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BPHS SENIORS: THE RELATIONSHIP
BETWEEN EXTRACURRICULAR ACTIVITIES
          AND ACADEMICS
   BY JASMINE BUI AND DESEREA BRITO
HOW WE OBTAINED OUR SAMPLE

• Our population is the senior class of Baldwin Park
  High School. We randomly selected a Senior English
  class by picking its number out of a hat. Every Senior
  English class was assigned a number on a piece of
  paper. Then we put all the papers in a hat and
  randomly selected one. We then conducted the
  survey. Our sample was a total of 31 Baldwin Park
  High School Seniors.
Q1.ARE YOU A MALE OR FEMALE?

•14 females
•15 males  16




•1 N/A
           14

           12

           10

            8
                                     Series1
            6

            4

            2

            0
                Girls   Boys   N/A
Q.2 WHAT IS YOUR ETHNICITY?

• 1 White
• 21 Hispanic
• 6 Asian (including Indian subcontinent
  and Philippines)
• 1 Black or African American (Including
  African or the Caribbean)
• 0 American Indian
• 1 Mixed
Q.3 WHAT IS THE HIGHEST MATH
      COURSE YOU HAVE TAKEN?
• Circle One:
• Algebra 1 (0)
• Geometry (0)
• Algebra 2 (14)
• Pre-Calculus/Trigonometry (10)
• Calculus AB (3)
• Calculus BC (0)
• Stastistics (2)
• AP Statistics (1)
Q.4 DO YOU AGREE OR DISAGREE THAT
 PROCRASTINATION HAS A NEGATIVE EFFECT ON
                   GPA?
• Sample Data:                  Females that Agree- 12/14 = .857
                                Males that Agree- 11/15 = .733
• Ho: The proportion of girls that agree that procrastination has a negative affect on GPA
  (Pg) is equal to the proportion of boys that agree (Pb).
           Pg =Pb
• Ha: The proportion of girls that agree that procrastination has a negative affect on GPA
  (Pg) is NOT equal to the proportion of boys that agree (Pb).
           Pg ≠ Pb
Conditions/Assumptions:
   1. Randomness: We sampled the classrooms randomly (cluster)
   2. Independence- A boys opinion does not affect a girls.
   3. Less than 10%- 30 < 10% of BP High School senior population
   4. NP > 10 = 24.853
   5. N(P-1) > 10 = 4.147
• We will conduct a 2-proportion z test
   2p(z≠.822)= .410
   With such a high P-value, we would not reject the null hypothesis that the proportion of
   girls that agree that procrastination has a negative affect on GPA is equal to the
   proportion of boys that agree. This means that we would conclude that the opinion of
   boys and girls upon the effect of procrastination does not differ.
Q.5 HOW MANY AP CLASSES HAVE YOU
        TAKEN? (IN TOTAL)
• Sample Data:      Girls mean- .714
                    Boys mean- 1.266
• Ho: The mean number of AP classes taken by girls (µg) is equal to the mean
  number of AP classes taken by boys (µb).
         µg= µb
• Ha: The mean number of AP classes taken by girls (µg) is NOT equal to the mean
  number of AP classes taken by boys (µb).
         µg≠ µb
Conditions/Assumptions:
   1. Randomness: We sampled the classrooms randomly (cluster)
   2. Independence- A boy’s decision to take an AP class does not affect a girl’s.
   3. Less than 10%- 30 < 10% of BP High School senior population
   4. Nearly Normal: The distribution is skewed to the right.
• We will conduct a 2-SampleTtest
  2p(t ≠ -1.03) = .3111
  With such a high P-value, we would reject the null hypothesis that the mean
  number of AP classes taken by girls is equal to the mean number of AP classes by
  boys. We would conclude that the mean of AP classes taken by girls is different
  than that of boys.
Q.6 DO YOU AGREE OR DISAGREE THAT HAVING A
     ROMANTIC RELATIONSHIP NEGATIVELY AFFECTS
          YOUR DEDICATION TO SCHOOLWORK?
• Study: http://paa2006.princeton.edu/download.aspx?submissionId=60184
This study suggests that relationships have a more negative effect on girls than on boys.
• Sample Data:                        Females that Agree- 4/14 = .2857
                                      Males that Agree- 4/15= .2667
• Ho: The proportions of girls that agree that having a romantic relationship negatively affects dedication to
    schoolwork (Pg) is equal to the proportion of boys (Pb).
            Pg = Pb
• Ha: The proportions of girls that agree that having a romantic relationship negatively affects dedication to
    schoolwork (Pg) is greater than to the proportion of boys (Pb).
             Pg > Pb
Conditions/Assumptions:
     1. Randomness: We sampled the classrooms randomly (cluster)
     2. Independence- A boys opinion does not affect a girls.
     3. Less than 10%- 30 < 10% of BP High School senior population
     4. NP > 10 = 8.2853
     5. N(P-1) > 10 = 20.7147
We will conduct a 2-propZtest
2p ( z>0) = .999
With such a high P value, we would reject the null hypothesis that the proportion of girls that agree that having a
romantic relationship negatively affects dedication to school work is equal to the proportion of boys. We would
therefore believe the study’s suggestion.
Q.7 FOR HOW MANY TEACHERS HAVE
    YOU SIGNIFICANTLY ENJOYED TAKING
               THEIR CLASS?
• Sample Data:               Girls mean- 3.928
                             Boys Mean-2.625
•   Ho: The mean number of teachers enjoyed by girls (µg) is equal to the mean number
    of teachers enjoyed by boys (µb) .
           µg= µb
•   Ha: The mean number of teachers enjoyed by girls (µb) is NOT equal to the mean
    number of teachers enjoyed by boys (µb).
           µg≠ µb
•   Conditions/Assumptions:
     1. Randomness: We sampled the classrooms randomly (cluster)
     2. Independence- A boy’s enjoyment of a teacher does not affect a girl’s.
     3. Less than 10%- 30 < 10% of BP High School senior population.
     4. Nearly Normal: The distribution is nearly normal.
•   We will conduct a 2-SampleTTest
•   2p (t ≠ 1.49) = .1463
•   With such a high P value, we would reject the null hypothesis that the mean number
    of teachers enjoyed by girls is equal to the mean number of teachers enjoyed by
    boys. We would therefore believe that the mean is different across genders.
Q.8 HOW MANY EXTRACURRICULAR
     ACTIVITIES ARE YOU CURRENTLY
             INVOLVED IN?
• Study: http://nces.ed.gov/pubs95/web/95741.asp
This study suggests that 79.9 % of high school seniors are involved in extracurricular activities.
• Sample Data:           10 students not currently involved/ prop= .3448
                         18 students currently involved in 1 or more/ prop= .6206
• Ho: The proportion of students involved is as the study suggests
            Px (proportion in sample)=79.9%
• Ha: The proportion of students involved is not as the study suggests
             Px (proportion in sample) ≠ 79.9%
Conditions/Assumptions:
     1. Randomness: We sampled the classrooms randomly (cluster)
     2. Independence- One students involvement does not effect another's
     3. Less than 10%- 30 < 10% of BP High School senior population
     4. NP > 10 = 9.6544
     5. N(P-1) > 10 = 18.3456


