A rectangle is
sometimes/always/neverv similar to another rectangle, because we can
sometimes/always/never v
map one onto the other using only dilations and rigid transformations.

Question

10-04-2020
Mathematics

contestada

A rectangle is
sometimes/always/neverv similar to another rectangle, because we can
sometimes/always/never v
map one onto the other using only dilations and rigid transformations.

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thamimspartan thamimspartan · Answer 1 · 2020-04-16T02:36:49+02:00

Sometimes, always

Explanation:

A rectangle is sometimes similar to another rectangle, because we can always map one onto the other using only dilations and rigid transformations. A dilation is a transformation that produces an image that is the same shape as the original, but is a different size.

A dilation is NOT referred to as a rigid transformation (or isometry) because the image is NOT necessarily the same size as the pre-image (and rigid transformations preserve length).

MrRoyal MrRoyal · Answer 2 · 2021-12-31T13:06:48+01:00

A rectangle is sometimes similar to another rectangle, because we can sometimes map one onto the other using only dilations and rigid transformations.

Shapes can be mapped to another similar shape by transforming the original shape.

To transform a shape, the following must be true

The shapes must be similar
The shapes must be the same type
The shapes must have corresponding side lengths

For a rectangle to be mapped to another, then the corresponding side lengths of the rectangle must be in equivalent ratio

A rectangle is sometimes/always/neverv similar to another rectangle, because we can sometimes/always/never v map one onto the other using only dilations and rigid transformations.

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Otras preguntas

A rectangle is
sometimes/always/neverv similar to another rectangle, because we can
sometimes/always/never v
map one onto the other using only dilations and rigid transformations.