Exam 1: Mathematics As a Process

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The two main topics covered in New Math that were previously only explored at the college level, as discussed in the text, are which of these?

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A teacher who emphasizes mathematical reasoning is likely to most frequently use which of the following questions?

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In his book, George Polya describes problem solving as a four-step process.Which of the following is NOT one of his steps?

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The connections Standard stresses which of the following processes?

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When presenting the class with a problem to solve, which of the following are teachers NOT advised to do?

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If Mrs.Voltz has students write in their journals weekly, then the act of writing to explain their thinking in their journals emphasizes which process skill?

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Viewing mathematics as "a coherent whole" refers most closely to which of the following?

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The reform efforts that began in the 1980s in mathematics suggested, through An Agenda for Action, that the focal point of the curriculum should be which of the following?

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Problem solving, as envisioned in Principles and Standards for School Mathematics and the Common Core State Standards for Mathematics, is most accurately described by which of the following?

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Which of the following words describes the use of "tools" in the mathematics classroom?

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Consider the following: Solve for x when .This equation is an example of which of the following?

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In which year were the Common Core State Standards for Mathematics released?

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The first TIMSS report primarily studied which three grade levels?

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Pick two of the eight mathematical practices from the Common Core State Standards for Mathematics and describe their importance in the secondary or middle school mathematics curriculum.

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Which of the following sparked the mathematics reform movement known as the New Math?

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Which of the following was NOT a reason why the New Math reform movement proposed a change in the topics studied in the mathematics curriculum?

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An effective mathematics problem may have which of the following characteristics?

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Which of the following might be considered the most accurate description of what it means to "do," to "teach," and to "learn" mathematics?

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