•   We will conduct a 1-propZtest
•   2P ( z .≠ -2.390) = .01
•   With such a low P value would not reject the null hypothesis that the proportion of students involved in
    our study is as the online study suggests. We would believe that the proportion of students involved in
    extracurricular activities is in fact 79.9%.
Q. 9 DO YOU AGREE OR DISAGREE THAT
     EXTRACURRICULAR ACTIVITIES NEGATIVELY
    AFFECT YOUR DEDICATION TO SCHOOLWORK?
•   Study: http://www.csus.edu/oir/Assessment/Non-
    academic%20Program%20Assessment/Student%20Activities/Student%20Activity%20Report%202009.pdf
This study suggests that extracurricular activities positively affect schoolwork
• Sample Data:                        Prop that agree that extracurricular activities
                         negatively affect your dedication to schoolwork= 7/29 = .241
                                      Prop that disagree= 22/29=.7586
• Ho: The proportion that agree that extracurricular activities negatively affect dedication to schoolwork
    is equal to the proportion that disagree
            Pa=Pd
• Ha: The proportion that agree that extracurricular activities negatively affect dedication to schoolwork
    is greater than the proportion that disagree
            Pa> Pd
Conditions/Assumptions:
   1. Randomness: We sampled the classrooms randomly (cluster)
   2. Independence- One students opinion does not affect another’s.
   3. Less than 10%- 30 < 10% of BP High School senior population
   4. NP > 10 = 6.989
   5. N(P-1) > 10 = 22.011

