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The distance (−3−1)2+(5+2)2 \sqrt{\left(-3-1\right)^2+\left(5+2\right)^2\ \ }(−3−1)2+(5+2)2 =16+49=\sqrt{16+49}=16+49 =65=\sqrt{65}=65
The distance (−3−1)2+(5+2)2 \sqrt{\left(-3-1\right)^2+\left(5+2\right)^2\ \ }(−3−1)2+(5+2)2 =16+49=\sqrt{16+49}=16+49 =60=\sqrt{60}=60
The distance (−3−1)2+(5+2)2 \sqrt{\left(-3-1\right)^2+\left(5+2\right)^2\ \ }(−3−1)2+(5+2)2 =16+49=\sqrt{16+49}=16+49 =55=\sqrt{55}=55
The distance(−1−2)2+(2−3)2\sqrt{\left(-1-2\right)^2+\left(2-3\right)^2}^{ }(−1−2)2+(2−3)2 =9+1=\sqrt{9+1}=9+1 =10=\sqrt{10}=10
The distance is (−1−2)2+(2−3)2\sqrt{\left(-1-2\right)^2+\left(2-3\right)^2}^{ }(−1−2)2+(2−3)2 =9+1=\sqrt{9+1}=9+1 =9=\sqrt{9}=9
The distance is (−1−2)2+(2−3)2\sqrt{\left(-1-2\right)^2+\left(2-3\right)^2}^{ }(−1−2)2+(2−3)2 =9+1=\sqrt{9+1}=9+1 =4=\sqrt{4}=4
It is done.