WebFeb 18, 2024 · A horizontal stretch or shrink by a factor of 1/k means that the point (x, y) on the graph of f(x) is transformed to the point (x/k, y) on the graph of g(x). What does vertically compressed mean? Vertical compression means making the y-value smaller for any given value of x, and you can do it by multiplying the entire function by something … WebMar 27, 2024 · stretch: A stretch or compression is a function transformation that makes a graph narrower or wider. stretching: Stretching a graph means to make the graph narrower or wider. …
BioMath: Transformation of Graphs - University of Arizona
WebQuestion: Suppose the graph of f is given. Describe how the graph of each function can be obtained from the graph of f. (a) 1 - f (-x) reflect about the x axis, then reflect about the y axis and shift 1 unit downward reflect about the x-axis and shift 1 unit upward reflect about the y axis and shift 1 unit upward shift 1 unit upward reflect about the x-axis, Weba will stretch the graph by a factor of a vertically. so 5*f(x) would make a point (2,3) into (2,15) and (5,7) would become (5,35) b will shrink the graph by a factor of 1/b … theoretical capacity calculation
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Web1) Horizontal stretch 3) Vertical stretch 2) Horizontal shrink 4) Vertical shrink 6) The graph of? = ? 2 is shown below. Which graph represents? = 2? 2? 7) The graph of the equation? = ? 2 is shown below. Which statement best describes the change in this graph when the coefficient of? 2 is multiplied by 4? 1) The parabola becomes wider. 2) The ... WebThe only change is that g(x) is a horizontal stretch by a factor of 2 than f(x). Thus he ignored the rest part of the equation since that was not required for graphing. If by any chance the graph of g(x) was to be graphed on the basic of the parent function then, yes, all of the characteristics of the graph needs to be in mind. WebThe transformation that causes the 2-d shape to stretch or shrink vertically or horizontally by a constant factor is called the dilation. The vertical stretch is given by the equation y = a.f(x). If a > 1, the function stretches with respect to the y-axis. If a < 1 the function shrinks with respect to the y-axis. theoretical capacity 계산