We will conduct a 2-propZtest
2p ( z ≠ -3.939) =8.179
With such a high P value, we reject the null hypothesis that The proportion that agree that extracurricular
   activities negatively affect dedication to schoolwork is equal to the proportion that disagree. We would
   therefore belive that the proportion that agrees is greater than disagrees.
Q.10 HOW MANY TIMES HAVE YOU BEEN
OFFERED DRUGS SINCE YOU HAVE ENTERED
           HIGH SCHOOL?
• Study: http://www.teenhelp.com/teen-drug-abuse/teen-drug-abuse-statistics.html
This study suggest that 38.4% of teens in public schools report that drugs are readily available.
• Sample Data:                     11 offered drugs in HS
                                   9 offered drugs 1 or more times
• Ho: Proportion of students that drugs available (Pd) is equal to that of the study.
           Pd= 38.4%
• Ha: Proportion of students that drugs available (Pd) is NOT equal to that of the study.
           Pd≠ 38.4%
Conditions/Assumptions:
  1. Randomness: We sampled the classrooms randomly (cluster)
  2. Independence- One students involvement does not effect another's
  3. Less than 10%- 30 < 10% of BP High School senior population
  4. NP > 10 = 11
  5. N(P-1) > 10 = 9


•   We will conduct a 1-propZtest
•   2p ( z ≠ .606) = .543
•   With such a high P value, we would reject the null hypothesis that the proportion of students that
    agree that drugs are easily available is equal to that of the study. We would therefore believe
    that the proportion is not 38.4%.
Q.11 DO YOU BELIEVE THAT DRUGS AND PARTYING
   NEGATIVELY AFFECT YOUR DEDICATION TO
                SCHOOLWORK?
•   Study:http://www.nber.org/papers/w11035
• This study suggest that there is no association between drinking and academic performance.
• Sample Data:                       Prop that agree that drugs and partying
                                     negatively affect dedication to schoolwork=18/30 = .6
                                     Prop that disagree that drugs and partying
                        negatively affect dedication to schoolwork=12/30 = .4
Ho: The number of students that agree that drugs and partying negatively affect dedication to schoolwork
(Pa) is equal to the number of students that disagree (Pd).
           Pa=Pd
Ha: The number of students that agree that drugs and partying negatively affect dedication to schoolwork
(Pa) is NOT equal to the number of students that disagree (Pd).
           Pa≠Pd
Conditions/Assumptions:
    1. Randomness: We sampled the classrooms randomly (cluster)
    2. Independence- One studentsopinion does not effect another's
    3. Less than 10%- 30 < 10% of BP High School senior population
    4. NP > 10 = 18
    5. N(P-1) > = 12

We will conduct a 2-propZtest
2p (z ≠ 1.549) = .1213
With such a high P value, we reject the null hypothesis that The number of students that agree that drugs
and partying negatively affect dedication to schoolwork (Pa) is equal to the number of students that
disagree . We would believe that the proportion that agree is not equal to disagree.
Q.12 HOW MANY TIMES HAVE YOU GONE TO A
PARTY INVOLVING UNDERAGE DRINKING AND/OR
      DRUG USAGE IN THE LAST SEMESTER?
• Sample Data:     Girls mean- 3.1818
                   Boys Mean-4.307
• Ho: The mean number of girls who went to a party involving underage drinking and/or
  drug usage in the last semester (µg) is equal to the mean number of boys (µb).
• Ha: The mean number of girls who went to a party involving underage drinking and/or
  drug usage in the last semester (µg) is NOT equal to the mean number of boys (µb) .
• Conditions/Assumptions:
   1. Randomness: We sampled the classrooms randomly (cluster)
   2. Independence- A boys opinion does not affect a girls.
   3. Less than 10%- 30 < 10% of BP High School senior population
   4. Nearly Normal: The distribution is U shaped.

