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 scale factor of triangle ABC to triangle XYZ can be determined by comparing the lengths of corresponding sides of the two triangles. To find the scale factor, divide the length of a side in triangle ABC by the length of the corresponding side in triangle XYZ. If all corresponding sides have the same ratio, that ratio is the scale factor for the triangles.
Two figures whose linear measurements differ by multiplying by 2. A triangle that is 3 by 4 by 5 would dilate to 6 by 8 by 10.
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.
To determine the scale factor of triangle ABC to triangle DEF, you need to compare the lengths of corresponding sides of the two triangles. The scale factor can be calculated by dividing the length of a side in triangle ABC by the length of the corresponding side in triangle DEF. If you have specific side lengths, you can calculate the scale factor directly using those values. For example, if side AB is 6 units and side DE is 3 units, the scale factor would be 6/3 = 2.
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.
You increase the scale factor.
You need numbers from the sides of the triangles. Take numbers from the corresponding (matching) sides, one number from the small triangle, and one number from the big triangle. Then divide the big number by the small number. The answer is the scale factor. Put another way, the scale factor is the number that multiplies the small triangle to create the large triangle.
The way you use a scale factor to enlarge a triangle is to multiply each side of the triangle by that scale factor. Your triangle will then be that many times larger.
You find the scale factor on a triangle by dividing the short side by the long side.
The scale factor of triangle ABC to triangle XYZ can be determined by comparing the lengths of corresponding sides of the two triangles. To find the scale factor, divide the length of a side in triangle ABC by the length of the corresponding side in triangle XYZ. If all corresponding sides have the same ratio, that ratio is the scale factor for the triangles.
Two figures whose linear measurements differ by multiplying by 2. A triangle that is 3 by 4 by 5 would dilate to 6 by 8 by 10.
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.
To determine the scale factor of triangle ABC to triangle DEF, you need to compare the lengths of corresponding sides of the two triangles. The scale factor can be calculated by dividing the length of a side in triangle ABC by the length of the corresponding side in triangle DEF. If you have specific side lengths, you can calculate the scale factor directly using those values. For example, if side AB is 6 units and side DE is 3 units, the scale factor would be 6/3 = 2.
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.
No, there cannot be a zero in any scale factor.
To determine the base of the original triangle when a scale factor is used for reduction, you need to know the length of the base of the reduced triangle and the scale factor. If the scale factor is given as a fraction (e.g., 1/2), you can find the original base by dividing the base length of the reduced triangle by the scale factor. For example, if the reduced base is 5 units and the scale factor is 1/2, the original base would be 5 / (1/2) = 10 units.
If the scale factor between two shapes is 1, the shapes are congruent.