The domain (x-values) in which a function (y-values) is increasing or decreasing.
What are Intervals of Increasing & Decreasing?
How far up and down our graph goes
What is the range?
The point in which a linear function crosses the y-axis
What is the y-intercept?
What is the slope?
The values of x where |x| = 4/3
What is -4/3 and 4/3?
(negative four thirds and positive four thirds)
What are relative extrema?
The input or numbers we are allowed to put INTO a function
What is the domain?
The domain and range for all LINEar functions in interval notation
What is (-∞ ,∞ ) ?
(negative infinity to positive infinity)?
The b-term for equations in slope-intercept form
What is the y-intercept?
The parent equation for all Absolute Value equations
What is y=|x|?
(y equals the absolute value of x)
When the slope changes from negative to positive resulting in a trough or low point on a graph
{2, 3, 5, 7}
What is the domain of the graph?
The origin
What is the location of both the x and y intercepts?
The "word-fraction" we use to determine the slope and how we plot a line on a graph
What is rise over run?
The values of x that would make this equation true:
|x-3|=7
What is -4 and 10?
(x equals ten and x equals negative four)
We have this when a slope changes from positive to negative on a graph resulting in a high point
What is a relative maximum?
{1, 3, 4}
What is the range of the function?
The parent equation for all LINEar functions
What is y=x?
(y equals x)
The slope for the pictured graph
What is 3 or 3/1?
The location of the vertex on the following graph:
What is (-4, 3)?
(negative four three)
The form or naming system we use to label intervals of increasing and decreasing. It's a lot easier than inequality notation and looks like this: [0, 10)
What is interval notation?
The numbers that our function returns to us
What is the range?
To solve for this, we would take our linear equation and plug in 0 for y
What is the x-intercept?
The letter associated with the coordinate (5, -3)
What is Y?
The term used for false solutions that do not work when plugged back into an absolute value equation
What are extraneous solutions?