Given:
The figures of triangles and their mid segments.
To find:
The values of n.
Solution:
Mid-segment theorem: According to this theorem, mid segment of the triangle is a line segment that bisect the two sides of the triangle and parallel to third side, The measure of mid-segment is half of the parallel side.
9.
It is given that:
Length of mid-segment = 54
Length of parallel side = 3n
Using mid-segment theorem, we get
Divide both side by 3.
Therefore, the value of n is equal to 36.
10.
It is given that:
Length of mid-segment = 4n+5
Length of parallel side = 74
Using mid-segment theorem, we get
Divide both side by 4.
Therefore, the value of n is equal to 8.
X= unknown distance
7'2" + 41'6" + x = 61'6"
48'8"+x=61'6"
x=61'6"-48'8"
x=60'18"-48'8"
x = 12'10" 12 ft. 10 in.
Therefore the distance of the house from the other side of the lot is 12 ft 10 inches.<span>
</span><span>Hope this helps!</span>
Answer:
12 because you have to divide 105 by 9 2inch is 11.6666666... so you round up and get 12