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WIR5 20B M150 V15

Determining the properties of a cosine function and graphing it

WIR5 20B M150 V16

Writing the equation for a cossine function with certain characteristics

WIR5 20B M150 V18

Writing the equation for a cosine function to match a given graph

Transformations of Trig Graphs Exercise 2

Graphing a period of a transformed cosine function

Transformations of Trig Graphs Exercise 3

Writing the sine and cosine functions for a given graph

Sketching One Period of a Sine Function

Sketching one period of a transformed sine graph

Sketching One Period of a Cosine Function

Sketching one period of a cosine function with transformations

Properties of a Sine Function

Finding the amplitude, period, phase shift, and vertical shift for a given sine function

WIR5 20B M150 V17

Writing the equation for a sine function to match a given graph

WIR5 20B M150 V13

Determining the properties of a sine function and graphing it

WIR5 20B M150 V14

Writing the equation for a sine function with certain characteristics

WIR6 20B M150 V01

Finding the properties of a transformed tangent function and graphing it

Transformations of Trig Graphs Exercise 1

Graphing a period of a transformed sine function

Evaluating All Six Trigonometric Functions

Finding the values of all six trigonometric functions of an angle given a right triangle

Evaluating the Other Trigonometric Functions Given Sine

Evaluating the other five trigonometric functions for an acute angle given the value of sine

Evaluating the Other Trigonometric Functions Given Sine (2)

Evaluating the other five trigonometric functions given sine and that tangent is negative

Solving an Equation with Sine and Cosine

Solving a trigonometric equation with sine and cosine on a given interval

Solving an Equation with Cosine

Solving an equation with cosine on a given interval

Trigonometric Limits Example 1

Solving a limit example with a trigonometric functions

Trigonometric Limits Example 2

Solving a limit example with a trigonometric function

Trigonometric Limits Example 3

Evaluating a trigonometric limit using trigonometric identities

WIR6 20B M150 V04

Evaluating compositions with inverse trigonometric functions

WIR6 20B M150 V05

Evaluating compositions with inverse trigonometric functions

WIR8 20B M150 V12

Evaluating a composition of trigonometric and inverse trigonometric functions

WIR6 20B M150 V08

Verifying a trigonometric identity

WIR6 20B M150 V09

Verifying a trigonometric identity

WIR6 20B M150 V11

Solving a trigonometric equation

WIR6 20B M150 V12

Solving a trigonometric equation by factoring

WIR6 20B M150 V13

Solving a trigonometric equation

WIR6 20B M150 V15

Solving a trigonometric equation

WIR6 20B M150 V21

Using a double angle formula to solve a trigonometric equation

WIR6 20B M150 V22

Using a double angle formula to solve a trigonometric equation

WIR6 20B M150 V23

Using double angle formulas to evaluate trigonometric functions

WIR6 20B M150 V17

Using a sum formula to evaluate a trigonometric expression

WIR6 20B M150 V19

Using a sum formula to rewrite a trigonometric expression

WIR7 20B M150 V03

Using the Law of Cosines to solve a triangle

Inverse Trigonometric Functions: MATH 151 1.5 Problems 9-12

Properties and derivatives of inverse trigonometric functions

Inverse Trigonometric Functions: MATH 151 Problems 9-12

Properties and derivatives of inverse trigonometric functions

MLC WIR 20B M151 week3 #13

Evaluating compositions of trigonometric and inverse trigonometric functions

MLC WIR 20B M151 week3 #05

Finding a Cartesian equation for a parametric curve

MLC WIR 20B M151 week3 #08

Using vectors to find the magnitude and direction of a resultant force

MLC WIR 20B M151 week10 #3

Converting parametric equations into a Cartesian equation

WIR 20B M152 V86

Converting parametric equations into a Cartesian equation and graphing

Integrating Powers of Sine and Cosine

Using trigonometric identities to integrate powers of sine and cosine

WIR 20B M152 V5

Integrating a function with sine using u-substitution

Vectors and Derivatives (Product Rule): MATH 171 Problems 1-3

Proving facts about the derivatives of vector functions including the product rule

Inverse Trigonometric Functions: MATH 171 Problems 4-6

Properties of inverse trig functions and the derivative of arctangent

Inverse Trigonometric Functions: MATH 151 1.5 Problems 9-12

Properties and derivatives of inverse trigonometric functions

Limits: MATH 171 Problems 8 & 9

Proving a property of scalar multiplication for limits using the epsilon-delta definition and using the Squeeze Theorem for Limits.

