The Relationship Between AP® Exam Performance and College Outcomes

Total Page:16

File Type:pdf, Size:1020Kb

The Relationship Between AP® Exam Performance and College Outcomes RESEaRch REpoRt 2009-4 The Relationship Between AP® Exam Performance and College Outcomes By Krista D. Mattern, Emily J. Shaw, and Xinhui Xiong VALIDITY College Board Research Report No. 2009-4 The Relationship Between AP® Exam Perfomance and College Outcomes Krista D. Mattern, Emily J. Shaw, and Xinhui Xiong The College Board, New York, 2009 Krista D. Mattern is an associate research scientist at the College Board. Emily J. Shaw is an assistant research scientist at the College Board Xinhui Xiong was a graduate student intern at the College Board. Researchers are encouraged to freely express their professional judgment. Therefore, points of view or opinions stated in College Board Reports do not necessarily represent official College Board position or policy. About the College Board The College Board is a mission-driven not-for-profit organization that connects students to college success and opportunity. Founded in 1900, the College Board was created to expand access to higher education. Today, the membership association is made up of more than 5,900 of the world’s leading educational institutions and is dedicated to promoting excellence and equity in education. Each year, the College Board helps more than seven million students prepare for a successful transition to college through programs and services in college readiness and college success — including the SAT® and the Advanced Placement Program®. The organization also serves the education community through research and advocacy on behalf of students, educators and schools. For further information, visit www.collegeboard.org. © 2009 The College Board. College Board, Advanced Placement Program, AP, SAT and the acorn logo are registered trademarks of the College Board. inspiring minds and SAT Reasoning Test are trademarks owned by the College Board. PSAT/NMSQT is a registered trademark of the College Board and National Merit Scholarship Corporation. All other products and services may be trademarks of their respective owners. Visit the College Board on the Web: www.collegeboard.org. Printed in the United States of America. Contents Discussion . .12 Future Research . .13 Abstract . .1 Conclusion . .13 The Relationship Between AP® Performance and College Outcomes . .1 References . .13 Research on AP Performance and College Success . .1 Appendix . .15 Method . .2 Tables Sample . .2 1. Percentages of the Three AP Performance Groups by AP Exam . 2 Measures . .2 2. Sample Size (%) of AP English Language Performance Groups by Demographic AP Scores . .2 Characteristics . 3 SAT® Scores . .3 3. Descriptive Statistics of Study Variables by AP English Language Performance Groups . 4 SAT Questionnaire . .3 4. Paired Contrasts for AP English Language First-Year College GPA . .3 Performance Groups . 4 Retention to the Second Year . .3 5. Paired Contrasts for AP English Language Performance Groups with SAT and HSGPA Institutional Selectivity . .3 as Covariates . 5 Analyses and Results . .3 6. Sample Size (%) of AP Biology Performance Groups by Demographic Characteristics . 6 AP English Language . .3 7. Descriptive Statistics of Study Variables by AP Descriptive Statistics . .3 Biology Performance Groups . 6 Predictive Validity . .4 8. Paired Contrasts for AP Biology Performance Groups . 7 AP Biology . .6 9. Paired Contrasts for AP Biology Performance Descriptive Statistics . .6 Groups with SAT and HSGPA as Covariates . 7 10. Sample Size (%) of the AP Calculus Performance Predictive Validity . .6 Groups by Demographic Characteristics . 8 AP Calculus . .8 11. Descriptive Statistics of Study Variables by AP Calculus Performance Groups . 8 Descriptive Statistics . .8 12. Paired Contrasts for AP Calculus Performance Predictive Validity . .8 Groups . 9 AP U .S . History . 10 13. Paired Contrasts for AP Calculus Performance Groups with SAT and HSGPA as Covariates . 9 Descriptive Statistics . 10 14. Sample Size (%) of AP U.S. History Performance Predictive Validity . 11 Groups by Demographic Characteristics . 10 15. Descriptive Statistics of Study Variables by AP U.S. History Performance Groups . 10 16. Paired Contrasts for AP U.S. History Performance Groups . 11 17. Paired Contrasts for AP U.S. History Performance Groups with SAT and HSGPA as Covariates . 11 18. Summary of All Paired Contrasts for the AP Performance Groups Across Four High-Volume AP Exams with SAT and HSGPA Included as Covariates . 12 A1. Percentage of Institutions in Sample by Key Variables (N = 99) . 