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What's on the worksheet
- Find the exact y-coordinate of the point with the given x on each graph.y = 12 \cdot 2^x,\ x = -2y = 5\left(\dfrac{1}{5}\right)^x,\ x = -1y = 16(0.5)^x,\ x = -3y = 2 \cdot 3^x,\ x = -3y = 9\left(\dfrac{2}{3}\right)^x,\ x = 2
- Find the range of an exponential graph drawn on a limited domain.
- Find a from a point on the graph, then give the y-intercept and a height.
- Decide whether each rule fits a falling graph with asymptote y equals 0 through a point.
- Match four exponential graphs and find mirror images and other relationships.
- Test Mei's claim that multiplying by 5 moves the graph up 5 units.
- Match four labeled graphs to their exponential rules.
- Hannah cuts a sheet of paper in half repeatedly: model the area.
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The free lesson teaches it with worked examples and practice problems.
Graphs of exponential functions: the lesson ›More Chapter 6 worksheets: Exponential functions and choosing a model
- 6.1Growth and decay factors
- 6.2What an asymptote is
- 6.3Graphs of exponential functions
- 6.4Writing an exponential function from a table or graph
- 6.5Linear versus exponential growth
- 6.6Choosing a function family for data
- 6.7Interpreting the numbers in a model
- 6.8Building a model from a description
- 6.9Where a model holds: domain, interpolation and extrapolation
- 6.10Multiplying and dividing powers with the same base
- 6.11Powers of powers, products and quotients
- 6.12Zero and negative exponents