Give the equation of the function g whose graph is described.
-The graph of $f ( x ) = | x |$ is vertically stretched by a factor of $4.8$. This graph is then reflected across the $x$-axis. Finally, the graph is shifted $0.52$ units downward.
A) $g ( x ) = 4.8 | - x | - 0.52$
B) $g ( x ) = 4.8 | x | - 0.52$
C) $g ( x ) = - 4.8 | x | - 0.52$
D) $g ( x ) = 4.8 | x - 0.52 |$

Question

Quizplus · Accepted Answer

The correct transformation sequence is a vertical stretch by 4.8, reflection across the x-axis (which multiplies the function by -1), and a vertical shift downward by 0.52 units, resulting in $g(x) = -4.8 |x| - 0.52$.

Give the Equation of the Function G Whose Graph Is f(x)=∣x∣f ( x ) = | x |f(x)=∣x∣

Give the Equation of the Function G Whose Graph Is $f ( x ) = | x |$