Standards Finder

A vertical line that the graph of a function approaches but does not intersect. The equation of a vertical asymptote is x = c, for some constant c.

Where the graph of a function intersects the x-axis. The solutions to the equation f(x) = 0 for some function f(x).

A line that intersects a curve at a single point and is perpendicular to the curve at that point.

A technique for approximating a definite integral by adding the areas of trapezoids underneath a curve.

Equations that involve trigonmetric functions and are often used to simplify certain trigonometric expressions.

One of six main functions, including sine, cosine, tangent, secant, cosecant, and cotangent.

A quantity that has magnitude and direction. Vectors are often used to model real-world phenomena such as force, speed, or acceleration.

The first derivative, with respect to time, for the displacement function. Velocity is a vector quantity.

A vertical line that the graph of a function approaches but does not intersect. The equation of a vertical asymptote is x = c, for some constant c.

Where the graph of a function intersects the x-axis. The solutions to the equation f(x) = 0 for some function f(x).

When a function takes an input value, a, for some value in the domain, such that f(a) ≥ f(x), for all x in the domain.

When a function takes an input value, a, for some value in the domain, such that f(a) ≤ f(x), for all x in the domain.

A piecewise function whose simplest form is shown below. These functions are not differentiable at their vertex.

The second derivative, with respect to time, for the displacement function. Acceleration is a vector quantity.

For two differentiable functions f(x) and F(x), if F'(x) = f(x), then F(x) is the antiderivative of f(x).

For a definite integral, it is the numerical result of the integration.

A line that the graph of a function approaches but does not intersect. Asymptotes can be vertical, horizontal, or oblique.

The ratio along an interval of a domain for a given function, comparable to calculating the slope of a line.

A discrete function that takes real number values and whose output is the least integer value greater than the input value. The graph looks like a staircase.

The process for finding the derivative of a composite function.

A substitution technique where a variable replaces a more complicated expression. In calculus it can simplify differentiation or integration.

A function whose input values are made up of another function. For two functions f(x) and g(x), a composite function can be written as f(g(x)).

A function whose graph curves down along an interval of the domain. The inflection point is where the first derivative is zero.

A function is continuous if it has no gaps along the domain of the function.

A function whose graph curves up along an interval of the domain. The inflection point is where the first derivative is zero.

The integral of a function with specific limits on the endpoints. A definite integral results in a numerical value.

The change in x-coordinates for a given function. Often used in the formula for finding the derivative of a function.

The change in y-coordinates for a given function. Often used in the formula for finding the derivative of a function.

A function used to find the slope of a tangent to a curve at a given point. The derivative is based on the following limit.

For two functions f(x) and g(x), the derivative of the composite function f(g(x)) is f'(x)*g'(x). This is an example of the Chain Rule.

The derivative of a linear function of the form y = mx + b is the slope of the line, m.

The derivative of a logarithmic function uses the laws of logarithms and the definition of e to find the derivative.

The derivative of an exponential function is the product of the function and the natural log of the base. The derivative of ex is ex.

The derivative of a polynomial of degree n is another polynomial of degree n - 1.

Since a quadratic function is a polynomial function of degree 2, the derivative is a linear function.

Since a rational function is the ratio of two polynomials, the derivative of a rational function is also the ratio of two polynomials.

The derivative of a trig function is another trig function, as shown in the table.

Use implicit differentiation and the quotient rule to find the derivative of an inverse trig function.

A function is differentiable if a derivative can be found at each point in its domain.

An equation that includes the derivative of a function f(x) and the variable x.

The process of finding the derivative of a function.

A function is discontinuous if it has one or more gaps along the domain of the function. The left- or right-hand limits exist but are not equal.

A function whose graphs has gaps. This is because the function consists of separate ordered pairs or is a discontinuous function with gaps.

A distance-vs.-time function used to find the distance an object has moved from a starting point.

The way a function f(x) changes as x approaches infinity, whether positive or negative.

A function whose graph is symmetric about the y-axis.

A function in which y can be written as a function of x, where y is on the left side of the equation and all terms with x are on the right side of the equation.

For function f(x) along an interval, there are maximum and minimum values. If the derivative is zero along this interval, this is an inflection point.

For differentiable function f(x), the first derivative is denoted as f'(x).

A discrete function that takes real number values and whose output is the greatest integer value greater than the input value. The graph looks like a staircase.

The theorem that relates differentiation and integration. The two operations are basically inverses of each other.

A second-order differential equation that is used to model simple harmonic motion using a trigonometric function.

