Question

deltamathk to homequadrilaterals classwork 2.11.26bruary 11 at 11:59 pm0%questionthe points $k(-3, -1)$, $l(-2, -8)$, $m(1, -2)$, and $n(0, 5)$ form quadrilateral klmn. plot the points then click the \graph quadrilateral\ button.click on the graph to plot a point. click a point to delete it.coordinate proof (quadrilaterals)coordinate proof (quadrilaterals)coordinate proof (quadrilaterals)scientific calculatorgraphing calculatormd tauhidur rahmanlog outgraph quadrilateralresetwatch videoshow examplesall bookm

Explanation:

Step1: Plot point $K(-3,-1)$

Locate $x=-3$ (left 3 units from origin), $y=-1$ (down 1 unit from origin) and mark the point.

Step2: Plot point $L(-2,-8)$

Locate $x=-2$ (left 2 units from origin), $y=-8$ (down 8 units from origin) and mark the point.

Step3: Plot point $M(1,-2)$

Locate $x=1$ (right 1 unit from origin), $y=-2$ (down 2 units from origin) and mark the point.

Step4: Plot point $N(0,5)$

Locate $x=0$ (origin's x-axis), $y=5$ (up 5 units from origin) and mark the point.

Step5: Connect the plotted points

Draw line segments $KL$, $LM$, $MN$, and $NK$ to form quadrilateral $KLMN$.

Answer:

The quadrilateral $KLMN$ is formed by plotting points $K(-3,-1)$, $L(-2,-8)$, $M(1,-2)$, $N(0,5)$ and connecting them in order.

Visual representation of the plotted points on the grid:

Point	Coordinates	Grid Location Description
$L$	$(-2,-8)$	2 left, 8 down from origin
$M$	$(1,-2)$	1 right, 2 down from origin
$N$	$(0,5)$	On y-axis, 5 up from origin