Given: ΔKLM
Circle O inscribed in ΔKLM
KB = 7, LC = 9, AM = 8
Find: Perimeter of ΔKLM
2 answers:
Add up all the lengths of the segments. kb = bl, ak = cl, am = cm.
the perimeter is 48
ΔKLM
Circle O inscribed in ΔKLM
KM, ML and KL are tangents to the circle at point A,C and B respectively
KB = 7, LC = 9, AM = 8
Tangent drawn from the external point to the circle are equal
So KB = KA =7
Similarly, LC = BL =9 and AM = MC= 8
KL = KB + BL
KL = 7 +9 =16
KM =KA + AM
KM = 7 + 8 = 15
LM = LC +MC
LM = 9 +8=17
So perimeter of triangle KLM is KM + LM + KL = 15 + 17 +16 = 48
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Answer:
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Step-by-step explanation:
A graphing calculator does this nicely.
Dear Student,
Answer to your query is provided below:
The length of segment AB = 8
Explanation to answer is provided by attaching image.
I think u just connect the dots
70$. 14 multipled by 5= 70
Which question are you talking about?