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It depends on what x and y are supposed to represent.
200 - bdhbjehje
Often when working a problem with a scale factor, you are given two similar shapes, and a missing side. For example, you could be given a rectangle with sides A: 3 units and side B: 9 units. Then, you are given another similar rectangle, with side A: 6 units and side B: unknown. To solve this problem, you can simply create a proportion, known in this case as a scale factor. Similar to using a map to predict travel times on a road trip, you can simply create a proportion, in this case, 6:3, which simplifies to 2:1. In this case, the scale factor is 2, so the length of a similar side in the 1st shape is multiplied by 2 to get the length of the same side in the other (2nd) shape. Knowing this side is 9 in the first, and the scale factor is two, we know that the similar side in the 2nd shape is going to be 9 x 2 = 18 units long.
polygons are polygons u willl find the answer here trust me each letter in polygons name used only once because it is a word
Finding the scale factor for two polygons is simple to do. All you have to do is find the angles in a rectangle.
cont the angle then multiply by 77
divide the perimeter by 27 the multiply it by 3 and then u get the answer
One factor that polygons have is the scale factor which is the ratio of the lengths of two corresponding sides of similar polygons. This would only pertain to two or more polygons of course. You could also look at a single polygon and find the GCF of the lengths of its sides. So for example if you have a 3,4,5 triangle, the GCF is 1. If you have a 6,8,10 triangle it is 2.
The linear scale factor is proportional to the cube root of the volumes.
It depends on the information that you do have.
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.
well.... first off you have to find the scale factor...
A scale Factor is Algbrea so you have to... x - + and/or divided.
how do you find the scale factor of two circles
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The ratio of the volumes of similar solids is (the ratio of their linear dimensions)3 .