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“To Optimize Teaching And Learning Utilizing Technology”
Below are the objectives for
Algebra II. Click on the link
for students or
for
teachers for any objective to see the resources available or to add your own
resource.
Home - Math
– Algebra II
Standard 5: Data
Analysis
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Resources |
Benchmark |
Indicator
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B. Use descriptive statistics to analyze
and summarize data, including
measures of center, dispersion, correlation and variability. |
1. Describe how a linear
transformation of univariate data affects range, mean, mode, and median. 2*. Use
technology to compute the standard deviation for a set of
data, and interpret standard deviation in relation to the context
or problem situation. |
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C. Design and perform a statistical
experiment, simulation or study; collect
and interpret data; and use descriptive statistics to communicate and support predictions and conclusions. |
1. Design a statistical experiment, survey or study for a problem; collect data for the problem; and interpret the data with appropriate graphical displays, descriptive statistics, concepts of variability, causation, correlation and
standard deviation. 2. Describe the role of
randomization in a well- designed
study, especially
as compared to a convenience sample, and the generalization
of results from each. 3. Evaluate validity of results of a
study based on characteristics of
the study design, including sampling method,
summary statistics and data analysis techniques. 4. Understand and use the concept of
random variable, and compute
and interpret
the expected value for a random variable
in simple cases. 5. Identify and use various sampling
methods (voluntary response,
convenience sample, random sample, stratified random
sample, census) in a study. 6. Use sampling distributions as the
basis for informal inference. |
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D. Connect statistical techniques to
applications in workplace and consumer
situations. |
1. Use theoretical or
experimental probability, including simulations,
to determine probabilities in real-world problem situations
involving uncertainty, such as mutually exclusive events, complementary events
and conditional probability. |
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