15 Abstract Research on AP This study focused on the relationship between students’ Advanced Placement Program® (AP®) performance Performance and in AP English Language, Biology, Calculus, and U.S. History, and their subsequent college success. For each College Success AP Exam studied, students were divided into three groups according to their AP Exam performance (no AP Given the purpose of the AP Program, it is not surprising Exam taken, score of 1 or 2, and a score of 3 or higher). that the majority of AP validity research has focused Subsequent college success was measured by students’ on the relationship between AP Exam performance first-year college grade point average (FYGPA), retention and course placement (e.g., Burnham & Hewitt, 1971; to the second year, and institutional selectivity. Results Dodd, Fitzpatrick, De Ayala, & Jennings, 2002; Morgan indicated that, even after controlling for students’ SAT® & Crone, 1993; Morgan & Ramist, 1998). The results scores and high school grade point average (HSGPA) as have generally found support for the AP Program in that measures of prior academic performance, students with students who perform well on an AP Exam (i.e., earn a an AP score of 3 or higher outperformed the other two score of 3, 4, or 5) and receive course credit for the exam groups. Additionally, students with an AP score of 1 or 2 tend to outperform nonexempt students in subsequent tended to outperform students with no AP scores except courses, even after controlling for academic preparedness in terms of FYGPA. The implications are discussed. (e.g., standardized test scores, high school GPA). Additional AP research has examined more general outcomes. For example, a study by Willingham and Morris (1986) found that students who took an AP Exam, The Relationship regardless of performance, were more likely to earn a B ® average during their first year of college as compared to Between AP students who did not take any AP Exams. This was true even after controlling for academic ability. Furthermore, Performance and a study by Dougherty, Mellor, and Jian (2006) found that students who performed well (i.e., earned a score of 3 or College Outcomes higher) on at least one AP Exam in English, mathematics, science, or social studies were more likely to graduate The Advanced Placement Program, administered by the from college in five years as compared to students who College Board since 1955, offers rigorous, college-level took no AP Exams, who received a score of 1 or 2, or courses and assessments at high schools across the United who took an AP course but not the corresponding exam. States and the world. The AP Program currently has Additionally, students who scored a 1 or 2 graduated at course descriptions for more than 30 courses, including a higher rate than the “No AP” group. Again, this was Studio Art, Biology, and Calculus, and offers students true even after controlling for academic ability and other a unique opportunity to take more advanced courses student or school characteristics. during high school. Furthermore, each course has an Analyzing University of California data, Geiser end-of-year exam. AP Exams are criterion-referenced and and Santelices (2004) examined both the impact of scored from 1 through 5, with a 5 representing a score of the number of AP or honor courses students took in “extremely well-qualified.” The AP Program is viewed high school as well as performance on AP Exams while as a “cooperative educational endeavor” among high controlling for numerous student characteristics, such schools, colleges, and universities. Students who perform as their unweighted HSGPA, SAT scores, SAT Subject well on the exam (i.e., receive a score of 3 or higher) may Test scores, and parental education. They found that the receive college credit or course exemption, depending on number of AP or honors courses taken was unrelated the AP policies of the college or university they attend. to college performance as measured by second-year Consequently, there has been a great deal of research GPA; however, exam performance remained a significant devoted to examining AP performance and subsequent predictor. They concluded that mere participation in college outcomes (Ewing, 2006). rigorous high school courses is not a valid indicator of a student’s likelihood of college success, but performance on the AP Exam is a valid indicator of success. Recently, Hargrove, Godin, and Dodd (2008) examined numerous college outcomes for AP and non-AP Texas high school students who went on to attend public colleges and universities in Texas. After matching these 1 students in terms of SAT scores and free or reduced-price institutional characteristics of the colleges and lunch (FRLP) participation, they found that students who universities. Students in the sample who did not have took an AP course and exam outperformed students who an FYGPA, retention information, scores on the revised took only the course or who did not participate in the SAT, or a valid HSGPA from the SAT Questionnaire were AP Program in terms of higher first- and fourth-year excluded from the analyses. Additionally, 11 institutions college GPAs, and had higher four-year graduation rates. were removed from the sample for the following reasons: Additionally, comparing students who took an AP Exam, (1) four institutions did not provide any retention data; higher AP scores were generally associated with higher (2) six institutions used a course grading scale that college grades. exceeded 4.00; and (3) one institution did not have The purpose of the current study is to build on the complete information about its institutional selectivity as extant body of research highlighting the efficacy of the reported on the Annual Survey of Colleges; therefore, the AP Program.