• We will conduct a 2-SampTTest
• 2p ( t ≠.508) = .615
• With such a high P value, we would reject the null hypothesis that The mean number of
  girls who went to a party involving underage drinking and/or drug usage in the last
  semester is equal to the mean number of boys. We would believe that that the means
  are different.
Q.14 ARE YOU A VIRGIN?
•  Study:
   http://townhall.com/news/religion/2010/10/15/70_of_high_school_students_are_virgins,_study_re
   ports
This study reports that 70% of high school students are virgins.
• Sample Data:                     Virgins= 10
                                   Not Virgins=12
• Ho: The proportion of virgins in the study (Px) is equal to that of the study (Ps).
           Px (proportion in sample)=70%
• Ho: The proportion of virgins in the study (Px) is NOT equal to that of the study (Ps).
           Px (proportion in sample)≠70%
• Conditions/Assumptions:
     1. Randomness: We sampled the classrooms randomly (cluster)
     2. Independence- One students abstinence does not effect another's
     3. Less than 10%- 30 < 10% of BP High School senior population
     4. NP > 10 = 10
     5. N(P-1) > 10 = 12


    We will conduct a 1-propZtest
    2p (z≠ -2.51) = .011
    With such a low P value, we would not reject the null hypothesis with strong evidence that the
    proportion of virgins in our study is equal to that of those in the online study.
Q.15 DO YOU AGREE OR DISAGREE
      THAT THE WHITE HAIRED LUNCH
               LADY IS MEAN?
•   Sample Data:                    Females that Agree- 10/14= .7142
                                    Males that Agree- 11/15= .7333
•   Ho: The proportion of girls that agree that the white haired lunch lady is mean is equal to the
    proportion of boys that agree.
           Pg (proportion of girls that agree)=Pb (proportion of boys that agree)
•   Ha: The proportion of girls that agree that the white haired lunch lady is mean is NOT equal to
    the proportion of boys that agree.
           Pg (proportion of girls that agree)≠Pb (proportion of boys that agree)
•   Conditions/Assumptions:
     1. Randomness: We sampled the classrooms randomly (cluster)
     2. Independence- A boys opinion does not affect a girls.
     3. Less than 10%- 30 < 10% of BP High School senior population
     4. NP > 10 = 2.7118
     5. N(P-1) > 10 = 8.2882

•   We will conduct a 2-propZtest
•   2p ( z ≠ .329) = .7418
•   With such a high P value, we would reject the null hypothesis that The proportion of girls that
    agree that the white haired lunch lady is mean is equal to the proportion of boys that agree.
CHI SQUARE

• Are gender and math level independent?
                Boys     Girls
Algebra 1       0        0
Geometry        0        0
Algebra 2       7        6
Pre-Calculus    5        5
Calculus AB     3        0
Calculus BC     0        0
Statistics      0        2
AP Statistics   1        0
CHI SQUARE CONT…

• Ho: Gender and math level are independent
• Ha: Gender and math level are NOT independent
• (Those subjects that had 0 for both subjects were excluded)
Conditions/Assumptions:
  1. Randomness: We sampled the classrooms randomly (cluster)
  2. Independence- One students math ability does not effect another's
  3. Less than 10%- 30 < 10% of BP High School senior population
  4. Expected counts >5 (All expected counts are not greater than 5)
• We will conduct a chi square test
• X^2 = 5.8289
• P= .2122
• df= 4
• With such a high p-value we would reject the null hypothesis
  and conclude that there is no association between gender
  and math ability.
CONFIDENCE INTERVALS
We are 95% confident that the true mean or proportion lies within the interval as follows:

 •

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BPHS Seniors: The Relationship Between Extracurricular Activities and Academics

