In the text box below, write a brief summary about how you can use function notation to help you determine paramater changes.

Step-by-step explanation:

From the picture attached,

1). If a function f(x) is vertically compressed, image function will be defined    by,

  g(x) = k[f(x)] where k > 1

  If the given function is vertically stretched, image function will be,

  g(x) = k[f(x)] where 0 < k < 1

2). If a function is horizontally compressed, image function will be,

  g(x) = f(kx) where k > 1

  If a function is horizontally stretched, image function will be,

  g(x) = f(kx) where 0 < k < 1

3). If a function is translated c units left, image function will be,

   g(x) = f(x + c)

   When the function is translated k units right, image will be,

   g(x) = f(x - c)

4). If a function is translated up by c units, image function will be,

   g(x) = f(x) + c

    If a function is translated down by k units, image will be

   g(x) = f(x) - c

a; x = 0.5

step-by-step explanation:

-10x = -5

x = 0.5

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