In triangle ABC if D is the median then show AB + AC IS greater than 2AD
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by proving the triangle ADC and triangle ADB
AD is equal to AD common
CD is equal to DB D is mid point
AC is equal to AB
triangle congrant by SSS property
we can say AB is equal to AC
AB+ AB is equal to AD
AB is equal to 2AD
AB+AC IS EQUAL TO 2AD
AD is equal to AD common
CD is equal to DB D is mid point
AC is equal to AB
triangle congrant by SSS property
we can say AB is equal to AC
AB+ AB is equal to AD
AB is equal to 2AD
AB+AC IS EQUAL TO 2AD
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