SN2 Posts: 2, Reputation: 1 New Member #1 May 19, 2017, 09:37 PM
Function Transformation
Given the function f(x)=x+6. The function g(x) results after the function f(x) has been stretched about the x axis by a factor of 3, reflected in the x axis, translated 2 units to the right, and 4 units down. Determine the equation of g(x) in the simplest form.
 InfoJunkie4Life Posts: 1,342, Reputation: 81 Ultra Member #2 May 22, 2017, 10:55 AM
We don't do people's homework here, it would be wise to attack the problem yourself and post back your progress, someone will be glad to help form there.

Tips:

Stretching horizontally: $f(x) \Rightarrow f(ax)$

Reflection about x-axis: $f(x) \Rightarrow -f(x)$

Horizontal shift: $f(x) \Rightarrow f(x \pm h)$

Vertical shift: $f(x) \Rightarrow f(x) \pm k$

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