1. Shift the function to the right by 3 units: f(x-3)
2. Increase the function by 12 units: f(x-3) + 12
What is the order of combinations to transform f(x)=x^2 to f(x−3)+12 ?(1 point)
Responses
3 answers
Shift to the left 3 units and shift down 12 units.
Shift to the left 3 units and shift down 12 units.
Shift to the right 3 units and shift down 12 units.
Shift to the right 3 units and shift down 12 units.
Shift to the left 3 units and shift up 12 units.
Shift to the left 3 units and shift up 12 units.
Shift to the right 3 units and shift up 12 units.
Shift to the left 3 units and shift down 12 units.
Shift to the right 3 units and shift down 12 units.
Shift to the right 3 units and shift down 12 units.
Shift to the left 3 units and shift up 12 units.
Shift to the left 3 units and shift up 12 units.
Shift to the right 3 units and shift up 12 units.
The correct order of combinations to transform f(x)=x^2 to f(x-3)+12 is:
1. Shift to the left 3 units and shift down 12 units: f(x-3) - 12
1. Shift to the left 3 units and shift down 12 units: f(x-3) - 12