Respuesta :
Assuming that point M lies on line segment LN, then by the segment addition postulate, we can say
LN = LM + MN
LN = 22 + 15
LN = 37
LN = LM + MN
LN = 22 + 15
LN = 37
Line LN is a straight line with divided into two sections LM and MN. The length of LN is 37 units
Given that:
[tex]LM = 22[/tex]
[tex]MN = 15[/tex]
Line segment LM and MN have a common point at M. This means that LM and MN intersects at point M.
So:
[tex]LN = LM + MN[/tex]
Substitute values for LM and MN
[tex]LN = 22 + 15[/tex]
[tex]LN = 37[/tex]
Hence, the length of LN is 37 units (see attachment)
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