Trigonometry Derivatives and the Chain Rule: MATH 171 Problems 1-3

Proving the derivatives of trigonometric functions and that sine is continuous

Inverse Trigonometric Functions: MATH 151 Problems 9-12

Properties and derivatives of inverse trigonometric functions

Integration by Substitution: MATH 171 Problems 4-6

Using u substitution to evaluate integrals and prove facts about logarithms and integrals and

Area Between Curves: MATH 172 Problems 1-3

Interpreting integrals to represent areas between curves

Proving Trigonometric Identities: MATH 172 Problems 3 & 4

Proving trigonometric identities useful for integration

Integrating Powers of Sine and Cosine

Using trigonometric identities to integrate powers of sine and cosine

Integration Using Partial Fractions: MATH 172 Problems 8 & 9

Finding a partial fraction decomposition and integrating using partial fractions

Using a Rotation Map

Using a rotation map matrix to rotate a 2-dimensional vector by the angle \(\pi\)

Sine, Cosine, and Tangent

Explaining the trigonometric ratios of right triangles for sine, cosine, and tangent

Solving Problems with Trig Exercise 2

Using trig to find an angle in a right triangle with two given sides

Trig Functions with the Unit Circle Exercise 3

Finding the exact values of cosine and cotangent for given angles using the unit circle

Trig Functions with the Unit Circle Exercise 6

Finding the angle where secant has a given value and tangent is positive

Trig Functions with the Unit Circle

Finding the values of trig functions with the unit circle

The Graph of Cosine

Using the unit circle to sketch the graph of the cosine function

The Graph of Tangent

Using the unit circle to sketch the graph of the tangent function

The Graphs of the Reciprocal Trig Functions

Graphing the reciprocal trig functions cosecant, secant, and cotangent

Deriving the Double Angle Trig Identities

Using the sum identities of sine and cosine to derive the double angle identities

Deriving the Cofunction Trig Identities

Using the difference identities of sine and cosine to derive the cofunction identities

Using Identities to Find Exact Trig Values Exercise 3

Using a Double Angle Identity to find the exact value of an expression with sine and cosine

Using Identities to Find Exact Trig Values Exercise 4

Using the Half-Angle Identities to find the exact values of sine, cosine, and tangent

Using Identities to Find Exact Trig Values Exercise 1

Using the Sum and Difference Identities to find the exact value of cosine

Solving Trigonometric Equations Exercise 2

Solving a trigonometric equation with sine and cosine by factoring

Solving Trig Equations Using Identities Exercise 2

Solving a trig equation with sine and cosine using aPythagorean Identity

Solving Trig Equations Using Identities Exercise 5

Solving a trig equation with sine and cosine using trig identities

Solving Trig Equations Using Identities Exercise 6

Solving a trig equation with cosine using trig identities

WIR5 20B M150 V8

Using trigonometry to determine the edge lengths of a right triangle

WIR5 20B M150 V9

Evaluating trigonometric functions given a point on the terminal side of an angle

WIR5 20B M150 V10

Evaluating trigonometric functions given a point on the terminal side of an angle

WIR5 20B M150 V5

Evaluating all six trigonometric functions for a right triangle

WIR5 20B M150 V6

Evaluating all six trigonometric functions for a right triangle

WIR5 20B M150 V4

Evaluating all six trigonometric functions for angles in degrees and radians

Solving an Equation with Sine

Solving a trigonometric equation with sine on a given interval

Factoring a Quadratic-Like Equation with Sine

Solving an quadratic-like equation with sine by factoring

Solving an Equation with Tangent

Finding the solutions to an equation with tangent in a given interval

WIR6 20B M150 V06

Writing an equivalent algebraic expression for compositions with inverse trigonometric functions containing variables

WIR6 20B M150 V07

Using inverse trigonometry to write an expression for an angle in a right triangle

