The point $(2,4)$ lies on the graph of the function $f$. Suppose the graph of $f$ is reflected across the $y$-axis, shifted upward 6 units, stretched vertically by a factor of 2 , compressed horizontally by a factor of 4 , and then shifted 6 units to the right. What point must lie on the transformed graph?

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The Answer of The point $(2,4)$ lies on the graph of the function $f$. Suppose the graph of $f$ is reflected across the $y$-axis, shifted upward 6 units, stretched vertically by a factor of 2 , compressed horizontally by a factor of 4 , and then shifted 6 units to the right. What point must lie on the transformed graph?

The Point (2,4)(2,4)(2,4) Lies on the Graph of the Function fff Suppose the Graph Of the Graph

The Point $(2,4)$ Lies on the Graph of the Function $f$ Suppose the Graph Of the Graph