Respuesta :

First, notice that the distance between D and E is the following:

[tex]d(D,E)=\sqrt{(-9+1)²+(-8+5)²}=\sqrt{10}=\bar{DE}[/tex]

next, the length of the segment BC is given by the distance between these two points:

[tex]BC=d(B,C)=\sqrt{(2+4)²+(1-3)²}=\sqrt{40}[/tex]

For the next square, notice that the distance betwen A and B is the following:

[tex]d(A,B)=\sqrt{(-4-5)²+(3+7)²}=\sqrt{181}=AB[/tex]

Finally, the distance between F an G is the following:

[tex]d(F,G)=\sqrt{(9+6)²+(8+3)²}=\sqrt{346}=FG[/tex]

RELAXING NOICE
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