WIR8 20B M150 V13

Solving a trigonometric equation

WIR6 20B M150 V14

Solving a trigonometric equation

WIR6 20B M150 V10

Solving a trigonometric equation

WIR6 20B M150 V20

Using a double angle formula to solve a trigonometric equation

WIR6 20B M150 V18

Using a sum formula to evaluate a trigonometric expression

WIR6 20B M150 V16

Using a difference formula to evaluate a trigonometric function

WIR7 20B M150 V04

Using the Law of Sines to solve a triangle

WIR7 20B M150 V01

Using the Law of Sines to solve a triangle

WIR7 20B M150 V02

Using the Law of Sines to solve a triangle

WIR7 20B M150 V09

Finding a vector given its length and angle with the positive x-axis

WIR7 20B M150 V11

Finding the angle between two vectors

Parametric Curves: MATH 151 J.3 Problems 1-5

Cartesian equations and parametric equations of curves

Derivatives and Applications: MATH 151 K.2 Problems 9-15

Tangent lines to parametric equations and related rates examples

Review for the Common Exam: MATH 151 Exam 1 Review Problems 10-13

Review of vector functions and parametric equations

Review for the Common Exam: MATH 151 Exam 3 Review Problems 8-15

Review of limits and derivatives of inverse trigonometric functions

Review for the Common Exam: MATH 151 Exam 2 Review Problems 10-15

Implicit differentiation and physics applications of derivatives

Review for the Common Exam: MATH 151 Exam 2 Review Problems 16-20

Derivatives of parametric equations and tangent lines

Review for the Common Exam: MATH 151 Exam 3 Review Problems 1-7

Derivatives of exponential functions and the exponential model

Review for the Common Exam: MATH 151 Exam 2 Review Problems 1-9

Reviewing the chain rule and the derivatives and limits of trigonometric functions

Review for the Common Exam: MATH 151 Exam 3 Review Problems 8-15

Review of limits and derivatives of inverse trigonometric functions

Differentials and Approximations: MATH 151 3.10 Problems 1-6

Differentials, linear approximations and quadratic approximations

Trigonometry Derivatives and the Chain Rule: MATH 151 3.3 Problems 1-9

Derivatives of trigonometric functions and using the Chain Rule

Trigonometry Derivatives and the Chain Rule: MATH 151 3.4 Problems 1-9

Derivatives of trigonometric functions and using the Chain Rule

Implicit Differentiation: MATH 151 3.5 Problems 10-13

Implicit differentiation and finding tangent lines

Differentiation and Applications: MATH 151 Problems 1-8

Derivatives of exponential and logarithmic functions and the exponential model

Differentiation and Applications: MATH 151 3.8 Problems 1-8

Derivatives of exponential and logarithmic functions and the exponential model

Derivatives and Applications: MATH 151 3.9 Problems 9-15

Tangent lines to parametric equations and related rates examples

Mean Value Theorem and Studying the Shape of Curves: MATH 151 4.2 Problems 1-6

Mean Value Theorem and properties of a graph

Mean Value Theorem and Studying the Shape of Curves: MATH 151 4.3 Problems 1-6

Mean Value Theorem and properties of a graph

Riemann Sums and Definite Integrals: MATH 151 5.2 Problems 6-12

Using Reimann sums and the Fundamental Theorem of Calculus

Riemann Sums and Definite Integrals: MATH 151 5.3 Problems 6-12

Using Riemann sums and the Fundamental Theorem of Calculus

Integration by Substitution: MATH 151 5.5 Problems 13 & 14

Examples of integration by substitution

MLC WIR 20B M151 week2 #03

Evaluating a composition of trigonometric and inverse trigonometric functions

MLC WIR 20B M151 week2 #04

Simplifying expressions containing trigonometric and inverse trigonometric functions

MLC WIR 20B M151 week3 #10

Calculating the work done pushing a crate up a ramp

MLC WIR 20B M151 week3 #06

Find the measure of an angle given the three vertices for the angle

MLC WIR 20B M151 week4 #1kl

Using the Chain Rule to differentiate functions

MLC WIR 20B M151 week4 #1mn

Using the Chain Rule to differentiate functions with exponential and trigonometric functions

MLC WIR 20B M151 week4 #1o

Using the Chain Rule to differentiate a function containing trigonometric functions

