rotate the .58 on a geometric figure 180° clockwise what is the new point

Answer 1

To rotate a point on a geometric figure 180° clockwise, you have to reflect the point across the x-axis and then the y-axis.
If the point is (x, y), the reflected point across the x-axis becomes (x, -y), and the reflected point across the y-axis becomes (-x, -y).

Assuming the initial point is (0.58, 0), let's find the new point after a 180° clockwise rotation.

Reflecting across the x-axis: (0.58, 0) → (0.58, -0) = (0.58, 0)

Reflecting across the y-axis: (0.58, 0) → (-0.58, 0)

Therefore, after a 180° clockwise rotation, the new point is (-0.58, 0).