Question

The graph of $y = x^2$ is shown below. After a vertical expansion by a factor of 3 what are the new values of point A and point F? None of these. • Point A becomes (- 27, 3) and Point F becomes (-12, 2) • Point A becomes (27, -3) and Point F becomes (12, 2) • Point A becomes (3, 27) and Point F becomes (3, 12) • Point A becomes (-3, 27) and Point F becomes (2, 12)

          The graph of $y = x^2$ is shown below.
After a vertical expansion by a factor of 3 what are the new values of point A and point F?
None of these.
• Point A becomes (- 27, 3) and Point F becomes (-12, 2)
• Point A becomes (27, -3) and Point F becomes (12, 2)
• Point A becomes (3, 27) and Point F becomes (3, 12)
• Point A becomes (-3, 27) and Point F becomes (2, 12)

The graph of y = x^2 is shown below.
After a vertical expansion by a factor of 3 what are the new values of point A and point F?
None of these.
• Point A becomes (- 27, 3) and Point F becomes (-12, 2)
• Point A becomes (27, -3) and Point F becomes (12, 2)
• Point A becomes (3, 27) and Point F becomes (3, 12)
• Point A becomes (-3, 27) and Point F becomes (2, 12)

Added by Rhonda M.

Geometry A Common Core Curriculum

Ron Larson, Laurie Boswell 1st Edition

Instant Answer

Solved by Expert Gregory Higby

09/27/2024

Step 1

Step 1: The original coordinates of point A are (-3, 9) and the original coordinates of point F are (2, 4). Show more…

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The graph of $y = x^2$ is shown below. After a vertical expansion by a factor of 3 what are the new values of point A and point F? y B F G C E X D 5 None of these. • Point A becomes (- 27, 3) and Point F becomes (-12, 2) • Point A becomes (27, -3) and Point F becomes (12,2) • Point A becomes (3,27) and Point F becomes (3,12) • Point A becomes (-3,27) and Point F becomes (2,12)