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NYS COMMON CORE MATHEMATICS CURRICULUM

Name
1.

Mid-Module Assessment Task

6•1

Date

The most common women’s shoe size in the U.S. is reported to be an 8 ½. A shoe store uses a table like
the one below to decide how many pairs of size 8 ½ shoes to buy when they place a shoe order from the
shoe makers.
Total number of pairs of
shoes being ordered
50
100
150
200

Number of pairs of
size 8 ½ to order
8
16
24
32

a.

What is the ratio of the number of pairs of size 8 ½ shoes they order to the total number of pairs of
shoes being ordered?

b.

Plot the values from the table on a coordinate plane, and draw a straight line through the points.
Label the axes. Then use the graph to find the number of pairs of size 8 ½ shoes they order for a
total order of 125 pairs of shoes.

Module 1:
Date:
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Ratios and Unit Rates
10/17/13

123
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NYS COMMON CORE MATHEMATICS CURRICULUM

Mid-Module Assessment Task

6•1

2. Wells College in Aurora, New York was previously an all-girls college. In 2005, the college began to allow
boys to enroll. By 2012, the ratio of boys to girls was 3 to 7. If there were 200 more girls than boys in
2012, how many boys were enrolled that year? Use a table, graph, or tape diagram to justify your
answer.

3. Most television shows use 13 minutes of every hour for commercials, leaving the remaining 47 minutes
for the actual show. One popular television show wants to change the ratio of commercial time to show
time to be 3:7. Create two ratio tables, one for the normal ratio of commercials to programming and
another for the proposed ratio of commercials to programming. Use the ratio tables to make a statement
about which ratio would mean fewer commercials for viewers watching 2 hours of television.

Module 1:
Date:
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Ratios and Unit Rates
10/17/13

124
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NYS COMMON CORE MATHEMATICS CURRICULUM

Mid-Module Assessment Task

6•1

A Progression Toward Mastery
Assessment
Task Item

1

a
6.RP.1
6.RP.3a

b
6.RP.1
6.RP.3a

STEP 1
Missing or incorrect
answer and little
evidence of
reasoning or
application of
mathematics to
solve the problem.

STEP 2
Missing or incorrect
answer but
evidence of some
reasoning or
application of
mathematics to
solve the problem.

STEP 3
A correct answer
with some evidence
of reasoning or
application of
mathematics to
solve the problem,
or an incorrect
answer with
substantial
evidence of solid
reasoning or
application of
mathematics to
solve the problem.

STEP 4
A correct answer
supported by
substantial
evidence of solid
reasoning or
application of
mathematics to
solve the problem.

The ratio given is
incorrect and does not
reflect an associated
ratio. The student does
not display an
understanding of
determining ratio using a
ratio table.

The ratio given is an
associated ratio such as
25:4. It may or may not
be expressed in the
smallest unit possible.
There is evidence that
the student understands
how to determine a ratio
from a ratio table, but
lacks attentiveness to
the precision of which
ratio is being asked for.

The ratio given is the
correct ratio 4:25, but
may be expressed using
a larger unit, such as
8:50. The notation or
wording of the ratio
statement may have
minor errors.

The ratio is given
correctly as 4:25. The
notation and/or wording
of the ratio statement
are correct.

The student did not
produce a graph or the
graph does not
accurately depict the
pairs from the table. The
student was unable to
answer the question
correctly.

The student depicted a
graph but the graph
contains more than one
error in its depiction,
such as not going
through the given points,
not labeling the axes, or
not depicting a line
through the origin. The
student may or may not
have answered the
question correctly.

The student depicted a
graph but the graph
contains a minor error in
its depiction, such as not
accurately plotting the
given points, not labeling
the axes, OR depicting a
line that just misses
going through the origin.
The student answered
the question correctly or
incorrectly, but the
answer would be correct
given their depiction of
the graph.

The student depicted the
graph correctly,
including plotting the
given points, labeling the
axes, AND depicting a
line that goes through
the origin. The student
answered the question
correctly, and the
answer is represented in
the graph.

