A transformation that preserves congruence is called Isometric. In other words, a transform where the image and the previous image have the same side length and angle measurements. Translation, reflection and rotation are equidistant.

Which transformations do not maintain consistency?

swell is the only transform that does not maintain consistency but maintains orientation.

What are the three transformations that maintain consistency?

There are three main types of congruential transformations:

• Translation (slides)
• Rotate (one turn)
• reflection (flip)

Does inflation remain congruent?

Inflation maintains consistency on reflection do not want. …both rotation and reflection preserve the side length of the polygon.

Which of the following transformations will maintain consistency and directionality?

translate Maintain consistency and direction. Inflation maintains direction, but not consistency. Reflections remain consistent, but change direction. Triangle CDE is converted to triangle C’D’E’.

Geometry – Transform | Consistency | Symmetry

32 related questions found

What does it mean to be consistent?

Consistency and directionality. Key Terms – ISOMETRY: Preserve Length, So Numbers Consistent; Keep Consistent. direct isometric: keep the orientation; the lettering order in the picture is the same as the picture, or both. Clockwise or counterclockwise at the same time.

What is the order of conversion?

A series of transformations are You follow the sequence of steps to see if it keeps.

How do you maintain consistency?

Conversion includes Rotation, reflection, translation and expansion. Students must understand that rotation, reflection, and translation remain congruent, but dilation does not unless the scale factor is 1.

Can expansion hold shape?

Note that dilation is not a rigid transformation as it does not preserve distance. …expansion, However, keep the angle. The inflated shape and its image will be similar, which means they will have the same shape but not necessarily the same size.

Which transformation doesn’t preserve size?

One Isometric, such as rotation, translation, or reflection, does not change the size or shape of the graphic. Dilation is not isometric because it either shrinks or enlarges the figure.

What is an example of similarity transformation?

Two geometries are similar if they have the same shape but different sizes. A shoe box for size 4 children’s shoes may be similar to, but smaller than, a size 14 men’s shoe box.

What does it mean to not be consistent?

swell is a loose transformation because it changes the size of the figure in a specific way by using a scale factor. It creates an image that is exactly the same shape as the original, but a different size. It stretches or shrinks the actual graph. Therefore, it does not maintain consistency.

Does the rotation remain consistent and directional?

but translation and Rotation doesn’t change direction So neither translation nor rotation can establish consistency.

Which transformation makes the graph rotate around a point?

a rotation is a transformation in a plane that makes each point of the graph pass through a specified angle and direction around a fixed point. The fixed point is called the center of rotation. The amount of rotation is called the rotation angle and is measured in degrees.

Why does expansion of K 1 lead to expansion?

If |k|>1, then dilation is enlargement.If |k|<1, the dilation is reduce. The absolute value of the scale factor determines the size of the new image compared to the original image size. When k is positive, the new image and the original image are on the same side of the center.

Can reflection keep distance?

Reflection does not preserve distance Because the object is moving above, above, or below. The reflection keeps distance because it has to be some distance from the reflection line.

How to tell if expansion is shrinking or expanding?

One reduce (think shrink) is a dilation that creates a smaller image, while magnification (think stretch) is a dilation that creates a larger image. If the scale factor is between 0 and 1, the image is scaled down. If the scale factor is greater than 1, the image is enlarged.

Does the translation maintain direction?

Orientation is how the relative parts of the object line up. Rotation and translation maintain orientation, because the parts of the object remain in the same order. Reflections do not preserve direction.

Do reflection and translation always maintain length?

When the transformation does not change the side length and angle measurements of the shape, we call it preserving the length and angle measurements.these are rigid transformation. Translation, rotation, and reflection are all rigid transformations.

What does it mean to be consistent?

1: Agreed, Consistent, or Consistent Quality or Status …the joyful fusion of nature and reason… – Gertrude Himmelfarb. 2: A statement that two numbers or geometric figures are congruent.

What is the correct order to apply transformations?

The transformations are applied in the following order:

1. Start with parentheses (look for possible horizontal offsets) (if the power of x is not 1, this may be a vertical offset.)
2. handle multiplication (stretch or compress)
3. Handling Negation (Reflection)
4. Handling addition/subtraction (vertical shift)

Why does the order of transformations matter?

One reason the order matters is that Transformations such as rotation and scaling are performed relative to the origin of the coordinate system. Scaling an object centered at the origin produces different results than scaling an object that has been moved away from the origin.

Does conversion order matter?

Horizontal and vertical transformations are independent. It doesn’t matter whether the horizontal or vertical transformation is performed first.