B) Partition or fair share model.
C) Explicit trade method.
D) Area model.
14) An intuitive idea about long division with two digit divisors is to round up the divisor. All of
examples below support this idea EXCEPT:
A) Think about sharing base-ten pieces.
B) Underestimate how many can be shared.
C) Pretend there are fewer sets to share than there really are.
D) Multiples of 10 are easier to compare.
15) One strategy for teaching computational estimation is to ask for information, but no answer.
Which statement below would be an example of NOT gathering information?
A) Is it more or less that 1,000?
B) Is it between $400 and $700?
C) Is one of these right?
D) Is your estimate about how much?
16) What is the purpose of using a side bar chart in multidigit division?
A) Easier to come up with the actual answer.
B) Uses a doubling strategy for considering the reasonableness of an answer.
C) Increases the mental computation needed to find the answer.
D) Uses the explicit trade notation.
17) What is the reason why mental calculations estimates are more complex?
A) They require a deep knowledge of how numbers work.
B) They require a solid knowledge of division procedures.
C) They require a deep knowledge of partitioning.
D) They require a solid knowledge of multiplication procedures.
18) A number line can be helpful with teaching this estimation strategy.
A) Front end.
B) Compatible.
C) Rounding.
D) Mental computation.
ESSAY. Write your answer in the space provided or on a separate sheet of paper.
19) Identify and discuss methods for supporting students’ development of the standard algorithm
for division.
20) Discuss the use of the cluster problem approach to help students with multiplication and
division computation?