They are congruent.
They are similar to each other by ratio and angles
The scale factor between two similar shapes indicates that their corresponding angles are equal. This means that even though the shapes may differ in size, their angular measures remain consistent across both shapes. Therefore, the scale factor affects only the lengths of the sides, not the angles. Similar shapes maintain the same shape and proportions, preserving the angle relationships.
The two similar shapes will have the same angles
The coordinate rule for creating similar shapes involves multiplying the coordinates of the original shape by a scale factor. This scale factor determines how much larger or smaller the new shape will be compared to the original. For example, if the scale factor is 2, every coordinate of the original shape is doubled, resulting in a shape that is twice the size. Thus, the scale factor directly influences the dimensions and proportions of the similar shapes while maintaining their overall shape.
The scale factor between two similar shapes is the ratio of the dimensions of one (often the smaller) compared with the dimension of the other (the larger).
They are similar to each other by ratio and angles
They are similar to each other by ratio and angles
The two similar shapes will have the same angles
The scale factor between two similar shapes is the ratio of the dimensions of one (often the smaller) compared with the dimension of the other (the larger).
If the sides of two shapes have a scale factor of sf:1, then their areas will be in the ratio of sf2: 1.
The scale factor is the number that the side lengths of one figure can be multiplied by to give the corresponding side lengths of the other figure.
The scale factor is the number that the side lengths of one figure can be multiplied by to give the corresponding side lengths of the other figure.
If two triangles are similar, then the reduced ratio of any two corresponding sides is called the scale factor of the similar triangles
Yes, the same relationship between the scale factor and area applies to similar triangles. If two triangles are similar, the ratio of their corresponding side lengths (the scale factor) is the same, and the ratio of their areas is the square of the scale factor. For example, if the scale factor is ( k ), then the area ratio will be ( k^2 ). This principle holds true for all similar geometric shapes, including rectangles and triangles.
corresponding angles are the same size
corresponding angles are the same size
Scale factor