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Regents Exam Questions A.SSE. B.3: Modeling Exponential Functions 1Name: ___www.jmap.orgA.SSE. B.3: Modeling Exponential Functions 1 1 A computer application generates a sequence of musical notes
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Identify the given data points that represent a pattern that grows or decays exponentially.
02
Choose an appropriate exponential function form that matches the pattern. For example, y = a * b^x or y = a * e^(bx).
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Fit the exponential function to the data points by finding the values of the parameters 'a' and 'b' that best describe the relationship.
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Use the exponential function to make predictions or analyze the pattern beyond the given data points.

Who needs modeling with exponential functions?

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Scientists and researchers who study natural phenomena that exhibit exponential growth or decay.
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Economists who analyze market trends or population growth.
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Engineers who design systems that rely on exponential processes, such as radioactive decay or compound interest.
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Modeling with exponential functions is a mathematical process used to represent growth or decay phenomena that can be described by an exponential equation.
Anyone conducting analysis or research involving exponential functions may be required to file modeling with exponential functions.
To fill out modeling with exponential functions, one must gather relevant data, choose an appropriate exponential model, and perform the necessary calculations to fit the data.
The purpose of modeling with exponential functions is to accurately predict and analyze trends in exponential growth or decay processes.
The report on modeling with exponential functions must include the data used, the chosen exponential model, the results of the analysis, and any conclusions drawn from the modeling.
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