0
What else can I help you with?
What is true about corresponding angles and corresponding sides of similar figures?
The ratio between corresponding sides or angles of similar triangles are equal
What is the ratio of any two corresponding lengths in two similar geometric figures?
scale factor
If two polygons are similar then the ratio of their perimeter is equal to the ratios of their corresponding sides lenghts?
If two polygons are similar then the ratio of their perimeter is equal to the ratios of their corresponding sides lenghts?
If the ratio of the measures of corresponding sides of two similar triangles is 49 then the ratio of their perimeters is?
4.9
The ratio of the corresponding edge lengths of two similar is 3 7 what is the ratio of their volumes?
27:343
Are similar figures side proportional?
Yes, similar figures are side proportional, meaning that the lengths of corresponding sides of similar figures maintain a constant ratio. This ratio is the same for all pairs of corresponding sides, reflecting the overall proportionality of the figures. Thus, if two figures are similar, the ratio of any two corresponding sides will be equal to the ratio of any other pair of corresponding sides.
Are ratio lengths of corresponding sides of similar figures equal?
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.
What is true about corresponding angles and corresponding sides of similar figures?
The ratio between corresponding sides or angles of similar triangles are equal
What is special about the corresponding sides of similar figures?
The ratio of the corresponding sides is the same for each pair.
What is alike and different about similar and congruent figures?
If two figures are similar or congruent, each angle of the first figure is the same as the corresponding angle of the second figure.In similar figures, the ratio of each side in the first figure to the corresponding side in the second figure is a constant. If the figures are congruent, that ratio is 1: that is, the corresponding sides are of the same measure.
How are corresponding sides length of two similar figures related?
The lengths of corresponding sides of two similar figures are proportional. This means that the ratio of the lengths of any two corresponding sides in the figures is constant and equal to the ratio of their overall sizes or scale factors. For example, if one figure is twice the size of the other, the lengths of their corresponding sides will maintain a ratio of 2:1.
What is the definition of a scale factor?
The ratio of any two corresponding similar geometric figures lengths in two . Note: The ratio of areas of two similar figures is the square of the scale factor. The ratio of volumes of two similar figures is the cube of the scale factor. .... (: hope it helped (: .....
What is the ratio of any two corresponding lengths in two similar geometric figures?
scale factor
What is the ratio of 2 corresponding linear measurements in a pair of similar figures?
The constant of proportionality or scale factor.
What information does the scale factor give us about two similar figures?
The ratio of the lengths of their corresponding sides.
How do you solve your math problems dealing with similar figures?
Any two corresponding sides in two similar figures have a common ratio called the scale factor. Since the figures are similar, the ratios of the lengths of corresponding sides of the figures are equal. 1. Match a side of both figures, 2. write the proportions 3. substitute the values 4. Write the cross product 5. Divide both sides by a common factor 6. simplify 7. Convert improper fraction into mixed number
What is the ratio of corresponding side lengths are proportionsl?
The ratio of corresponding side lengths in similar figures is proportional, meaning that if two shapes are similar, the lengths of their corresponding sides will maintain a constant ratio. This ratio is consistent regardless of the size of the shapes, allowing for the comparison of their dimensions. For example, if one triangle has side lengths of 3, 4, and 5, and another similar triangle has side lengths of 6, 8, and 10, the ratio of corresponding sides is 1:2. This proportionality is fundamental in geometry for solving problems involving similar shapes.