A horizontal line that the graph of a function approaches but does not intersect. The equation of a horizontal asymptote is y = c, for some constant c.

When a function cannot be written in the form of y as a function of x, then implicit differentation can be used to find the derivative with respect to x.

A function in which y cannot be written as a function of x, where y is on the left side of the equation and all terms with x are on the right side of the equatio

The integral of a function without a specific limit on the endpoints. The result of an indefinite integral is a differentiable function.

The point on a curve where the curvature changes. This is often indicated by a change in the slopes of tangents to the curve.

Another way of describing the slope of the line tangent to a given curve at a given point.

A method for finding the area of a curve along an interval. In calculus, integrating a function f(x) involves finding the antiderivative of f(x).

The mathematical symbol used to denote the process of integration.

In the process of integration, it is the function that is being integrated.

Replacing the integrand with a simpler expression to make the process of integration easier.

For continuous function f(x) along interval [a, b] there are values between f(a) and f(b).

For function f(x), the inverse function f-1(x), if it exists, undoes the mapping of the original function.

For function f(x)/g(x), where f(x) and g(x) are two functions, along an interval [a, b], if there is a point c in the interval such that g(x) = 0, then L'Hopital'

As a function f(x) approaches a specific input value a, for x-values less than or equal to a, the function may approach a specific limiting value.

As a function f(x) approaches a specific input value a, the function may approach a specific limiting value. This limit may or may not exist.

Finding the limiting value for function f(x) as the input value x approaches infinity. This limit may or may not exist.

For differentiable function f(x), the linear approximation at x = a, for some real number a, is the equation of the line tangent to f(x) at a.

When a function takes an input value, a, for some region in the domain, such that f(a) ≥ f(x), for all x in that region.

When a function takes an input value, a, for some region in the domain, such that f(a) ≤ f(x), for all x in that region.

A vector quantity can be represented by a matrix.

For differentiable function f(x) along the closed interval [a, b] there is a value c within that interval such that f'(c) is parallel to the secant formed by th

A slanted line that the graph of a function approaches but does not intersect.

A function whose graph has point symmetry about the origin.

Restricting the limit of a function for values approaching the limiting value from one side.

A set of equations where each variable, x and y, is a function of a third variable, t. Graphs of parametric equations are sometimes not functions.

A function made up of separate functions, each with its own interval.

A function with a single term that consists of a variable base raised to a real number power. The variable can also have a real number coefficient.

The process of finding the derivative of a power function.

The rule for finding the derivative of a function made up of the ratios of two functions f(x) and g(x).

A function made up of the ratio of two functions f(x) and g(x).

An approximation method for estimating the area under a curve and used to approximate the solution to a definite integral.

As a function f(x) approaches a specific input value a, for x-values greater than or equal to a, the function may approach a specific limiting value.

For function f(x) along an interval [a, b], if f(a) = f(b), then there is a point along the interval where the derivative is zero.

For differentiable function f(x), the second derivative is the derivative of f'(x) and denoted as f''(x).

A special type of differential equation in which functions f(x) and g(y) can be separated to find the solution to the equation.

The Greek letter used for summarizing terms of a finite or infinite sequence.

A discontinuous function whose graph looks like a staircase. A step function can be generated by ceiling or floor functions.

For differentiable functions f(x) and g(x) along a given interval, the derivative of the sum f(x) + g(x) is the sum of the individual derivatives f'(x) and g'(x).

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on systems of equations.

This is part of a collection of math examples that focus on systems of equations.

This is part of a collection of math examples that focus on systems of equations.

This is part of a collection of math examples that focus on systems of equations.

This is part of a collection of math examples that focus on systems of equations.

This is part of a collection of math examples that focus on systems of equations.

This is part of a collection of math examples that focus on systems of equations.

This is part of a collection of math examples that focus on systems of equations.

When a function takes an input value, a, for some value in the domain, such that f(a) ≥ f(x), for all x in the domain.

When a function takes an input value, a, for some value in the domain, such that f(a) ≤ f(x), for all x in the domain.

A piecewise function whose simplest form is shown below. These functions are not differentiable at their vertex.

The second derivative, with respect to time, for the displacement function. Acceleration is a vector quantity.

For two differentiable functions f(x) and F(x), if F'(x) = f(x), then F(x) is the antiderivative of f(x).

For a definite integral, it is the numerical result of the integration.

A line that the graph of a function approaches but does not intersect. Asymptotes can be vertical, horizontal, or oblique.

The ratio along an interval of a domain for a given function, comparable to calculating the slope of a line.