Recommended publications
  • AP Calculus BC
    Mathematics Fairfield Public Schools AP Calculus BC AP Calculus BC BOE Approved 04/08/2014 1 AP CALCULUS BC Critical Areas of Focus Advanced Placement Calculus BC consists of a full year of college calculus. This course is intended for students who have demonstrated exceptional ability and achievement in mathematics, and have successfully completed an accelerated program. To be successful, students must be motivated learners who have mathematical intuition, a solid background in the topics studied in previous courses and the persistence to grapple with complex problems. Students in the course are expected to take the Advanced Placement exam in May, at a fee, for credit and/or placement consideration by those colleges which accept AP credit. The critical areas of focus for this course will be in three areas: (a) functions, graphs and limits, (b) differential calculus (the derivative and its applications), and (c) integral calculus (anti-derivatives and their applications). 1) Students will build upon their understanding of functions from prior mathematics courses to determine continuity and the existence of limits of a function both graphically and by the formal definitions of continuity and limits. They will use the understanding of limits and continuity to analyze the behavior of functions as they approach a discontinuity or as the function approaches ± . 2) Students will analyze the formal definition of a derivate and the conditions upon which a derivatve exists. They will interpret the derivative as the slope of a tangent line and the instantaneous rate of change of the function at a specific value. Students will distinguish between a tanget line and a secant line.
    [Show full text]
  • Gaokao Admission
    University of San Francisco Gaokao Admission Frequently Asked Questions What is Gaokao Direct Admission? USF offers a special, accelerated admission procedure for Chinese students who have achieved excellent Gaokao scores. Applicants will be admitted to USF based solely on their Gaokao test scores and a one-on-one interview with University staff, designed to evaluate English proficiency. There are no other admission requirements. Interviews in July enable students to begin their education in America immediately– –without spending an extra year preparing for IELTS, TOEFL or SAT tests. Interviews begin in mid-July, applicants receive their results within 24 hours of the interview, and formal admission letters are sent within a week. Students therefore have enough time to apply for F-1 student visas, and can attend USF in the Fall (August) Semester. Students who qualify in July can postpone their admission to the following Spring (January) Semester, if they prefer. Interviews are also held in late November or early December each year. Students who complete these interviews successfully can enter USF in the Spring (January) Semester or the next Fall (August) Semester. Why is USF doing this? For many decades, USF and the City of San Francisco have welcomed students from China. Our Chinese alumni have done very well in life after USF, both professionally and personally. Current Gaokao and other Chinese students enrich the educational experience of international and domestic students, alike; all benefit from the international network of friends made and colleagues introduced here at USF. Over the past few years, we have seen a steady increase in the academic ability and achievements of Chinese applicants to USF.
