if the length of the median AP of AABC is 12 cm and G is the centroid, then find 1(AG) and 1(GP).
Answers
Answered by
5
Answer:
Step-by-step explanation:
AP is the median and G is the centroid.
So AG:GP=2:1
So AG=(2/3)×12=8cm
GP=12-8=4cm
Answered by
0
Answer:
We know that G is centroid of ΔABC
AD=12cm
Centroid → intersection point of medians
Centroid divides median in ratio of 2:1
AD
AG
=
1
2
AG=2AD
AG+GD=12
3GD=12
GD=4cm
AG=8cm.
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