A discrete function that takes real number values and whose output is the least integer value greater than the input value. The graph looks like a staircase.

The process for finding the derivative of a composite function.

A substitution technique where a variable replaces a more complicated expression. In calculus it can simplify differentiation or integration.

A function whose input values are made up of another function. For two functions f(x) and g(x), a composite function can be written as f(g(x)).

A function whose graph curves down along an interval of the domain. The inflection point is where the first derivative is zero.

A function is continuous if it has no gaps along the domain of the function.

A function whose graph curves up along an interval of the domain. The inflection point is where the first derivative is zero.

The integral of a function with specific limits on the endpoints. A definite integral results in a numerical value.

The change in x-coordinates for a given function. Often used in the formula for finding the derivative of a function.

The change in y-coordinates for a given function. Often used in the formula for finding the derivative of a function.

A function used to find the slope of a tangent to a curve at a given point. The derivative is based on the following limit.

For two functions f(x) and g(x), the derivative of the composite function f(g(x)) is f'(x)*g'(x). This is an example of the Chain Rule.

The derivative of a linear function of the form y = mx + b is the slope of the line, m.

The derivative of a logarithmic function uses the laws of logarithms and the definition of e to find the derivative.

The derivative of an exponential function is the product of the function and the natural log of the base. The derivative of ex is ex.

The derivative of a polynomial of degree n is another polynomial of degree n - 1.

Since a quadratic function is a polynomial function of degree 2, the derivative is a linear function.

Since a rational function is the ratio of two polynomials, the derivative of a rational function is also the ratio of two polynomials.

The derivative of a trig function is another trig function, as shown in the table.

Use implicit differentiation and the quotient rule to find the derivative of an inverse trig function.

A function is differentiable if a derivative can be found at each point in its domain.

An equation that includes the derivative of a function f(x) and the variable x.

The process of finding the derivative of a function.

A function is discontinuous if it has one or more gaps along the domain of the function. The left- or right-hand limits exist but are not equal.

A function whose graphs has gaps. This is because the function consists of separate ordered pairs or is a discontinuous function with gaps.

A distance-vs.-time function used to find the distance an object has moved from a starting point.

The way a function f(x) changes as x approaches infinity, whether positive or negative.

A function whose graph is symmetric about the y-axis.

A function in which y can be written as a function of x, where y is on the left side of the equation and all terms with x are on the right side of the equation.

For function f(x) along an interval, there are maximum and minimum values. If the derivative is zero along this interval, this is an inflection point.

For differentiable function f(x), the first derivative is denoted as f'(x).

A discrete function that takes real number values and whose output is the greatest integer value greater than the input value. The graph looks like a staircase.

The theorem that relates differentiation and integration. The two operations are basically inverses of each other.

A second-order differential equation that is used to model simple harmonic motion using a trigonometric function.

A horizontal line that the graph of a function approaches but does not intersect. The equation of a horizontal asymptote is y = c, for some constant c.

When a function cannot be written in the form of y as a function of x, then implicit differentation can be used to find the derivative with respect to x.

A function in which y cannot be written as a function of x, where y is on the left side of the equation and all terms with x are on the right side of the equatio

The integral of a function without a specific limit on the endpoints. The result of an indefinite integral is a differentiable function.

The point on a curve where the curvature changes. This is often indicated by a change in the slopes of tangents to the curve.

Another way of describing the slope of the line tangent to a given curve at a given point.

A method for finding the area of a curve along an interval. In calculus, integrating a function f(x) involves finding the antiderivative of f(x).

The mathematical symbol used to denote the process of integration.

In the process of integration, it is the function that is being integrated.

Replacing the integrand with a simpler expression to make the process of integration easier.

For continuous function f(x) along interval [a, b] there are values between f(a) and f(b).

For function f(x), the inverse function f-1(x), if it exists, undoes the mapping of the original function.

For function f(x)/g(x), where f(x) and g(x) are two functions, along an interval [a, b], if there is a point c in the interval such that g(x) = 0, then L'Hopital'

As a function f(x) approaches a specific input value a, for x-values less than or equal to a, the function may approach a specific limiting value.

As a function f(x) approaches a specific input value a, the function may approach a specific limiting value. This limit may or may not exist.

Finding the limiting value for function f(x) as the input value x approaches infinity. This limit may or may not exist.

For differentiable function f(x), the linear approximation at x = a, for some real number a, is the equation of the line tangent to f(x) at a.

When a function takes an input value, a, for some region in the domain, such that f(a) ≥ f(x), for all x in that region.

When a function takes an input value, a, for some region in the domain, such that f(a) ≤ f(x), for all x in that region.

A vector quantity can be represented by a matrix.

For differentiable function f(x) along the closed interval [a, b] there is a value c within that interval such that f'(c) is parallel to the secant formed by th

A slanted line that the graph of a function approaches but does not intersect.

A function whose graph has point symmetry about the origin.

Restricting the limit of a function for values approaching the limiting value from one side.

A set of equations where each variable, x and y, is a function of a third variable, t. Graphs of parametric equations are sometimes not functions.

A function made up of separate functions, each with its own interval.

A function with a single term that consists of a variable base raised to a real number power. The variable can also have a real number coefficient.

The process of finding the derivative of a power function.

The rule for finding the derivative of a function made up of the ratios of two functions f(x) and g(x).

A function made up of the ratio of two functions f(x) and g(x).

An approximation method for estimating the area under a curve and used to approximate the solution to a definite integral.

As a function f(x) approaches a specific input value a, for x-values greater than or equal to a, the function may approach a specific limiting value.

For function f(x) along an interval [a, b], if f(a) = f(b), then there is a point along the interval where the derivative is zero.

For differentiable function f(x), the second derivative is the derivative of f'(x) and denoted as f''(x).

A special type of differential equation in which functions f(x) and g(y) can be separated to find the solution to the equation.

The Greek letter used for summarizing terms of a finite or infinite sequence.

A discontinuous function whose graph looks like a staircase. A step function can be generated by ceiling or floor functions.

For differentiable functions f(x) and g(x) along a given interval, the derivative of the sum f(x) + g(x) is the sum of the individual derivatives f'(x) and g'(x).

A line that intersects a curve at a single point and is perpendicular to the curve at that point.

A technique for approximating a definite integral by adding the areas of trapezoids underneath a curve.

Equations that involve trigonmetric functions and are often used to simplify certain trigonometric expressions.

One of six main functions, including sine, cosine, tangent, secant, cosecant, and cotangent.

A quantity that has magnitude and direction. Vectors are often used to model real-world phenomena such as force, speed, or acceleration.

The first derivative, with respect to time, for the displacement function. Velocity is a vector quantity.

A vertical line that the graph of a function approaches but does not intersect. The equation of a vertical asymptote is x = c, for some constant c.

Where the graph of a function intersects the x-axis. The solutions to the equation f(x) = 0 for some function f(x).

In this TI Nspire tutorialthe Calculator window is used to create 2x2 matrices to add and subtract.

In this TI Nspire tutorialthe Calculator window is used to create 3x3 matrices to add and subtract.

This is part of a collection of images that cover key vocabulary on a variety of math topics.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math examples that focus on vectors.

This is part of a collection of math worksheets on the use of the TI-Nspire graphing calculator.

This is part of a collection of math worksheets on the use of the TI-Nspire graphing calculator.

In this set of Quizlet flash cards test understanding of calculating the modulus of complex numbers.

This is the transcript for the TI-Nspire Mini-Tutorial entitled, Matrix Addition and Multiplication (2 x 2 Matric

This is the transcript for the TI-Nspire Mini-Tutorial entitled, Matrix Addition and Multiplication (3 x 3 Matric

In this TI Nspire tutorialthe Calculator window is used to create 2x2 matrices to add and subtract.

In this TI Nspire tutorialthe Calculator window is used to create 3x3 matrices to add and subtract.

This slide show shows several worked-out examples that show how to multiply and divide complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

This is part of a collection of math examples that focus on complex numbers.

In this set of Quizlet flash cards test understanding of sums and differences of complex numbers.

Note: The download is the teacher's guide for using Media4Math's Quizlet Flash Cards.

This slide show covers comparing complex numbers.

In this episode of Algebra Applications, students explore the dramatic events of 2008 related to the mortgage crisis.

In this introductory segment students learn about the mortage crisis of 2008.

The time value of money is at the basis of all loans.

Having learned the general features of a mortgage, students learn the specifics of a subprime mortgage.

Another factor in the mortgage crisis was the use of adjustable rate mortgages.

What are the two meanings of statistics? What does it really mean that an event has a 50% probability of occurring?

What are the two meanings of statistics? What does it really mean that an event has a 50% probability of occurring?

What are the two meanings of statistics? What does it really mean that an event has a 50% probability of occurring?

What are the two meanings of statistics? What does it really mean that an event has a 50% probability of occurring?

