The document outlines an activity involving the midpoint and distance formulas for a geometry class, where students learn to center a surveillance camera on a building wall using geometric principles. It includes definitions and visual representations of key vocabulary such as midpoint and segment bisector, alongside guided examples for practical understanding. Students are also assigned independent practice problems from their geometry book and additional homework tasks.
ACTIVITY .
SUPPLIESPER TEAM
1 PC OF LARGE CONSTRUCTION PAPER
1 RULER
PENCIL.
1 PENNY (CAMERA)
ACTIVITY.
A building in downtown Houston is looking for a company to
place surveillance cameras on several of its building walls. It
will hire the company that can come up with the best way to
place the camera in the exact center of the building wall.
GUIDED EXAMPLE 2
PointO is the midpoint of AB.
Find the length of AO if
AO = 4x – 1 and
OB = 3x + 3
7.
MIDPOINT FORMULA
If youare given two points on a coordinate plane, then the
midpoint formula is:
Notice that you are basically taking the AVERAGE of the x-coordinates and the y-
coordinates.
8.
GUIDED EXAMPLE 3
Theendpoints of AB are A(1,2) and B(7,8).
What are the coordinates of the midpoint of AB?
9.
GUIDED EXAMPLE 4
Themidpoint of VW is M(-1, -2). One endpoint is W(4,4).
Find the coordinates of endpoint V.