The areas are proportional to the square of the scale factor.
The ratio of the length of the side in the big triangle to the length of the corresponding side in the little triangle is the scale factor.
An equilaterial triangle is always similar, because the corresponding angles are conqruent, it has the same basic shape, and it has a scale factor.
The linear scale factor is proportional to the cube root of the volumes.
No, because 8 isn't a factor of 30.
The areas are proportional to the square of the scale factor.
The ratio of the length of the side in the big triangle to the length of the corresponding side in the little triangle is the scale factor.
An equilaterial triangle is always similar, because the corresponding angles are conqruent, it has the same basic shape, and it has a scale factor.
The areas will be proportional to (scale)2
The linear scale factor is proportional to the cube root of the volumes.
If two triangles are similar, then the reduced ratio of any two corresponding sides is called the scale factor of the similar triangles
No, because 8 isn't a factor of 30.
Yes, three angle measures always generate a unique triangle, provided that the angles sum to 180 degrees. This is based on the Angle-Angle-Angle (AAA) similarity postulate, which states that if two triangles have the same angle measures, they are similar. However, the triangles can only be considered unique in the sense of their shape; they can vary in size based on a scale factor. Therefore, while the angles determine the shape, they do not uniquely define a specific triangle in terms of size.
When you multiple the area of the small triangle by four it equals the area of the large triangle.
when you multiply the area of the small triangle by four it equals the area of the large triangle.
the measure of the base in the similar triangle would be 24 inches because you are increasing by a scale factor of (3/1)
just use a scale factor! multiply all the dimensions by X and you'll have the dimensions of the new triangle. of course the angles and all are the same b.c theyre similar.