Exam 11: Extending Computational Fluency With Larger Numbers
Exam 1: Elementary Mathematics for the 21st Century10 Questions
Exam 2: Defining a Comprehensive Mathematics Program16 Questions
Exam 3: Mathematics for Every Child37 Questions
Exam 4: Learning Mathematics39 Questions
Exam 5: Organizing Effective Instruction37 Questions
Exam 6: Integrating Assessment41 Questions
Exam 7: Developing Problem-Solving Strategies43 Questions
Exam 8: Developing Concepts of Number42 Questions
Exam 9: Extending Number Concepts and Number Systems43 Questions
Exam 10: Developing Number Operations With Whole Numbers48 Questions
Exam 11: Extending Computational Fluency With Larger Numbers41 Questions
Exam 12: Developing Understanding of Common and Decimal Fractions45 Questions
Exam 13: Extending Understanding of Common and Decimal Fractions48 Questions
Exam 14: Developing Aspects of Proportional Reasoning: Ratio, Proportion, and Percent49 Questions
Exam 15: Thinking Algebraically43 Questions
Exam 16: Developing and Extending Geometric Concepts and Systems47 Questions
Exam 17: Developing and Extending Measurement Concepts44 Questions
Exam 18: Understanding and Representing Concepts of Data43 Questions
Exam 19: Investigating Probability47 Questions
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The decomposition or traditional algorithm for subtraction:
(Multiple Choice)
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Show two different ways you could get the answer to the problem 498 - 239 using the equal-addition algorithm.
(Essay)
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Many parents were taught the traditional algorithms and are not comfortable with helping their children with the alternative algorithms. How would you reassure the parents that the alternative algorithms are an acceptable way for their children to learn to add, subtract, multiply, and divide with larger numbers?
(Essay)
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Students took in cookie sales of $456, $537, $245, and $329 during a four-month period at their school. The students wanted to practice the front-end estimation they had learned in their class during the semester. Which of the following is the best front-end estimate for the cookie sale?
(Multiple Choice)
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Performance Task: Addition Algorithm Use place-value materials of your choice to represent the addition of 397 and 269. Sketch and describe manipulation of the materials as you or a child might use them to demonstrate steps in the standard addition algorithm. Show a progression of steps in the algorithm alongside your sketches to show the relationships between the model and the algorithm as each step is completed. This rubric will be used to evaluate your work on this task. Credit will be awarded on a four-point scale.


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The ladder method for division is easier than the traditional algorithm because:
(Multiple Choice)
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Suppose you wanted to teach your children about decade multiplication. Give two examples illustrating how you would go about teaching them this important concept.
(Essay)
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Amber and Charlotte each ran a mile. It took Amber 11.79 minutes. It took Charlotte 9.08 minutes. Which number sentence can Charlotte use to best estimate the difference in their times?
(Multiple Choice)
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Ms. Nandagopal has donated a total of $348 to a library during the past 4 years. She has donated the same amount of money each year. How much money has Ms. Nandagopal donated to the library in each of the past 4 years?
(Multiple Choice)
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Kumail played a video game. He scored 13,567 points in the first round and 8,625 points in the second round. How many total points did Kumail score?
(Multiple Choice)
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Ruby is given the problem below:
28 marbles are shared equally by 4 children. How many marbles will each one get?
Ruby should solve the problem by using:
(Multiple Choice)
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Alternative algorithms have the following characteristics except:
(Multiple Choice)
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Divide 2,346 by 14 using the ladder algorithm. Which of the methods for dividing is the basis for the ladder method (measurement or partitive)?
(Short Answer)
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Suppose Mrs. Smith has 64 pieces of candy, and she wants to give out the pieces 4 at a time. Which division definition would she be adhering to?
(Multiple Choice)
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Abena needed to know about how much the sum of 19.6, 23.8, and 38.4 is. She correctly rounded each of these numbers to the nearest whole number. What three numbers did she use?
(Multiple Choice)
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Explain the difference between front-end estimation and rounded estimation using 135 × 65.
(Essay)
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The traditional algorithm for addition is accurately labeled:
(Multiple Choice)
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Procedures for front-end estimation and alternative algorithms are similar in that:
(Multiple Choice)
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Using sketches of base-10 materials, show how you would teach children to add 537 + 489. Then show the traditional, expanded, and low-stress algorithms for the same problem.
(Essay)
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