Question

Given the function, f(x)= (3x+3+3, choose the correct transformation(s).

o Horizontal Compression, Left 1, Up 3
o Horizontal Stretch, Left 3, Up 3
O Vertical Compression, Left 1, Up 3
o Vertical Stretch, Left 3, Up 3
NEXT QUESTION
ASK FOR HELP

Answer 1

The correct transformation for the function f(x) = 3x + 3 + 3 is a Horizontal Compression, Left 1, and Up 3.

Step-by-step explanation:

The correct transformation for the function f(x) = 3x + 3 + 3 is a Horizontal Compression, Left 1, and Up 3.

1. Horizontal Compression: The coefficient in front of the x determines the horizontal compression or stretch. In this case, it is 3, indicating a horizontal compression of 1/3.
2. Left 1: The +3 term in the function implies a shift of 1 unit to the left.
3. Up 3: The +3 at the end of the function suggests a shift of 3 units upwards.