Module 1:
Date:
©2013CommonCore,Inc. Some rights reserved.commoncore.org

Ratios and Unit Rates
10/17/13

125
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Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.
NYS COMMON CORE MATHEMATICS CURRICULUM

Mid-Module Assessment Task

6•1

2

6.RP.3
(Stem
Only)

The student was unable
to answer the question.
They were not able to
accurately depict the
ratio of boys to girls, or
showed no evidence of
moving beyond that
basic depiction.

The student depicted the
ratio of boys to girls, and
showed some evidence
of using their depiction
to solve the problem,
but was unable to come
to a correct answer. The
answer was either
incomplete or incorrect.

The student was able to
choose a depiction of the
ratio and to incorporate
the other information
given into their
depiction, but made an
error in arriving at the
answer.

The student was able to
choose a depiction of
the ratio of boys to girls
and incorporate into
their depiction the
additional information of
the difference between
the number of girls and
the number of boys. The
student was able to use
their depiction to arrive
at the correct answer.

3

6.RP.3a

The student was not able
to complete the two
tables ORwas not able to
fill in at least one row in
each table. The student
was unable to compose a
reasonably accurate
comparison of which
option would be better
for viewers.

The student constructed
ratio tables with at least
one entry in each table
and demonstrated some
reasoning in making a
statement of
comparison, even if the
statement did not match
the table entries.

The student made two
ratio tables with at least
two entries in each table.
There were one or more
errors in the entries of
the table. The student
was able to make a
statement of comparison
of which option was
better for viewers based
on the entries they
provided in the table.

The student made two
ratio tables with at least
two entries in each
table. The student was
able to make an accurate
comparison of which
option was better for
viewers and relate their
comparison to a 2-hour
show using accurate
grade level language.

Module 1:
Date:
©2013CommonCore,Inc. Some rights reserved.commoncore.org

Ratios and Unit Rates
10/17/13

126
This work is licensed under a
Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.
NYS COMMON CORE MATHEMATICS CURRICULUM

Module 1:
Date:
©2013CommonCore,Inc. Some rights reserved.commoncore.org

Mid-Module Assessment Task

6•1

Ratios and Unit Rates
10/17/13

127
This work is licensed under a
Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.
NYS COMMON CORE MATHEMATICS CURRICULUM

