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Q: Two similar figures have sides in the ratio of 2 3 If a side of the smaller triangle has a length of 7 what is the length of the corresponding side of the other triangle?
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What are the 3 requirements to be similar figures?

The three requirements to be similar figures are: Corresponding angles must be congruent (equal in measure). Corresponding sides are in proportion; this means that the ratio of corresponding side lengths is the same for all sides. The figures have the same shape, but can be of different sizes.


How do you find a scale factor from the smaller figure to the enlarged figure?

Look for corresponding parts of the two figures. Their ratio is the scale factor. For example, if you have two similar triangles, one has a side of length 3, and the corresponding side on the other triangle is 5, then the scale factor is 5/3 going from the small triangle to the big, or 3/5 going from the big triangle to the small.


Two figures are similar and the scale factor is one half If a side of the larger figure is 12 then the corresponding side in the smaller figure is?

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How are similar figures different from congruent figures?

They have the same properties but are smaller in size.


How do you find a scale factor of a triangle?

To find the scale factor of two triangles, look first for one pair of corresponding sides--one side from the smaller triangle and the corresponding side from the larger triangle. Divide the larger side length by the smaller side length, and that quotient is your scale factor.


Is there an SAS postulate for similarity of two triangles also just as you have one for congruency of triangles?

YesFor two triangles to be congruent, their corresponding sides must be of equal length. But for triangles to be similar, they must only have equal angles. For there to be a SAS postulate for similarity, the two corresponding sides would have to be proportionate, not equal. If they were equal, the triangles would be congruent.So, an SAS postulate for similar triangles would mean that two of the sides of the smaller triangle are, for example, half the two corresponding sides of the other triangle. If also the corresponding included angles are equal, then the two triangles would be similar triangles.APEX: similar


Triangles hij and mno are similar the perimeter of smaller triangle hij is 44 the lengths of two corresponding sides on the triangles are 13 and 26 what is the perimeter of mno?

Let the perimeter of the triangle MNO be x.Since the perimeters of similar polygons have the same ratio as any two corresponding sides, we have13/26 = 44/x (cross multiply)13x =1,144 (divide both sides by 13)x = 88Or since 13/26 = 1/2, the perimeter of the triangle MNO is twice the perimeter of the triangle HIJ, which is 88.


What fractal is created when each triangle has an upside-down similar triangle removed from its middle which creates three smaller triangles similar to the original?

This is known as the Sierpinski triangle.


What fractal is created when each triangle has an upside down similar triangle removed from its middle which created three smaller triangles similar to the original?

It's called a Sierpinski triangle.


What makes 2 figures similar?

When the shape is the same but the form is bigger or smaller


Help with math - similar shapes?

shapes where corresponding angles are the same and corresponding sides are in proportion. they are the same shape and one is either bigger or smaller than the other.


What fractal is created when each triangle has an upside down similar triangle removed from its middle which creates three smaller triangles similar to the original infinitely repeated?

Sierpinski Gasket