The transformation from y = f(x) to y = f(x - 4) - 2
Yes. The transformation from y = f(x) to y=f(2x) will compress the shape along the x-axis by a factor of 2.
Change in y values over change in x values. Rise over run.
change in y values of 1st and last points divided by the change in x values of the 1st and last points
In math, the slope of a line represents its steepness. It is the change in y values over the change in the values of x, or rise over run.
The transformation from y = f(x) to y = f(x - 4) - 2
The transformation always creates a normal shaped distribution.
Yes. The transformation from y = f(x) to y=f(2x) will compress the shape along the x-axis by a factor of 2.
Change in y values over change in x values. Rise over run.
Linear functions have a rate of change because their slope parameter is non-zero. That is, as their x or y values changes, their corresponding x or y values change in response.
Constant : these refers to values which do not change. they have the same value throughout the process. Like "1" is a constant value it will never change 1 will always remain 1. i.e.1=1 Varaibles= these refers to those quantities or values which change.for eg. if in a mathematical equation we have "X" variable. Now "X" can have number of values X =2 or X= 3 or X=10000 so they are called variables because their values change.
Y would decrease in value as X increases in value.
The value of y increases, such that x*y remains a constant.
This will emphasize the 'rise over run' expression of slope. In other words, the change in y over the change in x. This show the run, or change in x values, even if the slope is a whole number. A slope of 3 becomes 3/1 showing the change in y-values to be 3 and the change in x-values to be 1.
change in y values of 1st and last points divided by the change in x values of the 1st and last points
In math, the slope of a line represents its steepness. It is the change in y values over the change in the values of x, or rise over run.
Since the x coordinate will change, but not the y coordinate, take (x,y) and reflect across the y axis and you have (-x,y)