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I-Ready

■ Dilate ARST by a scale factor
3
of with the center of dilation
4
at the origin.

I-Ready ■ Dilate ARST by a scale factor 3 of with the center of dilation 4 at the-example-1
User Jinah
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1 Answer

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The barn's volume and surface area in order to solve this problem. As a result, the scaling factor is smaller than 1, as it is in this case, and these new coordinates reflect the solution to the triangle problem.

Because a triangle has two or more additional components, it is a polygon. Its form is blatantly rectangular.

A triangle can only be distinguished from a regular triangle by two of its three edges, A and B.

Instead of producing a cube, Euclidean geometry produces a single region when limits are still not quite collinear.

A triangle is made up of three edges and three angles.

One can extend a picture by a scale factor of 3/4 by multiplying the coordinates of each point in the figure by the scale factor, with the origin serving as the center of enlargement.

For a triangle RST, if the coordinates of each vertex are (x1, y1), (x2, y2), and (x3, y3), the new coordinates after dilation would be:

R' = (3/4)x1, (3/4)y1

S' = (3/4)x2, (3/4)y2

T' = (3/4)x3, (3/4)y3.

These new coordinates reflect the points of the dilated triangle R'S'T', which will be smaller than the original rectangle if the scaling factor is less than 1, as it is in this case.

User Senthalan
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