yes. if the two figures are the same size and shape, then they are similar
To determine WZ using ratios between two similar figures, you can set up the proportion as follows: ( \frac{WZ}{AB} = \frac{WX}{AC} ), where AB and AC are corresponding sides of the two figures. If you know the lengths of AB and AC, you can rearrange the equation to find WZ: ( WZ = \frac{WX \cdot AB}{AC} ). To determine WC, you would need to use a similar proportion involving the sides that relate to WC and the corresponding sides of the figures.
Scale Model
SIMILAR:)
Construction, engineering, computers
Two transformations that can be used to show that two figures are congruent are rotation and reflection. A rotation involves turning a figure around a fixed point, while a reflection flips it over a line, creating a mirror image. If one figure can be transformed into another through a combination of these transformations without altering its size or shape, the two figures are congruent. Additionally, translation (sliding the figure without rotation or reflection) can also be used alongside these transformations.
To determine WZ using ratios between two similar figures, you can set up the proportion as follows: ( \frac{WZ}{AB} = \frac{WX}{AC} ), where AB and AC are corresponding sides of the two figures. If you know the lengths of AB and AC, you can rearrange the equation to find WZ: ( WZ = \frac{WX \cdot AB}{AC} ). To determine WC, you would need to use a similar proportion involving the sides that relate to WC and the corresponding sides of the figures.
SIMILAR:)
Scale Model
Similar
Construction, engineering, computers
Two transformations that can be used to show that two figures are congruent are rotation and reflection. A rotation involves turning a figure around a fixed point, while a reflection flips it over a line, creating a mirror image. If one figure can be transformed into another through a combination of these transformations without altering its size or shape, the two figures are congruent. Additionally, translation (sliding the figure without rotation or reflection) can also be used alongside these transformations.
Yes, the ratio of the lengths of corresponding sides of similar figures is equal. This property holds true regardless of the size of the figures, meaning that if two figures are similar, the ratios of their corresponding side lengths will always be the same. This consistent ratio is called the scale factor, which can be used to compare the sizes of the figures.
In reflection, the normal is a line that is perpendicular to a surface at the point where the light ray strikes. It is used to determine the angle of incidence and the angle of reflection of a light ray.
I dont know maybe you should google it.
Scale Factor
The answer would most likely be ....................................................................................................................................................................... my DICK
Raffaele use fingers that were similar to those used by Michelangelo