    [Show full text]
  • The Relationship of PSAT/NMSQT Scores and AP Examination Grades
    Research Notes Office of Research and Development RN-02, November 1997 The Relationship of PSAT/NMSQT Scores and AP® Examination Grades he PSAT/NMSQT, which measures devel- Recent analyses have shown that student per- oped verbal and quantitative reasoning, as formance on the PSAT/NMSQT can be useful in Twell as writing skills generally associated identifying additional students who may be suc- with academic achievement in college, is adminis- cessful in AP courses. PSAT/NMSQT scores can tered each October to nearly two million students, identify students who may not have been initially the vast majority of whom are high school juniors considered for an AP course through teacher or and sophomores. PSAT/NMSQT information has self-nomination or other local procedures. For been used by high school counselors to assist in many AP courses, students with moderate scores advising students in college planning, high school on the PSAT/NMSQT have a high probability of suc- course selection, and for scholarship awards. In- cess on the examinations. For example, a majority formation from the PSAT/NMSQT can also be very of students with PSAT/NMSQT verbal scores of useful for high schools in identifying additional 46–50 received grades of 3 or above on nearly all of students who may be successful in Advanced the 29 AP Examinations studied, while over one- Placement courses, and assisting schools in deter- third of students with scores of 41–45 achieved mining whether to offer additional Advanced grades of 3 or above on five AP Examinations. Placement courses. There are substantial variations across AP subjects that must be considered.
    [Show full text]
  • Japanese University Entrance Examination Problems in Mathematics
    Japanese University Entrance Examination Problems in Mathematics Edited by Ling-Erl Eileen T. Wu Mathematical Association of America Table of Contents Introduction .......................................................................................................3 1990 University Entrance Center Examination (UECE) ...............................................................4 Results of Performance on 1990 UECE ..............................................................................7 Evaluation of 1990 University Entrance Center Examination (UECE) I. Opinions of and Evaluations by Senior High School Teachers 1. Preface ....................................................................................................7 2. Content and Scope of the Exam Problems .....................................................................8 3. Analysis of the Exam Problems ..............................................................................9 4. Summary .................................................................................................10 II. Analysis by Division of Research, Senior High School Division, Association of Japanese Mathematical Education 1. Guidelines for Exam Problems ..............................................................................11 2. On This Year’s Problems ...................................................................................11 3. Students’ Group Divisions and Performances .................................................................11 4. Content and Intent of Math
    [Show full text]
  • Calculus Terminology
    AP Calculus BC Calculus Terminology Absolute Convergence Asymptote Continued Sum Absolute Maximum Average Rate of Change Continuous Function Absolute Minimum Average Value of a Function Continuously Differentiable Function Absolutely Convergent Axis of Rotation Converge Acceleration Boundary Value Problem Converge Absolutely Alternating Series Bounded Function Converge Conditionally Alternating Series Remainder Bounded Sequence Convergence Tests Alternating Series Test Bounds of Integration Convergent Sequence Analytic Methods Calculus Convergent Series Annulus Cartesian Form Critical Number Antiderivative of a Function Cavalieri’s Principle Critical Point Approximation by Differentials Center of Mass Formula Critical Value Arc Length of a Curve Centroid Curly d Area below a Curve Chain Rule Curve Area between Curves Comparison Test Curve Sketching Area of an Ellipse Concave Cusp Area of a Parabolic Segment Concave Down Cylindrical Shell Method Area under a Curve Concave Up Decreasing Function Area Using Parametric Equations Conditional Convergence Definite Integral Area Using Polar Coordinates Constant Term Definite Integral Rules Degenerate Divergent Series Function Operations Del Operator e Fundamental Theorem of Calculus Deleted Neighborhood Ellipsoid GLB Derivative End Behavior Global Maximum Derivative of a Power Series Essential Discontinuity Global Minimum Derivative Rules Explicit Differentiation Golden Spiral Difference Quotient Explicit Function Graphic Methods Differentiable Exponential Decay Greatest Lower Bound Differential
    [Show full text]
  • Should You Take AP Calculus AB Or
    Author: Success Pathway Email: [email protected] ​ Calculus AB and BC’s significant distinction lies in the range of what you'll learn, not the difficulty level. Although both AP Calculus classes are intended to be university-level courses, Calculus AB utilizes one year to cover the equivalent of one semester of Calculus in a college ​ ​ semester. Calculus BC covers a total of two semesters. Both courses follow curriculum created ​ ​ by The College Board and requires students to take the AP exam in May. A student cannot take both AP Calculus AB and BC in the same year. AP Calculus AB teaches students Precalculus (A) and the beginning part of Calculus I (B). AP Calculus BC will also cover Calculus I (B) and part of Calculus II (C). Some of the topics covered in Calculus AB include functions, graphs, derivatives and applications, integrals and its application. On the contrary, Calculus BC will cover all of the above topics, along with polynomial approximations, Taylor series, and series of constants. AP Calculus BC Taking Precalculus and Calculus BC can prove to be a hard challenge. If a student is doing well in Precalculus and wants to pursue a degree in any math dominant career such as Engineering, they may want to consider taking Calculus BC. They will need to continue into more advanced math courses and Precalculus is a great prerequisite. They may want to consider taking AP Statistics, if their schedule allows. Taking AP Calculus BC will give students the opportunity to challenge their math skills. Provided a student passes the Calculus BC exam, they can transfer more credits to their future college than if they took Calculus AB.
