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Subject: Grade 7 Math, Statistics and Probability
Outcome: SP7.1 – Demonstrate an understanding of the measures of central tendency and range for
sets of data.
Beginning – 1
Approaching – 2
With assistance I can determine
the mean, median, or mode for a
set of data.
With assistance I can identify
outliers and provide examples of
situations in which outliers
would and would not be used in
reporting.
I can determine the mean,
median, or mode for a set of data.
I can identify outliers and
provide examples of situations in
which outliers would and would
not be used in reporting.
Proficiency – 3
I can independently determine
the mean, median, and mode for
a set of data.
I can independently determine
the range of a set of data.
I can independently identify any
outliers in a given set of data.
Mastery – 4
I can determine the mean,
median, and mode for a set of
data and explain why these
values may be the same or
different.
I can analyze a set of data to
identify any outliers and justify
whether or not they should be
included in the reporting of the
measures of central tendency.
Indicators – please select and assess as appropriate to your unit, bold text indicates possible key indicators.
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Concretely represent mean, median, and mode and explain the similarities and differences among them.
Determine mean, median, and mode for a set of data, and explain why these values may be the same or different.
Determine the range of a set of data.
Provide a context in which the mean, median, or mode is the most appropriate measure of central tendency to use when reporting findings and
explain the choice.
Solve a problem involving the measures of central tendency.
Analyze a set of data to identify any outliers.
Explain the effect of outliers on the measures of central tendency for a data set.
Identify outliers in a set of data and justify whether or not they should be included in reporting of the measures of central tendency.
Provide examples of situations in which outliers would and would not be used in reporting the measures of central tendency.
Explain why qualitative data, such as colour or favourite activity, cannot be analyzed for all three measures of central tendency.
Refer to the Saskatchewan Curriculum Guide Grade 7 Mathematics.
Subject: Grade 7 Math, Statistics and Probability
Outcome: SP7.2 - Demonstrate an understanding of circle graphs.
Beginning – 1
Approaching – 2
With assistance I can find circle
graphs in a variety of print and
electronic media.
With assistance I can identify
common attributes of circle
graphs.
With assistance I can identify the
characteristics of a set of data
that make it possible to create a
circle graph.
I can find circle graphs in a
variety of print and electronic
media.
I can identify common attributes
of circle graphs.
I can identify the characteristics
of a set of data that make it
possible to create a circle graph.
Proficiency – 3
I can independently find,
describe and compare circle
graphs in a variety of print and
electronic media.
I can independently create and
label a circle graph to display a
set of data.
Mastery – 4
I can find circle graphs in a
variety of print and electronic
media and explain the data they
represent.
I can translate percents displayed
in a circle graph into quantities to
solve a problem.
Indicators – please select and assess as appropriate to your unit, bold text indicates possible key indicators.

Identify common attributes of circle graphs.

Create and label a circle graph, with and without technology, to display a set of data.

Find, describe, and compare circle graphs in a variety of print and electronic media such as newspapers, magazines, and the Internet.

Translate percents displayed in a circle graph into quantities to solve a problem.

Interpret a circle graph to answer questions.

Identify the characteristics of a set of data that make it possible to create a circle graph.
Refer to the Saskatchewan Curriculum Guide Grade 7 Mathematics.
Subject: Grade 7 Math, Statistics and Probability
Outcome: SP7.3 - Demonstrate an understanding of theoretical and experimental probabilities
for two independent events where the combined sample space has 36 or fewer elements.
Beginning – 1
With assistance I can identify the
sample space for each of two
independent events.
With assistance I can provide an
example of two independent
events.
With assistance I can conduct a
simple probability experiment.
Approaching – 2
I can identify the sample space
for each of two independent
events.
I can provide an example of two
independent events.
I can conduct a simple
probability experiment.
Proficiency – 3
I can independently identify and
represent the sample space for
each of two independent events.
I can independently determine
the theoretical probability of an
outcome involving two
independent events.
I can independently conduct a
probability experiment for an
outcome involving two
independent events to compare
the experimental probability to
the theoretical probability.
Mastery – 4
I can explain what a probability
tells about the situation to which
it refers.
I can explain how theoretical and
experimental probabilities are
related and why they cannot be
assumed to be equal.
Indicators – please select and assess as appropriate to your unit, bold text indicates possible key indicators.
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Explain what a probability tells about the situation to which it refers.
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Provide an example of two independent events.

Identify the sample space for each of two independent events using a tree diagram, table, or another graphic organizer.

Determine the theoretical probability of an outcome involving two independent events.

Conduct a probability experiment for an outcome involving two independent events, with and without technology, to compare the
experimental probability to the theoretical probability.
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Solve a probability problem involving two independent events.

Explain how theoretical and experimental probabilities are related and why they cannot be assumed to be equal.

Represent a probability stated as a percent as a fraction or a decimal.
Refer to the Saskatchewan Curriculum Guide Grade 7 Mathematics.