Actually, when dilating a triangle, the angles remain unchanged while the side lengths are proportionally increased or decreased based on the scale factor of the dilation. Dilation is a transformation that enlarges or reduces a shape while maintaining its overall proportions. Therefore, the triangle's shape is preserved, but its size changes according to the dilation factor.
length
The scale factor of the dilation that transforms triangle PQR to triangle P'Q'R' can be determined by comparing the lengths of corresponding sides of the triangles. If, for example, the length of side PQ is 4 units and the length of side P'Q' is 8 units, the scale factor would be 8/4 = 2. This means that triangle P'Q' is twice the size of triangle PQR, indicating a dilation with a scale factor of 2.
When you dilate a triangle with a scale factor of 2, each vertex of the triangle moves away from the center of dilation, doubling the distance from that point. As a result, the new triangle retains the same shape and angles as the original triangle but has sides that are twice as long. This means the area of the dilated triangle becomes four times larger than the original triangle's area.
The center of gravity of a triangle is its centroid. The centroid of a triangle is the intersection of the three medians.
0.5
The 1st is a right angle triangle and the 2nd is a scalene triangle.
Actually, when dilating a triangle, the angles remain unchanged while the side lengths are proportionally increased or decreased based on the scale factor of the dilation. Dilation is a transformation that enlarges or reduces a shape while maintaining its overall proportions. Therefore, the triangle's shape is preserved, but its size changes according to the dilation factor.
Center and Scale Factor....
The center of gravity of a triangle can be found by adjusting the thickness. You also need to find the density at the intersection.
length
length
length
The scale factor of the dilation that transforms triangle PQR to triangle P'Q'R' can be determined by comparing the lengths of corresponding sides of the triangles. If, for example, the length of side PQ is 4 units and the length of side P'Q' is 8 units, the scale factor would be 8/4 = 2. This means that triangle P'Q' is twice the size of triangle PQR, indicating a dilation with a scale factor of 2.
When you dilate a triangle with a scale factor of 2, each vertex of the triangle moves away from the center of dilation, doubling the distance from that point. As a result, the new triangle retains the same shape and angles as the original triangle but has sides that are twice as long. This means the area of the dilated triangle becomes four times larger than the original triangle's area.
it is nothing
Negative