Vertical stretch equation can help students to understand the material and improve their grades.
A lifesaver. All I would consider changing Is making the negative symbol in an answer more visible and not such a small line, also helps teach you if you want. Anywho, great app, great app for learning.
And it's free, especially at home where I'm teaching myself, everything is good, except sometimes the button for sending whatever you scanned can get in the way, but otherwise good for math. However I'm just poor and can't afford it, i appreciate the developer of this application.
The Rule for Vertical Stretches and Compressions: if y = f(x), then y = af(x) gives a vertical stretch when a > 1 and a vertical compression when 0 Note that unlike translations where
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To stretch the graph of this function vertically, multiply it by a constant greater than 1. So the new equation will be: `y_(n e w)= k*f(x)` where k is any real number greater than 1.
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Vertically stretching a function by a factor of a is the same as multiplying by a. In this problem, it is vertically stretched by a factor of 3, thus it is multiplied by 3, that is:
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This tends to make the graph steeper, and is called a vertical stretch. Let 0 equation y =f(x) y = f ( x) . Multiply the previous y y -values by k k, giving the new