MLC WIR 20B M151 week4 #5

Using the Chain Rule to find the pattern for a higher order derivative

MLC WIR 20B M151 week5 #1b

Finding the derivative using implicit differentiation

MLC WIR 20B M151 week5 #1c

Finding the derivative using implicit differentiation

MLC WIR 20B M151 week5 #1d

Finding the derivative using implicit differentiation

MLC WIR 20B M151 week5 #2

Finding the derivative using implicit differentiation

MLC WIR 20B M151 week5 #3b

Finding a tangent line to an curve defined implicitly

MLC WIR 20B M151 week5 #4ef

Finding the derivative of a function containing a logarithmic function

MLC WIR 20B M151 week5 #4ghi

Finding the derivatives of functions containing logarithms

MLC WIR 20B M151 week5 #5

Finding the derivative of a function containing a logarithms

MLC WIR 20B M151 week5 #7a

Using logarithmic differentiation to find the derivative of a function

MLC WIR 20B M151 week5 #7c

Using logarithmic differentiation to find the derivative of a function

MLC WIR 20B M151 week5 #8b

Graphing a vector function by converting it to a Cartesian equation

MLC WIR 20B M151 week5 #9b

Finding the tangent line to a parametric curve

MLC WIR 20B M151 week6 #1ab

Using the Product and Chain Rule to find several derivatives

MLC WIR 20B M151 week6 #1ef

Using the Quotient and Chain Rules to find several derivatives

MLC WIR 20B M151 week6 #1gh

Using the Product and Chain Rules to differentiate functions with logarithms

MLC WIR 20B M151 week6 #1ij

Differentiating functions with logarithmic and inverse trigonometric functions

MLC WIR 20B M151 week6 #3

Using the chain rule to find a derivative

MLC WIR 20B M151 week6 #4a

Using logarithmic differentiation to find the derivative of a function

MLC WIR 20B M151 week6 #4b

Using logarithmic differentiation to find the derivative of a function

MLC WIR 20B M151 week6 #9

Finding where a function has horizontal tangent lines

MLC WIR 20B M151 week6 #10

Finding a higher order derivative of a function

MLC WIR 20B M151 week7 #1c

Finding the absolute maximum and absolute minimum values of a function on a closed interval

MLC WIR 20B M151 week7 #4b

Evaluating a limit using L'Hospital's Rule

MLC WIR 20B M151 week8 #4d

Finding the antiderivative of a function

MLC WIR 20B M151 week8 #5a

Finding a function from its second derivative using antidifferentiation

MLC WIR 20B M151 week8 #5b

Antidifferentiating twice to find a function from its second derivative

MLC WIR 20B M151 week8 #5c

Antidifferentiating twice to find a function from its second derivative

MLC WIR 20B M151 week8 #5d

Antidifferentiating to find a function from its derivative

MLC WIR 20B M151 week8 #5e

Antidifferentiating twice to find a function from its second derivative

MLC WIR 20B M151 week9 #8e

Evaluating a limit with an indeterminant product using L'Hospital's Rule

MLC WIR 20B M151 week9 #10d

Finding the antiderivative of a function and using a function value to find the constant

MLC WIR 20B M151 week10 #5

Calculating a composition of tangent and arcsine

MLC WIR 20B M151 week10 #9b

Finding a derivative using the Chain Rule multiple times

MLC WIR 20B M151 week10 #10a

Finding the derivative of an implicit function

MLC WIR 20B M151 week10 #10b

Finding the derivative of an implicit function

MLC WIR 20B M151 week10 #15

Determining the rate that the area of a triangle is increasing based on the rate an angle is increasing

MLC WIR 20B M151 week10 #19a

Using L'Hospital's Rule to solve a limit

MLC WIR 20B M151 week10 #22

Using the Fundamental Theorem of Calculus to find the derivative of a function defined using an integral

MLC WIR 20B M151 week10 #24c

Evaluating a definite integral with an exponential and sine function

MLC WIR 20B M151 week10 #24d

Using u-substitution to evaluate an indefinite integral

Review for the Common Exam: MATH 152 Exam 3 b Review Problems 1-3

Review of sequences and finding the sum of a series

Review for the Common Exam: MATH 152 Exam 1 b Review Problems 29-33

Review of trigonometric substitution

Review for the Common Exam: MATH 152 Exam 3 c Review Problems 13-18

Review of Taylor and Maclaurin Series and their properties

WIR 20B M152 V87

Converting parametric equations into a Cartesian equation and graphing

WIR 20B M152 V89

Find the integral representing the surface area of a rotated parametric curve

WIR 20B M152 V98

Finding the area of a region defined using polar coordinates

Taylor and Maclaurin Series: MATH 152 11.10 Problems 4-10

Finding Taylor and Maclaurin Series for functions

WIR 20B M152 V79

Finding the Maclaurin series of a function

WIR 20B M152 V69

Determining if a series is absolutely convergent, conditionally convergent, or divergent. 