    [Show full text]
  • Guide for IB Students Applying to US Institutions
    Guide for IB students applying to US institutions This guide provides a brief introduction to the US higher education system and its application process, as well as information specifically relevant to IB students applying to US institutions from outside of the US. The US context search opportunities and classes in a wide variety of fields of study. Because of the high number of faculty research More than 4,500 accredited institutions make up higher grants, public institutions tend to have large departments education in the US. Unlike in many countries, US higher offering a variety of degrees. These institutions tend to education institutions are not centrally organized or man- be very large and, because of government subsidies, are aged, but are autonomous and accredited by indepen- typically less expensive to attend than private institutions. dent regional bodies. Private institutions receive the majority or entirety of Bachelor’s degrees their funding from alumni donations, faculty research grants and tuition fees. This typically makes them more The bachelor’s degree is the main undergraduate degree expensive to attend, but allows for more resources avail- type at US universities and colleges. It is usually complet- able to students. ed in four years of full-time study and is awarded after completing a specified number of credits in a major field. Liberal arts institutions offer courses in the arts, hu- Students typically earn credits for courses they take, and manities, languages, mathematics and social and phys- these credits count towards the completion of a pro- ical sciences. The majority of liberal arts institutions are gramme.
    [Show full text]
  • AP Calculus AB Cram Sheet
    ABCramSheet.nb 1 AP Calculus AB Cram Sheet Definition of the Derivative Function: f xh f x f ' (x) = limh0 cccccccccccccccchccccccccccccccc + / + / Definition of Derivative at a Point: f ah f a f ' (a) = limh0 cccccccccccccccchccccccccccccc (note: the first definition results in a function, the second definition results in a number. Also f ah f a note that the difference quotient, cccccccccccccccchccccccccccccc , by itself, represents the average rate of change of f from x = a to x = a + h) + / + / + / + / Interpretations of the Derivative: f ' (a) represents the instantaneous rate of change of f at x = a, the slope of the tangent line to the graph of f at x = a, and the slope of the curve at x = a. Derivative Formulas: (note:a and k are constants) d cccccccdx k 0 d cccccccdx (k·f(x))= k·f ' (x) + / d n n1 cccccccdx f x n f x f ' x d cccccccdx [f(x) ± g(x)] = f ' (x) ± g ' (x) + + // + + // + / d cccccccdx [f(x)·g(x)] = f(x)·g ' (x) + g(x) · f ' (x) d f x g x f ' x f x g ' x cccccccdx cccccccccccg x ccccccccccccccccccccccccccccccccg x 2 cccccccccccccccccc d + / + / + / + / + / ccccccc sin(f(x))+ / = cos (f(x))+ + // ·f ' (x) dx , 0 d cccccccdx cos(f(x)) = -sin(f(x))·f ' (x) d 2 cccccccdx tan(f(x)) = sec f x º f ' x d 1 cccccccdx ln(f(x)) = cccccccccccf x º f ' x + + // + / d f x f x cccccccdx e e +º /f ' x + / d f+x/ f+ x/ cccccccdx a a º ln a º f ' x + / cccccccd sin+/1 f x + / ccccccccccccccccf ' xcccccccccccc dx 2 1 f x + / + / d 1 r f ' x ccccccc cos f x cccccccccccccccc+ + // cccccccccccc dx + / 1 f x 2 + / r + / + + // ABCramSheet.nb 2 d tan1 f x f ' x cccccccdx cccccccccccccccc1 f xcccccc2 d 1 + / 1 ccccccc f x at x +f + a// equals cccccccccccccc at x a dx + / f ' x L'Hopitals's Rule: + / + + // + / f x 0 f ' x If limxa cccccccccccg x cccc0 or cccccc and if limxa ccccccccccccccg ' x exists then f x + / f ' x + / limxa cccccccccccg x + / limxa ccccccccccccccg ' x + / + / + / 0 f x The same+ /rule applies if +you/ get an indeterminate form ( cccc0 or cccccc ) for limx cccccccccccg x as well.
