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it helps find it quicker and simpler it tell you where for you start also.

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Concept of preserving in rotations because it makes it easier to find your answer.

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The concept of preserving in rotations because it helps you solve it. You can use it to solve a problem. I really don’t understand.

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I dont understand how to solve it, but i think it will help you to rotate the figure by you being able to count the amount of boxes and move it. I still dont understand

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The concept of preserving congruency in rotations helps you rotate the figures because using simple counting you can find how many boxes there are from each point.

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A concept of preserving congruency in rotations helps you rotate the figures because since they are the same, you can just figure out which way your rotating and count the spaces between the origin point so you can figure out the final rotated figure.

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Fabiola
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Fabiola
it helps find it quicker and simpler it tell you where for you start also.
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It helps us do it easier
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It helps us do it easier
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Rooha
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Rooha
Concept of preserving in rotations because it makes it easier to find your answer.

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Mohammad Raza
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Mohammad Raza
The concept of preserving in rotations because it helps you solve it. You can use it to solve a problem. I really don’t understand.
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Sevinch
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Sevinch
I dont understand how to solve it, but i think it will help you to rotate the figure by you being able to count the amount of boxes and move it. I still dont understand 
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Furqan 
A concept of preserving congruency in rotations helps you rotate the figures because since they are the same, you can just figure out which way your rotating and count the spaces between the origin point so you can figure out the final rotated figure. 

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The concept of preserving congruency in rotations can help rotate the figures by already having a point that doesn't from its original coordinate. Also, you can count the units from each point in your original shape (from each coordinate point) to find the Prime Point.

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It can help you rotate the figure because lets say if you rotate from point A and you count how many boxes there are from A to B you can use that to easily find out where point B should be on the coordinate be.

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It tells you where to start

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The concept of preserving congruency in rotations helps you rotate the figures because you can use common sense. What I mean is you can count the amount of boxes point B is from point A, since they are the same shape and size. This can help you figure out the shape after it's rotation.