Cotangent Graphs
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More Lessons for Grade 11
Math Worksheets
Examples, solutions, videos, worksheets, games, and activities to help Algebra 2 students learn how to graph cotangent functions.
The following diagram shows the graph of the cotangent function. Scroll down the page for more examples and solutions.
Determine the graph of cotangent.
Determine the key properties of the cotangent graph.
Illustrates the graph of the cotangent function using the cotangent segment.
Explains how to graph cotangent using reciprocal values of the tangent function
Graphing Tangent and Cotangent over Different Periods
Determine the period of a function.
Graph tangent and cotangent function
Graph y = Atan(Bx) and y = Acot(Bx)
Cotangent Graph
Transformations of Tangent and Cotangent graphs
This video provides an example of graphing the cotangent function with a different period and a vertical stretch.
Transforming the Cotangent Graph
Cotangent is the reciprocal trig function of tangent function and can be defined as cot(θ) = cos(θ)/sin(θ).
It is an odd function, meaning cot(−θ) = −cot(θ), and it has the property that cot(θ + π) = cot(θ).
Because sine is the denominator, and the function is undefined when sin(θ) = 0, the cotangent graph has vertical asymptotes at all integer multiples of π, when sin(θ) = 0.
How to graph y = tan(x) for one or more periods?
More Lessons for Grade 11
Math Worksheets
Examples, solutions, videos, worksheets, games, and activities to help Algebra 2 students learn how to graph cotangent functions.
The following diagram shows the graph of the cotangent function. Scroll down the page for more examples and solutions.
Determine the graph of cotangent.
Determine the key properties of the cotangent graph.
Illustrates the graph of the cotangent function using the cotangent segment.
Explains how to graph cotangent using reciprocal values of the tangent function
Determine the period of a function.
Graph tangent and cotangent function
Graph y = Atan(Bx) and y = Acot(Bx)
Cotangent Graph
This video provides an example of graphing the cotangent function with a different period and a vertical stretch.
Cotangent is the reciprocal trig function of tangent function and can be defined as cot(θ) = cos(θ)/sin(θ).
It is an odd function, meaning cot(−θ) = −cot(θ), and it has the property that cot(θ + π) = cot(θ).
Because sine is the denominator, and the function is undefined when sin(θ) = 0, the cotangent graph has vertical asymptotes at all integer multiples of π, when sin(θ) = 0.
How to graph y = tan(x) for one or more periods?
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