MATH 152: Integration by Parts Exercise 3

Solving an indefinite integral with cosine using integration by parts

WIR 20B M152 V25

Evaluating an integral using integration by parts

WIR 20B M152 V29

Evaluating an integral using trigonometric identities

WIR 20B M152 V31

Evaluating an integral using trigonometric identities

Integrating Powers of Secant and Tangent

Using trigonometric identities to integrate powers of secant and tangent

MATH 152: Trigonometric Integrals Exercise 1

Using trigonometric identities to solve an integral with powers of sine and cosine

MATH 152: Trigonometric Integrals Exercise 2

Using trigonometric identities to integrate a power of cosine

MATH 152: Trigonometric Integrals Exercise 3

Using a trigonometric identity to integrate powers of sine and cosine

MATH 152: Trigonometric Integrals Exercise 4

Using a trigonometric identity to integrate powers of sine and cosine

MATH 152: Trigonometric Integrals Exercise 5

Using trigonometric identities to integrate even powers of sine and cosine

MATH 152: Trigonometric Integrals Exercise 6

Using a trigonometric identity to integrate an even power of cosine

MATH 152: Trigonometric Integrals Exercise 9

Using trigonometric identities to integrate powers of cosine and tangent

MATH 152: u-Substitution Exercise 6

Using u-substitution on an indefinite integral with an exponential function, sine, and cosine

Dot Product: MATH 171 Problems 7 & 8

Proofs of the Cauchy-Schwarz Inequality and a property of vector projections

Parametric Curves: MATH 151 J.3 Problems 1-5

Cartesian equations and parametric equations of curves

Derivatives and Applications: MATH 171 Problems 7 & 8

Calculating slopes of tangent lines to parametric curves

Derivatives and Applications: MATH 151 K.2 Problems 9-15

Tangent lines to parametric equations and related rates examples

Review for the Common Exam: MATH 151 Exam 2 Review Problems 10-15

Implicit differentiation and physics applications of derivatives

Review for the Common Exam: MATH 151 Exam 2 Review Problems 16-20

Derivatives of parametric equations and tangent lines

Review for the Common Exam: MATH 151 Exam 3 Review Problems 1-7

Derivatives of exponential functions and the exponential model

Review for the Common Exam: MATH 151 Exam 2 Review Problems 1-9

Reviewing the chain rule and the derivatives and limits of trigonometric functions

Review for the Common Exam: MATH 151 Exam 3 Review Problems 8-15

Review of limits and derivatives of inverse trigonometric functions

Differentials and Approximations: MATH 151 3.10 Problems 1-6

Differentials, linear approximations and quadratic approximations

Trigonometry Derivatives and the Chain Rule: MATH 151 3.3 Problems 1-9

Derivatives of trigonometric functions and using the Chain Rule

Trigonometry Derivatives and the Chain Rule: MATH 151 3.4 Problems 1-9

Derivatives of trigonometric functions and using the Chain Rule

Exponentials and Hyperbolic Trigonometric Functions: MATH 171 Problems 3 & 4

Examples involving the tangent line to an exponential function and finding the derivative of hyperbolic cosine

