dilation
dilations
Its linear dimensions increase by that whole number.
If line ( l ) is dilated by a scale factor of 3 from point ( O ), the resulting line will also be parallel to line ( l ) and will maintain the same slope. Since the slope of line ( l ) is 3, the slope of the dilated line will also be 3. Therefore, the dilated line will not change its steepness or direction, remaining parallel to the original line.
Flipping a figure over the axis of symmetry involves creating a mirror image of the figure across that axis. Each point on the original figure corresponds to a point on the opposite side of the axis, maintaining an equal distance from the axis. Points that lie directly on the axis remain unchanged, as they are their own mirror images. This transformation results in a figure that is symmetrical with respect to the axis.
molly-tyga
dilations
It can be.
Its linear dimensions increase by that whole number.
If line ( l ) is dilated by a scale factor of 3 from point ( O ), the resulting line will also be parallel to line ( l ) and will maintain the same slope. Since the slope of line ( l ) is 3, the slope of the dilated line will also be 3. Therefore, the dilated line will not change its steepness or direction, remaining parallel to the original line.
Flipping a figure over the axis of symmetry involves creating a mirror image of the figure across that axis. Each point on the original figure corresponds to a point on the opposite side of the axis, maintaining an equal distance from the axis. Points that lie directly on the axis remain unchanged, as they are their own mirror images. This transformation results in a figure that is symmetrical with respect to the axis.
molly-tyga
To find the coordinates of point A after being dilated by a factor of 3, you multiply the original coordinates (x, y) of point A by 3. For example, if point A has coordinates (2, 4), the new coordinates after dilation would be (2 * 3, 4 * 3) or (6, 12). Thus, the coordinates of point A after dilation depend on its original position.
Invariant points of a dilation are the points that remain unchanged under the transformation. In a dilation centered at a point ( C ) with a scale factor ( k ), the invariant point is typically the center ( C ) itself. This means that when a point is dilated with respect to ( C ), it either moves closer to or further away from ( C ), but ( C ) does not move. Therefore, the only invariant point in a dilation is the center of dilation.
Only one point. A dimensionless figure.
figure 2
Point of rotation
A shrine of a Holy Place dedicated to a God, a Hero, a Saint or any figure of respect.