How do you find the perimeter of a quadrilateral using coordinates?
using coordinates find the lengths of each side and then add all the sides. \[length ~of~side~d=\sqrt{\left( x _{2}-x _{1} \right)^2+\left( y _{2} -y _{1}\right)^2}\]
I am still confused how that formula can apply to all sides if the vertices of the quadrilateral are R(-1,3) S(3,3) T(5,-1) and U(-2,-1)
use the distance formula @sshayer wrote out to find the distance from R to S what is that distance?
I doesn't provide one in the problem.
Distance Formula \[\Large d = \sqrt{\left(x_2-x_1\right)^2+\left(y_2-y_1\right)^2}\] is what @sshayer wrote out
i give you hint. if you have to find RS then take one of the co-ordinates as \[(x _{1},y _{1}) ~other~as~(x _{2},y _{2})\] you can take x1=-1,y1=3 x2=3,y2=3 and calculate by the above formula.
similarly for ST,TU,UR
Thanks for the hint!
Use the distance formula to find the length of each side of the polygon, using the given coordinates of their endpoints.
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