Implicit Differentiation: MATH 151 3.5 Problems 10-13

Implicit differentiation and finding tangent lines

Differentiation and Applications: MATH 151 Problems 1-8

Derivatives of exponential and logarithmic functions and the exponential model

Derivatives and Applications: MATH 151 3.9 Problems 9-15

Tangent lines to parametric equations and related rates examples

Mean Value Theorem and Studying the Shape of Curves: MATH 151 4.2 Problems 1-6

Mean Value Theorem and properties of a graph

Mean Value Theorem and Studying the Shape of Curves: MATH 151 4.3 Problems 1-6

Mean Value Theorem and properties of a graph

Riemann Sums and Definite Integrals: MATH 151 5.2 Problems 6-12

Using Reimann sums and the Fundamental Theorem of Calculus

Riemann Sums and Definite Integrals: MATH 151 5.3 Problems 6-12

Using Riemann sums and the Fundamental Theorem of Calculus

Integration by Substitution: MATH 151 5.5 Problems 13 & 14

Examples of integration by substitution

Review for the Common Exam: MATH 152 Exam 3 b Review Problems 1-3

Review of sequences and finding the sum of a series

Review for the Common Exam: MATH 152 Exam 1 b Review Problems 29-33

Review of trigonometric substitution

Review for the Common Exam: MATH 152 Exam 3 c Review Problems 13-18

Review of Taylor and Maclaurin Series and their properties

Taylor and Maclaurin Series: MATH 152 11.10 Problems 4-10

Finding Taylor and Maclaurin Series for functions

Taylor and Maclaurin Series: MATH 172 Problems 1-5

Reviewing Taylor and Maclaurin Series and Taylor's Inequality

Integrating Powers of Secant and Tangent

Using trigonometric identities to integrate powers of secant and tangent

Trigonometric Substitution: MATH 172 Problems 6 & 7

Integrating using a trigonometric substitution

WIR2 20B M251 V9

Finding the angle of intersection for two three-dimensional vector functions

WIR2 20B M251 V10

Finding the length of a three-dimensional curve

WIR2 20B M251 V12

Finding the position vector function given the velocity and an initial position

WIR3 20B M251 V11

Finding all second-order partial derivatives of a function of two variables

WIR4 20B M251 V5

Finding the maximum rate of change and the direction it occurs for a function of two variables

WIR5 20B M251 V4

Evaluating a double integral over a rectangle

WIR6 20B M251 V2

Evaluating a double integral by changing to polar coordinates

WIR6 20B M251 V3

Evaluating a double integral by changing to polar coordinates

WIR6 20B M251 V4

Converting a double integral to a double integral in polar coordinates

WIR7 20B M251 V4

Using an iterated integral in spherical coordinates to find the volume of a solid

WIR7 20B M251 V5

Evaluating a triple integral for a given solid by writing an iterated integral in spherical coordinates

WIR8 20B M251 V1

Evaluating a line integral along half a circle

WIR8 20B M251 V6

Evaluating a line integral of a vector field along an curve

WIR9 20B M251 V2

Using Green's Theorem to evaluate a line integral on a closed curve

WIR10 20B M251 V1

Evaluating a surface integral over a cylinder

Reciprocal Trig Functions

Finding the six trigonometric ratios for a right triangle

Solving Problems with Trig Exercise 1

Using trig to find the length of the side of a right triangle given an angle and side length

Special Right Triangles

Explaining the special right triangles and the relationships between their sides

Trig Functions with the Unit Circle Exercise 1

Finding the exact value of tangent for several given angles using the unit circle

Trig Functions with the Unit Circle Exercise 2

Finding the exact value of secant, cosecant, and cotangent using the unit circle

Trig Functions with the Unit Circle Exercise 4

Finding the exact values of sine and secant for several given angles using the unit circle

Trig Functions with the Unit Circle Exercise 5

Finding the angles where sine has a given value using the unit circle

The Graph of Sine

Using the unit circle to sketch the graph of the sine function

Trig Identities Exercise 1

Using the reciprocal and ratio trig identities to simplify an expression

Trig Identities Exercise 2

Using the Pythagorean Identities to simplify a trig expression

Deriving the Secondary Pythagorean Trig Identities

Using the Pythagorean Trig Identity to derive the secondary Pythagorean Identities

Deriving the Half-Angle Trig Identities

Using the double angle identities for cosein to derive the half-angle identities for sine and cosine

Using Identities to Find Exact Trig Values Exercise 2

Using the Sum Identity for Trig to find the exact value of sine

Trigonometric Proofs Exercise 1

Using the Reciprocal, Ratio, and Pythagorean Identities to verify a trig identity

