Graphs of Polynomials Using Transformations. Power and more complex polynomials with shifts, reflections, stretches, and compressions. % Progress . MEMORY METER.
Jun 10, 2014 · Another nonrigid transformation of the graph of y = f(x) is represented by h(x) = f (cx), where the transformation is a horizontal shrink if c > 1 and a horizontal stretch if 0 < c < 1. The parent function is f(x) = x 2, and the transformation function is g(x) = (9x) 2.
SECTION 2.6: Transformations of Graphs Objectives Graph and Know Properties of Basic Functions Graph Functions using Compressions and Stretches , Reflections, and Vertical and Horizontal Shifts 1 Function Graph Characteristics Constant Function 𝒇( )= Domain: Range: Key Points: Linear Function 𝒇( )=𝒎 + Domain: Range: Key Points:
Vertical stretch and compression mean transforming the graph based on the scale factors. Here we will see how we are performing the stretching and compression of graph using the scale factor. Stretching the graph is nothing but we are transforming the graph away from axis. Compression of the graph means squeezing the given graph towards the axis.
Sal graphs y=-2.5*cos(1/3*x) by considering it as a vertical stretch and reflection, and a horizontal stretch, of y=cos(x). We are asked to graph the function y is equal to negative 2.5 cosine of 1/3 x on the interval, 0 to 6 pi, including the How is this going to change instead of being an x, if it's a 1/3 x?
Vertical Stretch or Compression. The graph of y = af( x) is obtained from the graph of the parent function by: stretching. the graph of . y = f ( x) by . a. when . a > 1. Example: f(x) = 3x2. compressing. the graph of y=f(x) by a when 0<a<1. Example: f(x) = 1/2x2
All Origin graphs start from a graph template. If the graph you are making is fairly standard for its type, the options that were stored in the graph For clarity, the label on the control that opens the dialog from which you pick your graphs-to-merge -- the Graph Browser -- has been changed from an ellipsis...
Nov 09, 2020 · It slides the view field up or down to bring the function graph into view, and it may also stretch or shrink the graph vertically. To zoom out, getting a larger field of view with less detail, press [ZOOM]  [ENTER]. You’ll see the graph again, with a blinking zoom cursor. You can press [ENTER] again to zoom out even further.