A) Minority students were being discriminated against.
B) The world had moved into an information age.
C) The U.S.and other countries jointly made the decision.
D) There was a discrepancy in achievement tests.
E) Universities wanted more consistency in student background.
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Multiple Choice
A) Participate as a member of a team.
B) Solve problems.
C) Communicate effectively.
D) Compute without calculators.
E) Learn new skills.
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Multiple Choice
A) Assignment ideas.
B) Master copies of handouts.
C) Previously-used tests and quizzes.
D) Lesson plans.
E) Classic mathematics problems.
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Multiple Choice
A) High school courses should be integrated.
B) High school courses should follow a sequence of Algebra I, Geometry, Algebra II.
C) High school courses should follow a sequence of Algebra I, Algebra II, Geometry.
D) High school course sequences should be left up to individual states and districts.
E) High schools should offer both an integrated and a traditional course sequence.
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Multiple Choice
A) Affective.
B) Knowledge & skill.
C) Psychomotor.
D) Application.
E) Concept.
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Multiple Choice
A) There is a fourth year level for college bound students only.
B) All students visit the same core objectives.
C) Students can move from non-college bound to college bound.
D) Students can move from college bound to non-college bound.
E) Students are grouped by ability in teams within individual classes.
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Multiple Choice
A) 1980.
B) 1984.
C) 1989.
D) 1995.
E) 2000.
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Multiple Choice
A) The federal government.
B) The states.
C) The counties.
D) The school districts.
E) The teachers.
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Multiple Choice
A) 2-3-4.
B) 3-4-7.
C) 5-12-13.
D) 7-21-23.
E) 9-15-16.
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Multiple Choice
A) Crossover.
B) Enrichment.
C) Differentiated.
D) Integrated.
E) Linear.
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Multiple Choice
A) Given a ruler and a piece of string, the student will be able to measure the length of the string to the nearest centimeter.
B) Given a third-degree polynomial, the student will be able to determine its roots.
C) Given a set of algebra tiles, the student will demonstrate the geometric meaning of the distributive property.
D) Given a geoboard, the student will demonstrate an understanding of triangles.
E) Given a geometric sequence, the student will extend the pattern and generate a formula describing the sequence.
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Multiple Choice
A) Core.
B) Model.
C) Domain.
D) Options.
E) Pathways.
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Multiple Choice
A) Series.
B) Matrix operations.
C) Derivatives.
D) Limits.
E) Integrals.
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Multiple Choice
A) Accomplishments.
B) Tasks.
C) Goals.
D) Objectives.
E) Skills.
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Multiple Choice
A) There is a fourth year level available for all students.
B) Groups explore topics at a variety of levels.
C) Students are heterogeneously grouped.
D) All students explore the same topics.
E) All students complete a core of objectives, and some move on to additional topics.
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Multiple Choice
A) Research strongly suggests that an integrated approach results in greater long-term retention of material than traditional sequences.
B) Less time needs to be spent each year on reviewing material from the previous course.
C) Most colleges and universities now expect their undergraduates to have some experience with having taken integrated mathematics courses.
D) Many topics from the traditional curriculum can be omitted, making it easier to explore all required outcomes.
E) The cost of implementing an integrated sequence of courses is considerably less than using a traditional sequence.
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Multiple Choice
A) A translation of 1 unit to the right.
B) A reflection over the x-axis.
C) A reflection over the y-axis.
D) A clockwise rotation of 90°.
E) A counter clockwise rotation of 90°.
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