are found to be defective, what percentage is that? Show work.
The percentage in the previous question is a _____________ .
Would the shipment be returned?
————————————————————————————————————————————————–
or an experiment (E).
______ a. Does attending an SAT preparation course improve scores? A comparison is done of
the math SAT scores between students who attend a 6 week preparation course and
those who do not.
______ b. Is there a significant difference in the SAT scores of students who are right-handed as
opposed to those who are left-handed? A comparison is done of the math SAT scores
between students who are right-handed and those who are left-handed.
using the string of random digits shown below. Move across that row two digits at a time (since 46 is a
two-digit number) clearly showing your work. Your answer should include the names and numbers of the
counties selected for your sample, in the order you choose them.
1 8 6 2 0 3 5 8 4 9 2 7 3 9 4 4 8 2 3 6 3 3 5 0 9 5 2 9 7 8
—————————————————————————————————————————————
EACH IS LISTED BELOW. MATCH THEM WITH THEIR DEFINITIONS.
______ How are the subjects assigned to their treatment groups? This assignment must be truly random,
something akin to drawing names out of a hat.
______ There must be a group with whom the experimenter can compare the group that is receiving the
treatment of interest. This comparison group usually receives the ‘old, tried-and-true’ treatment
or receives no treatment at all in the form of a placebo.
______ In an experiment with human subjects, neither the subjects nor the experimenter should know
who receives what treatment until the end of the experiment. This usually requires the use of
an impartial third party.
______ If the experiment were repeated under similar conditions, would the results be similar?
This is ensured by either repeating the experiment to compare the results or by using a
large sample the first time in order to get reliable results.
42 55 51 48 37 45 46 54
61 43 58 51 40 49 53 50
48 47 44 54 52 59 45 52
X = ________________________________________________________
to organize the data. Use six classes with 35 as the lower limit of the
first class, and use a class width of 5.
speed frequency
35-39
40-44
————————————————————————————————————————————————–
Label the axes. the distribution?
____ symmetric
____ skewed left
____ skewed right?
_____________________________________________________________
______ ______ ______
L = blue R = brown G = green H = hazel
L G G R G R L G R H L R R H G L R L L G
R G L R R L G R L R R L R G L G R L R R
color frequency relative frequency
______________________________________
————————————————————————————————————————————————–
given below. Use the pie chart to answer the following questions. Show all work!
D = Democrat R = Republican I = Independent L = Libertarian
| D |
| 45% |
| 6% |
| L |
———————————————————————————————
| R |
| 32% |
| I |
———————————————————————————————
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