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To determine the scale factor from triangle ABC to triangle DEF, you need to compare the lengths of corresponding sides of the two triangles. The scale factor is calculated by dividing the length of a side in triangle DEF by the length of the corresponding side in triangle ABC. For example, if side AB is 6 units and side DE is 9 units, the scale factor would be 9/6, which simplifies to 3/2 or 1.5.

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What is the scale factor of ABC to DEF A. B.2 C.3 D.one third?

To determine the scale factor of triangle ABC to triangle DEF, you need to compare the lengths of corresponding sides of the two triangles. If the lengths of the sides of ABC are half the lengths of the corresponding sides of DEF, the scale factor would be one half. If the sides of ABC are twice as long as those of DEF, the scale factor would be 2. Without specific side lengths provided, you can't definitively determine the scale factor from the options A (B.2), C (3), or D (one third).


What is the scale factor of triangle ABC to triangle def?

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.


What is the scale factor of triangle ABC to triangle XYZ?

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.


Frances drew ABC and DEF so that A D AB 4 DE 8 AC 6 and DF 12. Are ABC and DEF similar?

To determine if triangles ABC and DEF are similar, we can use the side lengths given. The ratios of the corresponding sides must be equal. For triangle ABC, the sides are AB = 4, AC = 6, and the unknown BC, while for triangle DEF, the sides are DE = 8, DF = 12, and the unknown EF. The ratio of AB to DE is 4/8 = 1/2, and the ratio of AC to DF is 6/12 = 1/2, which are equal. Therefore, triangles ABC and DEF are similar by the Side-Side-Side (SSS) similarity criterion.


Calculate the scale factor of ABC to DEF Enter answer as a whole number or as a fraction in lowest terms?

This appears to be a comparison of two similar triangles. Measure the length of a corresponding side of each triangle. Let the side having the shorter length be b, and c the side having the longer length. Then the scale is b : c or b/c If possible multiply or divide the numbers forming the ratio to provide an answer in its lowest terms.

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1/1


What is the scale factor of triangle ABC to triangle XYZ?

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.


Is plane ABC and plane DEF on the same plane?

It depends on where and what ABC and DEF are!


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That's a wonderful question, and an important one. But there's no chance of answering it without knowing the actual lengths of some of those lines as they're shown in the picture, next to where you copied the question from.


If ABC DEF DEF MNO and MNO PQR then ABC PQR by the transitive property.?

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What are the coordinates of the vertices of triangle a'b'c' after triangle ABC is dilated using a scaling factor of 3?

Find the coordinates of the vertices of triangle a'b'c' after triangle ABC is dilated using the given scale factor then graph triangle ABC and its dilation A (1,1) B(1,3) C(3,1) scale factor 3