What are the two meanings of statistics? What does it really mean that an event has a 50% probability of occurring?

March 2011. In this issue we look at the continuing housing crisis that began in 2008. We use a spreadsheet to calculate mortgage payments.

4/11/11. In this issue we look at the high price of gasoline and investigate whether a hybrid car makes more economic sense.

4/18/11. In this issue we look at income taxes. We analyze who pays what proportion of income taxes based on income level.

4/25/11. In this issue we discuss the BP oil spill one year after the spill.

5/2/11. In this issue we explore the wildfires in Texas. In particular, we conduct random walk simulations as a tool for predicting the path of a wildfire.

5/9/11. In this issue we look at tornado season. In particular we study why the swirling winds of a tornado are so damaging.

5/30/11. In this issue we look at the subject of taxation of tobacco products. Many states are using such taxes to meet budget shortfalls.

6/20/11. In this issue we look at the possibility of an NFL strike and what the issues are that keep players and owners from coming to agreement.

7/4/11. In this issue we look at box office receipts for blockbuster movies as well as flops.

7/11/11. In this issue we look at the underlying factors that make Texas such a powerhouse for employment.

7/25/11. In this issue we look at the elite group of baseball players that have hit 3000 or more hits in their careers.

8/1/11. In this issue we look at the physics of air pressure and the forces that give rise to heat waves.

8/8/11. In this issue we look at federal spending and the growth of such spending.

8/15/11. In this issue we look at the specifics of the new NFL collective bargaining agreement.

8/22/11. In this issue we look at the way in which the U.S. government borrows money. This involves an exploration of Treasury bonds and notes.

8/29/11. In this issue we look at random path of a hurricane by developing a simulation for tracking the path of a hurricane.

9/5/11. In this issue we look at the financial state of the U.S.

9/26/11. In this issue we look at the state of the euro and the economies in the Eurozone.

10/10/11. In this issue we look at the Boston Red Sox and their improbable collapse in September.

10/24/11. In this issue we pay tribute to the life and times of Steve Jobs.

10/31/11. In this issue we look at TV ratings for the Fall 2011 lineup. Why do some series succeed and others fail after a few episodes?

11/21/11. In this issue we look at the NBA labor dispute. Why is this labor dispute so different from the one for the NFL?

12/19/11. In this issue we look at the steep drop in the price of NetFlix’s stock.

January 2012. In this issue of Math in the News we look at the Facebook IPO.

January 2012. In this issue of Math in the News, we look at box office data from 2011.

February 2012. In this issue of Math in the News we look at stats from Super Bowls past.

February 2012. In this issue we look at unemployment statistics from the Bureau of Labor Statistics.

February 2012. In this issue of Math in the News, we analyze data on the price of gasoline.

February 2012. In this issue of Math in the News, we look at basketball statistics, in particular the stats for Jeremy Lin.

March 2012. In this issue we look at March Madness mathematically.

March 2012. In this issue of Math in the News we look at Peyton Manning's new contract with the Denver Broncos.

April 2012.

May 2012. In this issue of Math in the News we look at unemployment statistics and compare the U3 and U6 stats.

September 2012. In this issue of Math in the News we look at the great Monarch butterfly migration.

September 2012. In this issue we look at August 2012 unemployment statistics.

September 2012. In this issue of Math in the News we look at the Monarch Butterfly Migration with new data since our last investigation of it.

September 2012. In this issue of Math in the News we look at the remarkable success of the Washington Nationals baseball team.

October 2012. In this issue of Math in the News we look at Columbus' voyages. We make some calculations based on map data.

October 2012. In this issue of Math in the News, we look at probability maps that predict landfall and storm surge for Hurricane Sandy.

October 2012. In this issue of Math in the News, we look at Halloween-related data. In particular, we look at statistics related to pumpkins.

November 2012. In this issue of Math in the News, we look at statistics for the recent Presidential election.

February 2013. In this issue of Math in the News, we look at statistics for the flu season.

February 2013. In this issue of Math in the News we look at statistics related to Russian meteor that recently crash-landed.

August 2013. In this issue we look at the University of Michigan Study on American driving habts. The results show that Americans are driving less.

August 2013. In this issue we look at Diana Nyad's remarkable swim from Cuba to Florida. It becomes an opportunity to explore Average Speed.

September 2013. In this issue we take a second look at Blackberry's financial woes.

October 2013. In this issue we follow Peyton Manning's extraordinary season with the Denver Broncos. This is a follow-up from Issue 51.

October 2013. In this issue we look at how America has grown from its formation as a country.

