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Showing the graph of y = arccos x
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Classroom Contents
Inverse Trigonometric Functions - Evaluating the Composition of Inverse Trigonometric Functions
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- 1 Revisiting one-to-one functions
- 2 Revisiting the squaring function f(x) = x^2
- 3 Restricting the domain of the squaring function f(x) = x^2, x ≥ 0
- 4 Finding the inverse of the domain restricted function f(x) = x^2, x ≥ 0
- 5 Showing the graphs of f(x) = x^2, x ≥ 0, f(x) = sqrt(x), and y = x
- 6 Showing the graph of y = sin x
- 7 Showing the graph of y = sin x, -π/2 ≤ x ≤ π/2
- 8 Showing the graph of y = arcsin x
- 9 Finding inverse sine values problem #1
- 10 Finding inverse sine values problem #2
- 11 Showing the graph of y = cos x
- 12 Showing the graph of y = cos x, 0 ≤ x ≤ π
- 13 Showing the graph of y = arccos x
- 14 Finding inverse cosine values problem #1
- 15 Finding inverse cosine values problem #2
- 16 Showing the graph of y = tan x
- 17 Showing the graph of y = tan x, -π/2 < x < π/2
- 18 Showing the graph of y = arctan x
- 19 Finding inverse tangent values problem #1
- 20 Inverse cotangent function
- 21 Inverse secant function
- 22 Inverse cosecant function
- 23 Finding inverse cosecant values problem #1
- 24 Summary table for inverse trigonometric functions
- 25 Finding the exact value problem #1
- 26 Finding the exact value problem #2
- 27 Finding the exact value problem #3
