moongazer
  • moongazer
Can I identify median, centroid, altitude, orthocenter, angle bisector, incenter, perpendicular bisector and circumcenter in any kind of triangle ?
Mathematics
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SOLVED
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schrodinger
  • schrodinger
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moongazer
  • moongazer
can I identify any of those parts in any kind of triangle?
maheshmeghwal9
  • maheshmeghwal9
do u want definition & explanation?
moongazer
  • moongazer
any of those two. :) but is it a yes or no ?

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moongazer
  • moongazer
@maheshmeghwal9 could you answer this?
maheshmeghwal9
  • maheshmeghwal9
yes:)
maheshmeghwal9
  • maheshmeghwal9
Medians are those line segments which are drawn from a vertex in a triangle to opposite side's mid-point. AS|dw:1340114468599:dw|
moongazer
  • moongazer
Thanks :)
maheshmeghwal9
  • maheshmeghwal9
the meeting point of all the medians in the triangle is the centroid as|dw:1340114614037:dw|
maheshmeghwal9
  • maheshmeghwal9
Altitude is perpendicular line drawn from any vertex in a triangle to its opposite side AS|dw:1340114681286:dw|
maheshmeghwal9
  • maheshmeghwal9
If u take an equilateral triangle then its center of mass is orthocenter.
maheshmeghwal9
  • maheshmeghwal9
Angle bisector bisects any angle as|dw:1340114826859:dw|
maheshmeghwal9
  • maheshmeghwal9
A line segment drawn onto any side in any triangle but that should be Altitude+Median I mean it should perpendicularly bisect that side as|dw:1340114953040:dw|
maheshmeghwal9
  • maheshmeghwal9
in-center is represented as "I"|dw:1340115080923:dw|
maheshmeghwal9
  • maheshmeghwal9
Circumcenter is represented as "C"|dw:1340115133063:dw|
maheshmeghwal9
  • maheshmeghwal9
So it is over:) \[\huge{\color{red}{\text{Any Doubt ?}}}\]
moongazer
  • moongazer
Thanks for the information you gave me. I appreciate it :)
maheshmeghwal9
  • maheshmeghwal9
yw:)
moongazer
  • moongazer
I understand it very well now. :)
maheshmeghwal9
  • maheshmeghwal9
gr8^_^

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