Transformations pt 2

Write the transformation statement as a notation: function f is reflected vertically, translated six units right and nine units down.

• -f(x-6)-9

• -f(x-6)+9

• -f(x+6)-9

• f(x-6)-9

Write the transformation statement as a notation: function f is reflected vertically, translated eight units left and 3 units down.

• -f(x+8)-3

• -f(x+8)+3

• -f(x-8)-3

• f(x+8)-3

Write the transformation statement as a notation: function f is translated twelve units right and four units up.

• f(x-12)+4

• f(x+12)+4

• f(x-12)-4

• f(x-12)

Write the transformation statement as a notation: function f is reflected vertically, translated one units right and two units down.

• -f(x-1)-2

• -f(x-1)+2

• -f(x+1)-2

• f(x-1)-2

Write the transformation statement as a notation: function f is translated seven units down.

• f(x)-7

• f(x-7)

• 7f(x)

• -f(x)

Write the transformation statement as a notation: function f is translated eight units right.

• f(x-8)

• f(x)-8

• 8f(x)

• f(x+8)

Write the transformation statement as a notation: function f is vertically reflected.

• -f(x)

• f(-x)

• f(x)

• f(x-1)

Apply g(x-5)-1 and identify the new function g(x).

• g(x)=|x-1|+2

• g(x)=|x+2|+1

• g(x)=|x-1|+4

• g(x)=|x-3|+2

Apply g(x-2)-1 and identify the new function g(x).

• g(x)=|x+2|+2

• g(x)=|x+2|-5

• g(x)=|x+5|+2

• g(x)=|x+2|-2

Apply -g(x+4)-4 and identify the new function g(x).

• g(x)=-|x+8|-1

• g(x)=-|x+1|-8

• g(x)=|x+8|-1

• g(x)=|x-8|+1