Module 1:
Date:
©2013CommonCore,Inc. Some rights reserved.commoncore.org

Mid-Module Assessment Task

6•1

Ratios and Unit Rates
10/17/13

128
This work is licensed under a
Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.

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Mid module assessment task

  • 1. NYS COMMON CORE MATHEMATICS CURRICULUM Name 1. Mid-Module Assessment Task 6•1 Date The most common women’s shoe size in the U.S. is reported to be an 8 ½. A shoe store uses a table like the one below to decide how many pairs of size 8 ½ shoes to buy when they place a shoe order from the shoe makers. Total number of pairs of shoes being ordered 50 100 150 200 Number of pairs of size 8 ½ to order 8 16 24 32 a. What is the ratio of the number of pairs of size 8 ½ shoes they order to the total number of pairs of shoes being ordered? b. Plot the values from the table on a coordinate plane, and draw a straight line through the points. Label the axes. Then use the graph to find the number of pairs of size 8 ½ shoes they order for a total order of 125 pairs of shoes. Module 1: Date: ©2013CommonCore,Inc. Some rights reserved.commoncore.org Ratios and Unit Rates 10/17/13 123 This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.
  • 2. NYS COMMON CORE MATHEMATICS CURRICULUM Mid-Module Assessment Task 6•1 2. Wells College in Aurora, New York was previously an all-girls college. In 2005, the college began to allow boys to enroll. By 2012, the ratio of boys to girls was 3 to 7. If there were 200 more girls than boys in 2012, how many boys were enrolled that year? Use a table, graph, or tape diagram to justify your answer. 3. Most television shows use 13 minutes of every hour for commercials, leaving the remaining 47 minutes for the actual show. One popular television show wants to change the ratio of commercial time to show time to be 3:7. Create two ratio tables, one for the normal ratio of commercials to programming and another for the proposed ratio of commercials to programming. Use the ratio tables to make a statement about which ratio would mean fewer commercials for viewers watching 2 hours of television. Module 1: Date: ©2013CommonCore,Inc. Some rights reserved.commoncore.org Ratios and Unit Rates 10/17/13 124 This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.
  • 3. NYS COMMON CORE MATHEMATICS CURRICULUM Mid-Module Assessment Task 6•1 A Progression Toward Mastery Assessment Task Item 1 a 6.RP.1 6.RP.3a b 6.RP.1 6.RP.3a STEP 1 Missing or incorrect answer and little evidence of reasoning or application of mathematics to solve the problem. STEP 2 Missing or incorrect answer but evidence of some reasoning or application of mathematics to solve the problem. STEP 3 A correct answer with some evidence of reasoning or application of mathematics to solve the problem, or an incorrect answer with substantial evidence of solid reasoning or application of mathematics to solve the problem. STEP 4 A correct answer supported by substantial evidence of solid reasoning or application of mathematics to solve the problem. The ratio given is incorrect and does not reflect an associated ratio. The student does not display an understanding of determining ratio using a ratio table. The ratio given is an associated ratio such as 25:4. It may or may not be expressed in the smallest unit possible. There is evidence that the student understands how to determine a ratio from a ratio table, but lacks attentiveness to the precision of which ratio is being asked for. The ratio given is the correct ratio 4:25, but may be expressed using a larger unit, such as 8:50. The notation or wording of the ratio statement may have minor errors. The ratio is given correctly as 4:25. The notation and/or wording of the ratio statement are correct. The student did not produce a graph or the graph does not accurately depict the pairs from the table. The student was unable to answer the question correctly. The student depicted a graph but the graph contains more than one error in its depiction, such as not going through the given points, not labeling the axes, or not depicting a line through the origin. The student may or may not have answered the question correctly. The student depicted a graph but the graph contains a minor error in its depiction, such as not accurately plotting the given points, not labeling the axes, OR depicting a line that just misses going through the origin. The student answered the question correctly or incorrectly, but the answer would be correct given their depiction of the graph. The student depicted the graph correctly, including plotting the given points, labeling the axes, AND depicting a line that goes through the origin. The student answered the question correctly, and the answer is represented in the graph. Module 1: Date: ©2013CommonCore,Inc. Some rights reserved.commoncore.org Ratios and Unit Rates 10/17/13 125 This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.
  • 4. NYS COMMON CORE MATHEMATICS CURRICULUM Mid-Module Assessment Task 6•1 2 6.RP.3 (Stem Only) The student was unable to answer the question. They were not able to accurately depict the ratio of boys to girls, or showed no evidence of moving beyond that basic depiction. The student depicted the ratio of boys to girls, and showed some evidence of using their depiction to solve the problem, but was unable to come to a correct answer. The answer was either incomplete or incorrect. The student was able to choose a depiction of the ratio and to incorporate the other information given into their depiction, but made an error in arriving at the answer. The student was able to choose a depiction of the ratio of boys to girls and incorporate into their depiction the additional information of the difference between the number of girls and the number of boys. The student was able to use their depiction to arrive at the correct answer. 3 6.RP.3a The student was not able to complete the two tables ORwas not able to fill in at least one row in each table. The student was unable to compose a reasonably accurate comparison of which option would be better for viewers. The student constructed ratio tables with at least one entry in each table and demonstrated some reasoning in making a statement of comparison, even if the statement did not match the table entries. The student made two ratio tables with at least two entries in each table. There were one or more errors in the entries of the table. The student was able to make a statement of comparison of which option was better for viewers based on the entries they provided in the table. The student made two ratio tables with at least two entries in each table. The student was able to make an accurate comparison of which option was better for viewers and relate their comparison to a 2-hour show using accurate grade level language. Module 1: Date: ©2013CommonCore,Inc. Some rights reserved.commoncore.org Ratios and Unit Rates 10/17/13 126 This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.
  • 5. NYS COMMON CORE MATHEMATICS CURRICULUM Module 1: Date: ©2013CommonCore,Inc. Some rights reserved.commoncore.org Mid-Module Assessment Task 6•1 Ratios and Unit Rates 10/17/13 127 This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.
  • 6. NYS COMMON CORE MATHEMATICS CURRICULUM Module 1: Date: ©2013CommonCore,Inc. Some rights reserved.commoncore.org Mid-Module Assessment Task 6•1 Ratios and Unit Rates 10/17/13 128 This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 Unported License.