October 2013. In this issue we look at statistics related to Halloween 2013. We explore how the economy is affecting holiday spending.

November 2013. In this issue of Math in the News we look at Typhoon Haiyan to learn to distinguish between typhoons and hurricanes.

January 2014. In this issue of Math in the News we look at box office data from 2013.

January 2014. In this issue of Math in the News we look at the foreign exchange market and the rise of the Chinese Yuan.

January 2014. In this issue of Math in the News we look at football statistics to examine who stands the best chance of winning Super Bowl XLVIII.

February 2014. In this issue of Math in the News we look at economic data around Valentine's Day purchases.

February 2014. In this issue of Math in the News we look at the investment strategy known as Dollar Cost Averaging.

March 2014. In this issue of Math in the News we look at the impact of a harsh winter on Florida's orange crop.

March 2014. In this issue of Math in the News we look at the Iditarod Race in Alaska. This gives us an opportunity to analyze data on average speed.

July 2014. In this issue of Math in the News we look at the mathematics of the Nielsen Ratings.

December 2014.

December 2014. In this issue of Math in the News we analyze the reasons why Radio Shack has struggled as a business.

January 2015. In this issue of Math in the News we review box office statistics for the previous year.

July 2015. In this issue of Math in the News we analyze the amazing box office success of the recently released Jurassic World.

July 2016. In this issue of Math in the News we look at Muhammad Ali's boxing record and compare his record to other boxers.

August 2016. In this issue of Math in the News calculate average speed to various vacation destinations when traveling by car.

August 2016. In this issue of Math in the News, look at real world box office data to analyze what makes a movie a blockbuster.

September 2016. In this issue of Math in the News, we look at back-to-school purchases and the impact that different tax rates have on the total cost.

November 2016. In this issue of Math in the News, we look at the history of the Olympics.

November 2016.

This is the transcript for the video of same title.

This is the transcript for the video of same title.

This is the transcript for the video of same title. Video contents: The time value of money is at the basis of all loans.

This is the transcript for the video of same title.

This is the transcript for the video of same title.

This is the transcript for the video of same title. Video contents: What are the two meanings of statistics?

This is the transcript for the video of same title.

This is the transcript for the video of same title.

August 2021. In this issue of Math in the News we look at various charts and statistics about the Tokyo Olympics.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two coins are tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one coin is tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation three coins are tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one die is rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two dice are rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one number cube is rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two number cubes are rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 2-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 3-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 4-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 5-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 6-section Spinner is used.

Another factor in the mortgage crisis was the use of adjustable rate mortgages.

Having learned the general features of a mortgage, students learn the specifics of a subprime mor

The time value of money is at the basis of all loans.

In this introductory segment students learn about the mortage crisis of 2008.

In this episode of Algebra Applications, students explore the dramatic events of 2008 related to the mortgage crisis.

In this Investigation we look at real-world data involving endangered wolf populations.

In this Investigation we explore uncertainty and randomness.

What are the two meanings of statistics? What does it really mean that an event has a 50% probability of occurring?

December 2022. In this issue of Math in the News we look at box office hits and misses from Disney.

December 2022. In this issue of Math in the News we look at box office data for he new Avatar sequel. Will it have the same success?

February 2023. In this issue of Math in the News we look at NFL statistics for the number of concussions.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two coins are tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one coin is tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation three coins are tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one die is rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two dice are rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one number cube is rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two number cubes are rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 2-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 3-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 4-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 5-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 6-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two coins are tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one coin is tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation three coins are tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one die is rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two dice are rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one number cube is rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two number cubes are rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 2-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 3-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 4-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 5-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 6-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two coins are tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one coin is tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation three coins are tossed.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one die is rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two dice are rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation one number cube is rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation two number cubes are rolled.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 2-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 3-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 4-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 5-section Spinner is used.

Use this Math Simulation to have students conduct probability experiments. In this Simulation a 6-section Spinner is used.

This is part of a collection of math clip art images that show different statistical graphs and concepts, along with some probability

This is part of a collection of math clip art images that show different statistical graphs and concepts, along with some probability

This is part of a collection of math clip art images that show different statistical graphs and concepts, along with some probability

This is part of a collection of math clip art images that show different statistical graphs and concepts, along with some probability

This is part of a collection of math worksheets on the topic of probability simulations.

This is part of a collection of math worksheets on the topic of probability simulations.

This is part of a collection of math worksheets on the topic of probability simulations.

This is part of a collection of math worksheets on the topic of probability simulations.