Trigonometric Proofs Exercise 2

Proving a trigonometric identity involving secant, cotangent, and tangent

Trigonometric Proofs Exercise 3

Proving a trig identity involving sine and cosine

Trigonometric Proofs Exercise 4

Proving a trig identity involving sine, cosine, and cotangent

Solving Trigonometric Equations Exercise 1

Finding all solutions to a trigonometric equation with sine

Solving Trigonometric Equations Exercise 3

Solving a trigonometric equation with secant by factoring

Solving Trigonometric Equations Exercise 4

Solving a trigonometric equation with tangent and sine by factoring

Solving Trig Equations Using Identities Exercise 1

Using the Even/Odd and Cofunction Identities to solve an equation with sine

Solving Trig Equations Using Identities Exercise 3

Solving a trig equation with cotangent and cosecant using trig identities

Solving Trig Equations Using Identities Exercise 4

Solving a trig equation with sine and tangent using a trig identity

Solving Trig Equations Using Identities Exercise 7

Solving a trig equation with cotangent and sine using trig identities

Math 304 Section 2.2 Exercise 2

Finding the values of \(\theta\) that makes a matrix with trig functions invertible

Math 304 Section 3.3 Exercise 9

Determining whether trigonometric functions are linearly independent

Math 304 Section 3.4 Exercise 5

Finding the dimension of the subspace spanned by a set of functions

WIR5 20B M150 V11

Finding trigonometric functions given information about the angle

WIR5 20B M150 V7

Using trigonometry to determine the height of a tree

Equation of a Line Given Two Points

Writing the equation of a line passing through two points

Slope-Intercept Form of an Equation for a Line

Writing the equation of a line through two points in slope-intercept form

Standard Form of an Equation for a Line

Writing the equation of a graphed line in standard form

Factoring a Quadratic

Factoring a quadratic polynomial

Factoring a Quadratic (2)

Factoring a quadratic function

Factoring by Grouping

Factoring a cubic polynomial by grouping

Factoring Out the Greatest Common Factor

Finding the greatest common factor of a polynomial and then factoring it out

Factoring a Quadratic: Leading Coefficient is 1

Factoring a quadratic where the leading coefficient is 1

Factoring a Quadratic: Leading Coefficient is Not 1

Factoring quadratics where the leading coefficient is not 1

Factoring by Grouping (2)

Factoring several polynomials by grouping

Factoring a Difference of Two Squares

Factoring a difference of two squares

Factoring a Sum and Difference of Cubes

Factoring a sum of cubes and a difference of cubes

Simplifying a Rational Expression

Simplifying a rational expression

Subtracting Rational Expressions

Adding and then simplifying two rational expressions

Multiplying Rational Expressions

Multiplying two rational expressions and then simplifying

Dividing Rational Expressions

Dividing rational expressions and then simplifying the answer

Adding Rational Expressions

Adding two rational expressions and then simplifying the answer

Holes and Asymptotes of Rational Functions

Finding any holes, vertical asymptotes, and horizontal asymptotes of a rational function

Holes and Asymptotes of Rational Functions (2)

Finding any holes, vertical asymptotes, and horizontal asymptotes of a rational function

Matching a Rational Function with its Graph

Matching a rational function with its graph

Roots of a Quadratic

Using the quadratic formula to find the roots of a function

Roots of a Polynomial

Finding the roots of a cubic polynomial

Roots of a Square Root Function

Finding the roots of a square root function

Roots of a Function with an Absolute Value

Finding the roots of a function with an absolute value

Domain of a Rational Function

Finding the domain of a rational function

Domain of a Rational Function (2)

Finding the domain of a rational function

Domain of Function with Roots

Finding the domain of a function with a fraction and radicals

Domain of a Square Root Function

Finding the domain of a function with a quadratic inside a square root

Composition of Polynomial Functions

Finding the composition of two functions

Function Composition with a Rational Function

Finding the composition of a rational function and a quadratic

Composition of Logarithmic and Exponential Functions

Finding the composition of two functions with exponentials and logarithms

Composition of Square Root and Power Functions

Finding the composition of two functions with a square root and a fractional exponent

Composition of Cube Root and Power Functions

Finding the composition of two functions with a cube root and a fractional exponent

Inverse of a Linear Function

Finding the inverse of a linear function and its domain

Inverse of a Square Root Function

Finding the inverse of a square root function and its domain

Inverse of a Rational Function

Finding the inverse of a rational function and its domain

Inverse of a Rational Function (2)

