Which of the following is a transformation of y=f(x) that translates this function down 3, shrinks it horizontally by a factor of 2, and reflects it about the x-axis?

Transformation of y=f(x) into y=[f(x)]

Transformation of y=f(x) into y=f([x])

Transformation of y=f(x) into |y|=f(x)

Transformation of y=f(x) into y=[f([x])]

Which of the following functions transforms y=f(x) moving it 5 units to the right?

Transformation of y=f(x) into [y]=f(x) and [y]=[f(x)]

Transformation of y=f(x) into {y}=f(x) and {y}={f(x)}

In the figure above, the graph of y=f(x) has two transformations performed on it. First it is rotated 180^(@) about the origin, and then it is reflected about the x-axis. Which of the following is the equations of the resulting curve?

Which of the following functions stretches y=cos(x) vertically by a factor of 3?