  • 1. BPHS SENIORS: THE RELATIONSHIP BETWEEN EXTRACURRICULAR ACTIVITIES AND ACADEMICS BY JASMINE BUI AND DESEREA BRITO
  • 2. HOW WE OBTAINED OUR SAMPLE • Our population is the senior class of Baldwin Park High School. We randomly selected a Senior English class by picking its number out of a hat. Every Senior English class was assigned a number on a piece of paper. Then we put all the papers in a hat and randomly selected one. We then conducted the survey. Our sample was a total of 31 Baldwin Park High School Seniors.
  • 3. Q1.ARE YOU A MALE OR FEMALE? •14 females •15 males 16 •1 N/A 14 12 10 8 Series1 6 4 2 0 Girls Boys N/A
  • 4. Q.2 WHAT IS YOUR ETHNICITY? • 1 White • 21 Hispanic • 6 Asian (including Indian subcontinent and Philippines) • 1 Black or African American (Including African or the Caribbean) • 0 American Indian • 1 Mixed
  • 5. Q.3 WHAT IS THE HIGHEST MATH COURSE YOU HAVE TAKEN? • Circle One: • Algebra 1 (0) • Geometry (0) • Algebra 2 (14) • Pre-Calculus/Trigonometry (10) • Calculus AB (3) • Calculus BC (0) • Stastistics (2) • AP Statistics (1)
  • 6. Q.4 DO YOU AGREE OR DISAGREE THAT PROCRASTINATION HAS A NEGATIVE EFFECT ON GPA? • Sample Data: Females that Agree- 12/14 = .857 Males that Agree- 11/15 = .733 • Ho: The proportion of girls that agree that procrastination has a negative affect on GPA (Pg) is equal to the proportion of boys that agree (Pb). Pg =Pb • Ha: The proportion of girls that agree that procrastination has a negative affect on GPA (Pg) is NOT equal to the proportion of boys that agree (Pb). Pg ≠ Pb Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- A boys opinion does not affect a girls. 3. Less than 10%- 30 < 10% of BP High School senior population 4. NP > 10 = 24.853 5. N(P-1) > 10 = 4.147 • We will conduct a 2-proportion z test 2p(z≠.822)= .410 With such a high P-value, we would not reject the null hypothesis that the proportion of girls that agree that procrastination has a negative affect on GPA is equal to the proportion of boys that agree. This means that we would conclude that the opinion of boys and girls upon the effect of procrastination does not differ.
  • 7. Q.5 HOW MANY AP CLASSES HAVE YOU TAKEN? (IN TOTAL) • Sample Data: Girls mean- .714 Boys mean- 1.266 • Ho: The mean number of AP classes taken by girls (µg) is equal to the mean number of AP classes taken by boys (µb). µg= µb • Ha: The mean number of AP classes taken by girls (µg) is NOT equal to the mean number of AP classes taken by boys (µb). µg≠ µb Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- A boy’s decision to take an AP class does not affect a girl’s. 3. Less than 10%- 30 < 10% of BP High School senior population 4. Nearly Normal: The distribution is skewed to the right. • We will conduct a 2-SampleTtest 2p(t ≠ -1.03) = .3111 With such a high P-value, we would reject the null hypothesis that the mean number of AP classes taken by girls is equal to the mean number of AP classes by boys. We would conclude that the mean of AP classes taken by girls is different than that of boys.
  • 8. Q.6 DO YOU AGREE OR DISAGREE THAT HAVING A ROMANTIC RELATIONSHIP NEGATIVELY AFFECTS YOUR DEDICATION TO SCHOOLWORK? • Study: http://paa2006.princeton.edu/download.aspx?submissionId=60184 This study suggests that relationships have a more negative effect on girls than on boys. • Sample Data: Females that Agree- 4/14 = .2857 Males that Agree- 4/15= .2667 • Ho: The proportions of girls that agree that having a romantic relationship negatively affects dedication to schoolwork (Pg) is equal to the proportion of boys (Pb). Pg = Pb • Ha: The proportions of girls that agree that having a romantic relationship negatively affects dedication to schoolwork (Pg) is greater than to the proportion of boys (Pb). Pg > Pb Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- A boys opinion does not affect a girls. 3. Less than 10%- 30 < 10% of BP High School senior population 4. NP > 10 = 8.2853 5. N(P-1) > 10 = 20.7147 We will conduct a 2-propZtest 2p ( z>0) = .999 With such a high P value, we would reject the null hypothesis that the proportion of girls that agree that having a romantic relationship negatively affects dedication to school work is equal to the proportion of boys. We would therefore believe the study’s suggestion.