Finding the inverse of a rational function and its domain

Difference Quotient of a Quadratic

Finding and simplifying the difference quotient for a quadratic function

Difference Quotient of a Rational Function

Finding and simplifying the difference quotient for a rational function

Difference Quotient of a Square Root Function

Finding and simplifying the difference quotient for a square root function

Solving an Inequality with a Polynomial

Solving an inequality with a polynomial by factoring and using a sign diagram

Solving an Inequality with a Rational Function

Solving an inequality with a rational expression by factoring and using a sign diagram

Solving an Inequality with a Sum of Rational Functions

Solving an inequality with two rational expressions using a sign diagram

Solving an Inequality with by Finding a Least Common Denominator

Solving an inequality with a rational expression using a sign diagram

Solving an Inequality with a Quadratic Function

Solving an inequality with a quadratic by factoring and using a sign diagram

Absolute Maximum or Minimum of a Quadratic

Finding the absolute maximum or absolute minimum of a quadratic

Standard Form of a Quadratic

Writing the standard form of quadratic function given its vertex and one other point

Component Form and Magnitude of a Vector

Finding the component form and magnitude for a vector between two points

Vector Addition and Subtraction and Scalar Multiplication

Performing calculations with vectors including addition, subtraction, and scalar multiplication

Dot Product

Calculating the dot product for three pairs of vectors

Finding a Unit Vector

Finding a unit vector in the direction of a given vector

Solving a System of Equations

Solving a system of two linear equations using the method of substitution

Solving a System of Equations (2)

Solving a system of two linear equations using the method of substitution

Solving a System of Equations (3)

Solving a system of two linear equations

Solving a System of Nonlinear Equations

Solving a system on two equations where one is linear and one is quadratic

An Equation with an Exponential Function

Solving a equation with an exponential function

An Equation with Exponential Functions of Different Bases

Solving an equation with two exponential functions with different bases

Factoring a Quadratic-Like Equation with Exponentials

Solving an equation with exponential functions by factoring

Factoring an Equation with Exponentials

Solving a equation with exponential functions by factoring

Population Model with Exponential Growth

Finding the size of a population of rabbits with exponential growth

Population Model with Exponential Decay

Finding the size of a population of rabbits with exponential decay

Horizontal Asymptote of an Exponential Function

Finding the horizontal asymptote of an exponential function

Horizontal Asymptote of an Exponential Function (2)

Finding the horizontal asymptote of an exponential function

Horizontal Asymptote of an Exponential Function (3)

Finding the horizontal asymptote of an exponential function

Expanding a Logarithmic Expression

Expanding a logarithmic expression using logarithm properties

Condensing a Logarithmic Expression

Condensing logarithmic expressions into a single logarithm

Evaluating Logarithmic Expressions

Finding the exact value of logarithms using logarithmic properties

Vertical Asymptote of a Logarithmic Function

Finding the vertical asymptote of a logarithmic function

Vertical Asymptote of a Logarithmic Function (2)

Finding the vertical asymptote of a logarithmic function

Domain and x-intercepts of a Logarithmic Function

Finding the domain and x-intercepts of a logarithmic function

Domain and x-intercepts of a Logarithmic Function (2)

Finding the domain and x-intercepts of a logarithmic function

Solving an Equation with Logarithms

Solving a logarithmic equation using properties of logarithms

Solving an Equation with a Logarithmic Function

Solving a logarithmic equation using properties of logarithms

A Composition of Tangent and Arccosine

Evaluating a composition of tangent and arccosine

WIR 20B M152 V51

Determining if a series converges or diverges

WIR 20B M152 V57

Using the comparison test to determine if a series converges or diverges

WIR 20B M152 V58

Using the comparison test to determine if a series converges or diverges

WIR 20B M152 V64

Using the Alternating Series Test to determine if a series converges or diverges

Solving Equations Symbolically in Python

Solving equations symbolically in Python and interpreting the results

Review for the Common Exam: MATH 151 Exam 1 Review Problems 10-13

Review of vector functions and parametric equations

Review for the Common Exam: MATH 151 Exam 3 Review Problems 8-15

Review of limits and derivatives of inverse trigonometric functions