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2 cards from this section. Quick, good the night before a test.
What is the periodicity of the sine function?
Think about how often the function values repeat.
What symmetry property does sin(−θ) represent?
Consider reflections across the origin.
What is the period of the sine function?
Consider how the sine wave returns to its original position.
True or False: cos(−θ) = −cos(θ).
Remember the definition of even symmetry.
Prove that if sin(θ) = 0, then θ could be 0°, 180°, 360°, etc.
Find where the sine wave crosses the x-axis.
Graph y = sin(θ) + sin(θ + 90°) from 0° to 360° and discuss periodic and symmetric properties.
Use properties of both sine functions to analyze the results.
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