  • 9. Q.7 FOR HOW MANY TEACHERS HAVE YOU SIGNIFICANTLY ENJOYED TAKING THEIR CLASS? • Sample Data: Girls mean- 3.928 Boys Mean-2.625 • Ho: The mean number of teachers enjoyed by girls (µg) is equal to the mean number of teachers enjoyed by boys (µb) . µg= µb • Ha: The mean number of teachers enjoyed by girls (µb) is NOT equal to the mean number of teachers enjoyed by boys (µb). µg≠ µb • Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- A boy’s enjoyment of a teacher does not affect a girl’s. 3. Less than 10%- 30 < 10% of BP High School senior population. 4. Nearly Normal: The distribution is nearly normal. • We will conduct a 2-SampleTTest • 2p (t ≠ 1.49) = .1463 • With such a high P value, we would reject the null hypothesis that the mean number of teachers enjoyed by girls is equal to the mean number of teachers enjoyed by boys. We would therefore believe that the mean is different across genders.
  • 10. Q.8 HOW MANY EXTRACURRICULAR ACTIVITIES ARE YOU CURRENTLY INVOLVED IN? • Study: http://nces.ed.gov/pubs95/web/95741.asp This study suggests that 79.9 % of high school seniors are involved in extracurricular activities. • Sample Data: 10 students not currently involved/ prop= .3448 18 students currently involved in 1 or more/ prop= .6206 • Ho: The proportion of students involved is as the study suggests Px (proportion in sample)=79.9% • Ha: The proportion of students involved is not as the study suggests Px (proportion in sample) ≠ 79.9% Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- One students involvement does not effect another's 3. Less than 10%- 30 < 10% of BP High School senior population 4. NP > 10 = 9.6544 5. N(P-1) > 10 = 18.3456 • We will conduct a 1-propZtest • 2P ( z .≠ -2.390) = .01 • With such a low P value would not reject the null hypothesis that the proportion of students involved in our study is as the online study suggests. We would believe that the proportion of students involved in extracurricular activities is in fact 79.9%.
  • 11. Q. 9 DO YOU AGREE OR DISAGREE THAT EXTRACURRICULAR ACTIVITIES NEGATIVELY AFFECT YOUR DEDICATION TO SCHOOLWORK? • Study: http://www.csus.edu/oir/Assessment/Non- academic%20Program%20Assessment/Student%20Activities/Student%20Activity%20Report%202009.pdf This study suggests that extracurricular activities positively affect schoolwork • Sample Data: Prop that agree that extracurricular activities negatively affect your dedication to schoolwork= 7/29 = .241 Prop that disagree= 22/29=.7586 • Ho: The proportion that agree that extracurricular activities negatively affect dedication to schoolwork is equal to the proportion that disagree Pa=Pd • Ha: The proportion that agree that extracurricular activities negatively affect dedication to schoolwork is greater than the proportion that disagree Pa> Pd Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- One students opinion does not affect another’s. 3. Less than 10%- 30 < 10% of BP High School senior population 4. NP > 10 = 6.989 5. N(P-1) > 10 = 22.011 We will conduct a 2-propZtest 2p ( z ≠ -3.939) =8.179 With such a high P value, we reject the null hypothesis that The proportion that agree that extracurricular activities negatively affect dedication to schoolwork is equal to the proportion that disagree. We would therefore belive that the proportion that agrees is greater than disagrees.
  • 12. Q.10 HOW MANY TIMES HAVE YOU BEEN OFFERED DRUGS SINCE YOU HAVE ENTERED HIGH SCHOOL? • Study: http://www.teenhelp.com/teen-drug-abuse/teen-drug-abuse-statistics.html This study suggest that 38.4% of teens in public schools report that drugs are readily available. • Sample Data: 11 offered drugs in HS 9 offered drugs 1 or more times • Ho: Proportion of students that drugs available (Pd) is equal to that of the study. Pd= 38.4% • Ha: Proportion of students that drugs available (Pd) is NOT equal to that of the study. Pd≠ 38.4% Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- One students involvement does not effect another's 3. Less than 10%- 30 < 10% of BP High School senior population 4. NP > 10 = 11 5. N(P-1) > 10 = 9 • We will conduct a 1-propZtest • 2p ( z ≠ .606) = .543 • With such a high P value, we would reject the null hypothesis that the proportion of students that agree that drugs are easily available is equal to that of the study. We would therefore believe that the proportion is not 38.4%.
