Consider the parent function P(x)=x2, a parabola that opens upward and passes through the points (−1,1), (0,0) and (1,1). Each of the following graphs shows P(x) as the preimage of the transformation and I(x) as the image of the transformation. Match each function rule of I(x) to its corresponding graph. I(x)=−4P(x) Select an option Select an option P of x as described. I of x passes through (negative 1, negative 4), (0,0) & (1, negative 4). © 2018 StrongMind. Created using GeoGebra. P of x as described. I of x opens down with a vertex at (0,0), but is much narrower than p of x. © 2018 StrongMind. Created using GeoGebra. P of x as described. I of x passes through (negative 2, negative 1), (0,0) & (2, negative 1). © 2018 StrongMind. Created using GeoGebra. P of x as described. I of x passes through (negative 4, 1), (0,0) & (4, 1). © 2018 StrongMind. Created using GeoGebra. P of x as described. I of x opens up with a vertex at (0,0) and is narrower than p of x. © 2018 StrongMind. Created using GeoGebra. P of x as described. I of x passes through (negative 4, negative 1), (0,0) & (4, negative 1). © 2018 StrongMind. Created using GeoGebra. I(x)=−14P(x) Select an option Select an option P of x as described. I of x passes through (negative 1, negative 4), (0,0) & (1, negative 4). © 2018 StrongMind. Created using GeoGebra. P of x as described. I of x opens down with a vertex at (0,0), but is much narrower than p of x. © 2018 StrongMind. Created using GeoGebra. P of x as described. I of x passes through (negative 2, negative 1), (0,0) & (2, negative 1). © 2018 StrongMind. Created using GeoGebra. P of x as described. I of x passes through (negative 4, 1), (0,0) & (4, 1). © 2018 StrongMind. Created using GeoGebra. P of x as described. I of x opens up with a vertex at (0,0) and is narrower than p of x. © 2018 StrongMind. Created using GeoGebra. P of x as described. I of x passes through (negative 4, negative 1), (0,0) & (4, negative 1). © 2018 StrongMind. Created using GeoGebra. I(x)=P(−4x) Select an option Select an o