    [Show full text]
  • Ap Calculus Formula List
    AP CALCULUS FORMULA LIST 1 n Definition of e:e = lim 1 + n→∞ n ____________________________________________________________________________________ x if x ≥ 0 Absolute Value: x = −x if x < 0 ____________________________________________________________________________________ Definition of the Derivative: fxxfx()()+−∆ fxhfx()() +− fx'() = lim fx '() = lim ∆x→∞ ∆xh →∞ h fa()()+ h − fa fa'() = lim derivativeatxa = h→∞ h fx()()− fa fx'() = lim alternateform x→ a x− a ____________________________________________________________________________________ Definition of Continuity: f is continuous at c iff: (1)f() c is defined (2) limf() x exists x→ c (3) lim fx()()= fc x→ c ____________________________________________________________________________________ fb( ) − fb( ) Average Rate of Change of fx() on [] ab, = b− a ____________________________________________________________________________________ Rolle's Theorem: If f is continuous on [] ab, and differen tiable on ()()() ab, and if fafb= , then there exists a number c on ()() ab, such that fc' = 0. ____________________________________________________________________________________ Mean Value Theorem: If f is continuous on [] ab, and differen tiable on () ab, , then there fb()()− fa exists a number c on ()() ab, such that fc'= . b− a Note : Rolle's Theorem is a special case of The Mean Valu e Theorem fa()()− fb fa()() − fa If fa()()() = fb then fc' = = = 0. ba− ba − Source: adapted from notes by Nancy Stephenson, presented by Joe Milliet at TCU AP Calculus Institute, July 2005 AP Calculus Formula List Math by Mr. Mueller Page 1 of 6 Intermediate Value Theorem: If f is continuous on [] abk, and is any number between fafb()() and , then there is at least one number c between ab and such that fck() = . ____________________________________________________________________________________ Definition of a Critical Number: Let f be defined at cfcf. If '() = 0 or ' is is undefined at cc, then is a criti cal number of f .
    [Show full text]
  • The SAT® and SAT Subject Tests™: Discrepant Scores and Incremental Validity by Jennifer L
    RESEARCH REPORT 2012-2 The SAT® and SAT Subject Tests™: Discrepant Scores and Incremental Validity By Jennifer L. Kobrin and Brian F. Patterson VALIDITY Jennifer L. Kobrin is a research scientist at the College Board. Brian F. Patterson is an assistant research scientist at the College Board. Acknowledgments The authors would like to thank Suzanne Lane and Paul Sackett for their helpful suggestions on earlier versions of this report. Mission Statement The College Board’s mission is to connect students to college success and opportunity. We are a not-for-profit membership organization committed to excellence and equity in education. About the College Board The College Board is a mission-driven not-for-profit organization that connects students to college success and opportunity. Founded in 1900, the College Board was created to expand access to higher education. Today, the membership association is made up of more than 5,900 of the world’s leading educational institutions and is dedicated to promoting excellence and equity in education. Each year, the College Board helps more than seven million students prepare for a successful transition to college through programs and services in college readiness and college success — including the SAT® and the Advanced Placement Program®. The organization also serves the education community through research and advocacy on behalf of students, educators and schools. For further information, visit www.collegeboard.org. © 2012 The College Board. College Board, Advanced Placement Program, AP, SAT and the acorn logo are registered trademarks of the College Board. SAT Reasoning Test and SAT Subject Tests are trademarks owned by the College Board.
