I didn't understand the answer .. can you please make it clear to me with math ... ? Screen...Qx.96%Step 1Divide this figure into 4 congruent squares as shown:Suppose the ratio of red to yellow for one of the smaller squares isSince all four are duplicates, the ratio doesn't change if weconsider the ratio of red to yellow for the entire figure at once.So the ratio is for the whole figure.Screen...95%I0Step 2The ratio of red to yellow is identical no matter how the figure isscaled. That is, if we double the length of the sides, we still get aratio of a :Since this figure is identical to the original red-and-purple figureon the right, the ratio of red to purple in that figure is also .As the overall squares of the original figure are the same size, theratio of red to the other color- yellow and purple - is in both.Therefore, the yellow region and purple region must have thesame area. In this figure, the 2 squares are identical in size, the 4 small circles areidentical in size, and every circle touches either other circles or squares inall places they appear to be touching:●Which area is larger the yellow region on the left or the purpleregion on the right?The yellow region is larger.The purple region is larger.The yellow and purple regions have the same area.Show explanation 1/2

Answered: Image /qna-images/answer/2e18ad99-9206-472e-a0a8-a738f3f727fc.jpg

In this figure, the 2 squares are identical in size, the 4 small circles are identical in size, and every circle touches either other circles or squares in all places they appear to be touching: which area is larger the yellow region on the left or the purple region on the right? The yellow region is larger. The purple region is larger. The yellow and purple regions have the same area.

In this figure, the 2 squares are identical in size, the 4 small circles are identical in size, and every circle touches either other circles or squares in all places they appear to be touching: which area is larger the yellow region on the left or the purple region on the right? The yellow region is larger. The purple region is larger. The yellow and purple regions have the same area.

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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Question

I didn't understand the answer .. can you please make it clear to me with math ... ?

Screen...
Q
x.
96%
Step 1
Divide this figure into 4 congruent squares as shown:
Suppose the ratio of red to yellow for one of the smaller squares is
Since all four are duplicates, the ratio doesn't change if we
consider the ratio of red to yellow for the entire figure at once.
So the ratio is for the whole figure.
Screen...
95%
I
0
Step 2
The ratio of red to yellow is identical no matter how the figure is
scaled. That is, if we double the length of the sides, we still get a
ratio of a :
Since this figure is identical to the original red-and-purple figure
on the right, the ratio of red to purple in that figure is also .
As the overall squares of the original figure are the same size, the
ratio of red to the other color- yellow and purple - is in both.
Therefore, the yellow region and purple region must have the
same area.

In this figure, the 2 squares are identical in size, the 4 small circles are
identical in size, and every circle touches either other circles or squares in
all places they appear to be touching:
●
Which area is larger the yellow region on the left or the purple
region on the right?
The yellow region is larger.
The purple region is larger.
The yellow and purple regions have the same area.
Show explanation 1/2

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