Angles and the Trigonometric Functions

Trigonometric Functions graphs, Inverse Trigonometric Functions

Trigonometric Identities and Equations

Laws of Sines, Cosines and Vectors

Complex Numbers, Polar Coordinates and Parametric Equations

Master Solving Trigonometric word problems with bearings

Introduction to Simple Harmonic Motion 1

Model Simple Harmonic Motion

Applications of Trigonometric Functions

Simple Harmonic Motion in Trig

Trigonometry: How to Solve Right Triangles

Find the angle given inverse secant

In Exercises 5–12, graph two periods of the given tangent function.

y = 3 tan x/4

In Exercises 18–24, graph two full periods of the given tangent or cotangent function.

y = − 1/2 cot π/2 x

In Exercises 1–4, the graph of a tangent function is given. Select the equation for each graph from the following options:

y = tan(x + π/2), y = tan(x + π), y = −tan(x − π/2).

<img src="https://lightcat-files.s3.amazonaws.com/problem_images/6fb5252a672e68a4-1684359957832.jpg" alt="" />

Introduction to Simple Harmonic Motion 2

Solve Right Triangles 2

Trigonometric Functions To Find Unknown Sides of Right Triangles, Ex 2

In Exercises 17–24, graph two periods of the given cotangent function.

y = 2 cot x

In Exercises 18–24, graph two full periods of the given tangent or cotangent function.

y = −2 tan π/4 x

Trigonometry - Solving a right triangle

In Exercises 13–16, the graph of a cotangent function is given. Select the equation for each graph from the following options:

y = cot(x + π/2), y = cot(x + π), y = −cot x, y= −cot(x − π/2).

<img src="https://lightcat-files.s3.amazonaws.com/problem_images/864fe5bde5bb6574-1684268224735.jpg" alt="" />

Solve a Right Triangle Given an Angle and the Hypotenuse

Right Triangles and Trigonometric Functions

Finding Trigonometric Function Values Given One Trig Value in a Right Triangle, Ex 2

How to evaluate the inverse of cosecant with the unit circle

Bearings Precalculus IB Exam Question

Understand inverse secant cosecant and cotangent functions

Finding Trigonometric Function Values Given One Trig Value in a Right Triangle, Ex 3

Solve Right Triangles 1

Flying with a bearing application with trigonometric function

Introduction to Inverse Cosecant, Inverse Secant, and Inverse Cotangent

Simple Harmonic Motion (Sine and Cosine Models)

Finding the Height of an Object Using Trigonometry, Example 1

Trigonometry with Bearings

In Exercises 18–24, graph two full periods of the given tangent or cotangent function.

y = −tan(x − π/4)

In Exercises 17–24, graph two periods of the given cotangent function.

y = 3 cot(x + π/2)

Evaluate Inverse Cotangent Expressions Using the Unit Circle

Trigonometry Word Problem, Finding The Height of a Building, Example 1

In Exercises 17–24, graph two periods of the given cotangent function.

y = 1/2 cot 2x

In Exercises 45–52, graph two periods of each function.

y = 2 tan(x − π/6) + 1

Basic Trigonometry Word Problem Using Right Triangle

In Exercises 5–12, graph two periods of the given tangent function.

y = tan(x − π/4)

Evaluating Trigonometric Functions for an Unknown Angle, Given a Point on the Angle, Ex 1

Trigonometric Functions To Find Unknown Sides of Right Triangles, Ex 3

Finding Trigonometric Function Values Given One Trig Value in a Right Triangle, Ex 1

How do you find the amplitude, period, and frequency of simple harmonic motion?

Inverse Trig. Functions - CSC, SEC, and Cotangent

Bearings and Direction

In Exercises 5–12, graph two periods of the given tangent function.

y = −2 tan 1/2 x

All the Trigonometric Values Given a Right Triangle

Trigonometry: Solving Right Triangles... How?

In Exercises 1–4, the graph of a tangent function is given. Select the equation for each graph from the following options:

y = tan(x + π/2), y = tan(x + π), y = −tan(x − π/2).

<img src="https://lightcat-files.s3.amazonaws.com/problem_images/237cd743a1aa35a8-1684360643139.jpg" alt="" />

Applications of Right Triangles Bearing

Finding a trigonometric model (equation) for simple harmonic motion

Trigonometric Functions To Find Unknown Sides of Right Triangles, Ex 1

In Exercises 17–24, graph two periods of the given cotangent function.

y = −3 cot π/2 x

This course covers topics including trigonometric functions (with graphs and inverse functions), identities and equations, solutions of triangles, complex numbers and more.

College Trigonometry

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Solve a Right Triangle

Solve Problems Involving Bearings

Inverse cotangent, cosecant, and secant functions

Understand and Use the Inverse Sine Function

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Understand and Use the Inverse Tangent Function

Use a Calculator to Evaluate Inverse Trigonometric Functions

Find Exact Values of Composite Functions with Inverse Trigonometric Functions

Inverse Trigonometric Functions

Understand the Graph of y = tan x

Graph Variations of y = tan x

Understand the Graph of y = cot x

Graph Variations of y = cot x

Understand the Graphs of y = csc x and y = sec x

Graph Variations of y = csc x and y = sec x

Graphs of Other Trigonometric Functions

Understand the Graph of y = sin x

Graph Variations of y = sin x

Understand the Graph of y = cos x

Graph Variations of y = cos x

Use Vertical Shifts of Sine and Cosine Curves

Graph the sum of two trigonometric functions.

Model Periodic Behavior

Graphs of Sine and Cosine Functions

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Classification of Matter (1)

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Classification of Matter - Example

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Metric Prefixes

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Characteristics of Life

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Study topics incliding trogonometric functions, identities and equations, solutions of triangles, complex numbers, and other topics as time permits

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Precalculus

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