    [Show full text]
  • 2 Matura Exam Practice © Oxford University Press Speaking Discussing a Topic 10 Topic Shopping and Services
    HeadwayNew Matura Exam Practice and Culture & Literature Companion Basic Level 2 HeadwayNew Matura Exam Practice and Culture & Literature Companion Basic Level 3 Contents Matura Exam Practice 1 Reading Multiple matching People p4 2 Listening Multiple matching Education p5 3 Writing Informal letter Hospitality and food p6 4 Speaking Comparing and discussing Employment p7 5 Use of English Word formation Culture and sport p8 6 Reading Matching People p9 7 Reading Open cloze Shopping and services p10 8 Listening Multiple choice Science and technology p11 9 Reading Multiple choice State and society p12 10 Speaking Discussing a topic Shopping and services p13 11 Writing Discursive essays State and society p14 12 Reading Matching Travel and tourism p15 13 Use of English Multiple choice cloze Culture p16 14 Reading Multiple choice Travel and tourism p17 15 Writing Notes and messages People p18 16 Reading Gap fill Culture p19 17 Listening Multiple choice Leisure p20 18 Listening Multiple choice Children p21 Culture & Literature 1 Culture The British Empire p22 2 Culture The Globe Theatre p24 3 Culture Education in the UK and the US p26 4 Culture Super size America; super size world? p28 5 Culture English-speaking capitals p30 6 Culture Australia: Going to live Down Under p32 7 Culture Transport in London p34 8 Literature Sir Arthur Conan Doyle – The Hound of the Baskervilles p36 Matura Exam Practice Answer Key p38 Matura Exam Practice Tapescripts p41 Culture & Literature Answer Key p43 Culture & Literature Glossary p46 ReaDING Multiple matching 1 TOPIC People 3 In pairs, write a word or phrase to summarize the EXAM TIPS meaning of the sentences (1–5) below.
    [Show full text]
  • HB 3 College Preparation Assessment, Industry-Based Certification
    HB 3 College Preparation Assessment, Industry-Based Certification Reimbursement and AP/IB Testing April 21, 2020 TEA continues to work with the Office of the Governor, Texas Department of State Health Services (DSHS) and the Texas Division of Emergency Management (TDEM) to coordinate and plan the state’s response to COVID- 19. In addition, we are working with the College Board, ACT, Inc., and the Texas Higher Education Coordinating Board (THECB) to mitigate the impact on our many Texas students participating in these programs. This letter contains updates on the House Bill 3 (HB 3) SAT, ACT, TSIA and Industry-Based Certification (IBC) testing and reimbursements as well as Advanced Placement (AP) and International Baccalaureate (IB) testing. College Preparation Assessment Guidance: Section Topics Click on the section topics below to go directly to that section of the FAQ • SAT/ACT • Texas Success Initiative Assessment • IB Examinations • Advanced Placement (AP) • HB 3 College Preparation Assessment Reimbursements • HB 3 IBC Reimbursements • Additional Information SAT/ACT National Testing Revised The College Board cancelled both the May 2, 2020 and June 6, 2020 SAT and SAT Subject Test administration. 4/21/2020 Students who registered for May, whose March test centers were closed, or who do not receive March scores because of any irregularities will receive refunds. College Board plans to provide weekend SAT administrations every month through the end of the calendar year, beginning in August. This includes a new administration in September and the previously scheduled tests on August 29, October 3, November 7, and December 5. Students can register for these administrations starting in May and eligible students can register with a fee waiver.
    [Show full text]