<span>This construction uses Constructing the Perpendicular Bisector of a Line Segment to find the midpoints of the sides.
</span>To construct a midsegment, find the midpoint of two sides. This can be done by drawing a perpendicular bisector on one side of the triangle<span>.
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Answer:
answer is 9
Step-by-step explanation:
p - ( q - (m +q) )
make m = 4
p = 5
q = 3
5 - ( 3 - ( 4+3) )
5 - ( 3 - 7 )
5 - - 4
= 9
Answer:
I think it is 12 and 1/3 and 121 over 3
Answer:
P = 
units
A = 24.5 
Step-by-step explanation:
Length of one side
sin 
= 
7sin = x
7(
)= x
= x
Perimeter = 4() =
Area = ()() = 
=24.5
