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hoyanna69
19.01.2020 •
Mathematics
On a coordinate plane, trapezoid j k l m is shown. point j is at (negative 7, 4), point k is at (negative 4, 4), point l is at (negative 2, 3), and point m is at (negative 8, 3). what is the perimeter of trapezoid jklm? startroot 2 endroot + startroot 5 endroot units 2 + startroot 2 endroot + startroot 5 endroot units 9 + 2 startroot 2 endroot units 9 + startroot 2 endroot + startroot 5 endroot units
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Ответ:
the perimeter =![9+\sqrt{2} +\sqrt{5} \ units](/tpl/images/0462/0343/82c43.png)
Step-by-step explanation:
see the attached figure.
the perimeter of trapezoid JKLM = JK + KL + LM + MJ
The distance between two points (x₁ , y₁) and (x₂ , y₂)
=![\sqrt{(x_{1}-x_{2})^2+(y_{1}-y_{2})^2 }](/tpl/images/0462/0343/d3e0a.png)
Given the points L=(-7,4) , K=(-4,4) , L=(-2,3) and M=(-8,3)
JK =![\sqrt{(-7-(-4))^2+(4-4)^2 }= 3](/tpl/images/0462/0343/9bd2e.png)
KL =![\sqrt{(-4-(-2))^2+(4-3)^2 }= \sqrt{5}](/tpl/images/0462/0343/74dde.png)
LM =![\sqrt{(-2-(-8))^2+(3-3)^2 }= 6](/tpl/images/0462/0343/16d98.png)
MJ =![\sqrt{(-8-(-7))^2+(3-4)^2 }= \sqrt{2}](/tpl/images/0462/0343/7485a.png)
So, JK + KL + LM + MJ =![3+\sqrt{5} + 6 + \sqrt{2}](/tpl/images/0462/0343/7bbbd.png)
So, the perimeter =![9+\sqrt{2} +\sqrt{5} \ units](/tpl/images/0462/0343/82c43.png)
Ответ: