Parallelogram FGHI on the coordinate plane below represents the drawing of a horse trail through a local park.
In order to build a scale model of the trail, the drawing is enlarged on the coordinate plane. If two corners of the trail are at point A (-2, 7) and point D (-10, -1), what is another point that could represent a corner of the trail? im clueless could someone help me?
Dunno if it helps :(
well its better than nothing, thanks!
that means it doesn't help... Welcome, i didn't help anyway
well actually it did one of the choices was (10,7)
For the distance between the points, to find the scale. make them into a triangle and use pythag theorom \[c^2 = a^2+b^2\] Length of AD \[AD^2 = 8^2+8^2\] (the vertical/horizontal distances are 8) \[AD = \sqrt{128} = 16/\sqrt{2}\] or if you notice that this is a 45-45-90 triangle you can use the standard proportions \[FI=2/(\sqrt{2}/2) = 4/\sqrt{2}\] So the scale is 1:4, which you can use to mark out a line 4 times the length of FG from point A. Giving you a corner.
it will be |dw:1333019440448:dw|. make them into a triangle and use pythag theorom c2=a2+b2 Length of AD AD2=82+82 (the vertical/horizontal distances are 8) AD=128−−−√=16/2√ or if you notice that this is a 45-45-90 triangle you can use the standard proportions FI=2/(2√/2)=4/2√ So the scale is 1:4, which you can use to mark out a line 4 times the length of FG from point A. Giving you a corner.
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