  • 13. Q.11 DO YOU BELIEVE THAT DRUGS AND PARTYING NEGATIVELY AFFECT YOUR DEDICATION TO SCHOOLWORK? • Study:http://www.nber.org/papers/w11035 • This study suggest that there is no association between drinking and academic performance. • Sample Data: Prop that agree that drugs and partying negatively affect dedication to schoolwork=18/30 = .6 Prop that disagree that drugs and partying negatively affect dedication to schoolwork=12/30 = .4 Ho: The number of students that agree that drugs and partying negatively affect dedication to schoolwork (Pa) is equal to the number of students that disagree (Pd). Pa=Pd Ha: The number of students that agree that drugs and partying negatively affect dedication to schoolwork (Pa) is NOT equal to the number of students that disagree (Pd). Pa≠Pd Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- One studentsopinion does not effect another's 3. Less than 10%- 30 < 10% of BP High School senior population 4. NP > 10 = 18 5. N(P-1) > = 12 We will conduct a 2-propZtest 2p (z ≠ 1.549) = .1213 With such a high P value, we reject the null hypothesis that The number of students that agree that drugs and partying negatively affect dedication to schoolwork (Pa) is equal to the number of students that disagree . We would believe that the proportion that agree is not equal to disagree.
  • 14. Q.12 HOW MANY TIMES HAVE YOU GONE TO A PARTY INVOLVING UNDERAGE DRINKING AND/OR DRUG USAGE IN THE LAST SEMESTER? • Sample Data: Girls mean- 3.1818 Boys Mean-4.307 • Ho: The mean number of girls who went to a party involving underage drinking and/or drug usage in the last semester (µg) is equal to the mean number of boys (µb). • Ha: The mean number of girls who went to a party involving underage drinking and/or drug usage in the last semester (µg) is NOT equal to the mean number of boys (µb) . • Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- A boys opinion does not affect a girls. 3. Less than 10%- 30 < 10% of BP High School senior population 4. Nearly Normal: The distribution is U shaped. • We will conduct a 2-SampTTest • 2p ( t ≠.508) = .615 • With such a high P value, we would reject the null hypothesis that The mean number of girls who went to a party involving underage drinking and/or drug usage in the last semester is equal to the mean number of boys. We would believe that that the means are different.
  • 15. Q.14 ARE YOU A VIRGIN? • Study: http://townhall.com/news/religion/2010/10/15/70_of_high_school_students_are_virgins,_study_re ports This study reports that 70% of high school students are virgins. • Sample Data: Virgins= 10 Not Virgins=12 • Ho: The proportion of virgins in the study (Px) is equal to that of the study (Ps). Px (proportion in sample)=70% • Ho: The proportion of virgins in the study (Px) is NOT equal to that of the study (Ps). Px (proportion in sample)≠70% • Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- One students abstinence does not effect another's 3. Less than 10%- 30 < 10% of BP High School senior population 4. NP > 10 = 10 5. N(P-1) > 10 = 12 We will conduct a 1-propZtest 2p (z≠ -2.51) = .011 With such a low P value, we would not reject the null hypothesis with strong evidence that the proportion of virgins in our study is equal to that of those in the online study.
  • 16. Q.15 DO YOU AGREE OR DISAGREE THAT THE WHITE HAIRED LUNCH LADY IS MEAN? • Sample Data: Females that Agree- 10/14= .7142 Males that Agree- 11/15= .7333 • Ho: The proportion of girls that agree that the white haired lunch lady is mean is equal to the proportion of boys that agree. Pg (proportion of girls that agree)=Pb (proportion of boys that agree) • Ha: The proportion of girls that agree that the white haired lunch lady is mean is NOT equal to the proportion of boys that agree. Pg (proportion of girls that agree)≠Pb (proportion of boys that agree) • Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- A boys opinion does not affect a girls. 3. Less than 10%- 30 < 10% of BP High School senior population 4. NP > 10 = 2.7118 5. N(P-1) > 10 = 8.2882 • We will conduct a 2-propZtest • 2p ( z ≠ .329) = .7418 • With such a high P value, we would reject the null hypothesis that The proportion of girls that agree that the white haired lunch lady is mean is equal to the proportion of boys that agree.
  • 17. CHI SQUARE • Are gender and math level independent? Boys Girls Algebra 1 0 0 Geometry 0 0 Algebra 2 7 6 Pre-Calculus 5 5 Calculus AB 3 0 Calculus BC 0 0 Statistics 0 2 AP Statistics 1 0
  • 18. CHI SQUARE CONT… • Ho: Gender and math level are independent • Ha: Gender and math level are NOT independent • (Those subjects that had 0 for both subjects were excluded) Conditions/Assumptions: 1. Randomness: We sampled the classrooms randomly (cluster) 2. Independence- One students math ability does not effect another's 3. Less than 10%- 30 < 10% of BP High School senior population 4. Expected counts >5 (All expected counts are not greater than 5) • We will conduct a chi square test • X^2 = 5.8289 • P= .2122 • df= 4 • With such a high p-value we would reject the null hypothesis and conclude that there is no association between gender and math ability.
  • 19. CONFIDENCE INTERVALS We are 95% confident that the true mean or proportion lies within the interval as follows: •