A dilation creates an image of the same shape, but of a different size. Dilations are always done with a certain scale factor. Let's look at the image in the picture and determine the length and width of each of the rectangles:

Notice that both the length and the width of the rectangle quadruples  in the purple rectangle, from the blue rectangle; thus the scale of the dilation is 

A dilation creates an image of the same shape, but of a different size. Dilations are always done with a certain scale factor. Let's look at the image in the picture and determine the length and width of each of the rectangles:

Notice that both the length and the width of the rectangle is five times the size in the purple rectangle, from the blue rectangle; thus the scale of the dilation is 

A dilation creates an image of the same shape, but of a different size. Dilations are always done with a certain scale factor. Let's look at the image in the picture and determine the length and width of each of the rectangles:

Notice that both the length and the width of the rectangle triples in the purple rectangle, from the blue rectangle; thus the scale of the dilation is 

A dilation creates an image of the same shape, but of a different size. Dilations are always done with a certain scale factor. Let's look at the image in the picture and determine the length and width of each of the rectangles:

Notice that both the length and the width of the rectangle is a fourth of the size in the purple rectangle, from the blue rectangle; thus the scale of the dilation is 

A dilation creates an image of the same shape, but of a different size. Dilations are always done with a certain scale factor. Let's look at the image in the picture and determine the length and width of each of the rectangles:

Notice that both the length and the width of the rectangle are a third of the size in the purple rectangle, from the blue rectangle; thus the scale of the dilation is 

In order for two shapes to be similar, they must be the same shape. If the shapes are the same, but are a different size or facing a different direction, then the shapes can still be similar if and only if they have gone through a dilation or a transformation. 

Let's recall our key terms:

Dilation: A dilation creates an image of the same shape, but of a different size. Dilations are always done with a certain scale factor, and the scale factor must be equal for all sides of the shape. 

Transformation: A transformation can be described in three ways:

• Rotation: A rotation means turning an image, shape, line, etc. around a central point.
• Translation: A translation means moving or sliding an image, shape, line, etc. over a plane.
• Reflection: A reflection mean flipping an image, shape, line, etc. over a central line. 

The two shapes provided are both pentagons and they are the same size; thus, the shapes are similar and they have gone through a transformation. 

In order for two shapes to be similar, they must be the same shape. If the shapes are the same, but are a different size or facing a different direction, then the shapes can still be similar if and only if they have gone through a dilation or a transformation. 

Let's recall our key terms:

Dilation: A dilation creates an image of the same shape, but of a different size. Dilations are always done with a certain scale factor, and the scale factor must be equal for all sides of the shape. 

Transformation: A transformation can be described in three ways:

• Rotation: A rotation means turning an image, shape, line, etc. around a central point.
• Translation: A translation means moving or sliding an image, shape, line, etc. over a plane.
• Reflection: A reflection mean flipping an image, shape, line, etc. over a central line. 

The two shapes provided are both pentagons and they are the same size; thus, the shapes are similar and they have gone through a transformation. 

In order for two shapes to be similar, they must be the same shape. If the shapes are the same, but are a different size or facing a different direction, then the shapes can still be similar if and only if they have gone through a dilation or a transformation. 

Let's recall our key terms:

Dilation: A dilation creates an image of the same shape, but of a different size. Dilations are always done with a certain scale factor, and the scale factor must be equal for all sides of the shape. 

Transformation: A transformation can be described in three ways:

• Rotation: A rotation means turning an image, shape, line, etc. around a central point.
• Translation: A translation means moving or sliding an image, shape, line, etc. over a plane.
• Reflection: A reflection mean flipping an image, shape, line, etc. over a central line. 

The two shapes provided are both pentagons and they are the same size; thus, the shapes are similar and they have gone through a transformation. 

In order for two shapes to be similar, they must be the same shape. If the shapes are the same, but are a different size or facing a different direction, then the shapes can still be similar if and only if they have gone through a dilation or a transformation. 

Let's recall our key terms:

Dilation: A dilation creates an image of the same shape, but of a different size. Dilations are always done with a certain scale factor, and the scale factor must be equal for all sides of the shape. 

Transformation: A transformation can be described in three ways:

• Rotation: A rotation means turning an image, shape, line, etc. around a central point.
• Translation: A translation means moving or sliding an image, shape, line, etc. over a plane.
• Reflection: A reflection mean flipping an image, shape, line, etc. over a central line. 

The two shapes provided are both pentagons and they are the same size; thus, the shapes are similar and they have gone through a transformation. 

In order for two shapes to be similar, they must be the same shape. If the shapes are the same, but are a different size or facing a different direction, then the shapes can still be similar if and only if they have gone through a dilation or a transformation. 

Let's recall our key terms:

Dilation: A dilation creates an image of the same shape, but of a different size. Dilations are always done with a certain scale factor, and the scale factor must be equal for all sides of the shape. 

Transformation: A transformation can be described in three ways:

• Rotation: A rotation means turning an image, shape, line, etc. around a central point.
• Translation: A translation means moving or sliding an image, shape, line, etc. over a plane.
• Reflection: A reflection mean flipping an image, shape, line, etc. over a central line. 

The yellow rectangle is smaller than the blue rectangle. In fact, both the length and the width are half the size; thus, the shape has gone through a dilation. The yellow rectangle is also in a different position; thus, the shape has gone through a transformation.