Math, asked by SweetRohan, 1 year ago

Q.What is the point of intersection of medians of a triangle whose vertices are (-1,0), (5,-2) and (8,2).

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Answers

Answered by Anonymous
5
Mid point of triangle=[x1+x2+x3÷3 , y1+y2+y3÷3] [(-1)+5+8÷3 , 0-2+2÷3] =》[12/3 , 0/3] =》[4,0]

SweetRohan: please can you explain in expanded form .
SweetRohan: please can you explain in expanded form . Please its a request
SweetRohan: Your answer is correct but can you give in expanded form . I can't able to understand
SweetRohan: please
Anonymous: I can't understand. .This is that's all
Anonymous: Wat to explain this
SweetRohan: i am saying that give space to every step and use proper tool for answering these type of questions.
Anonymous: I don't have much tools...to do the. .If u don't like my ans delete it
SweetRohan: pls help me .
Anonymous: U know the formula right
Answered by TPS
14
The point of intersection of medians of a triangle is the centroid of the triangle.
It is given by (x,y) where

x= \frac{x_1+x_2+x_3}{3};\ y=\frac{y_1+y_2+y_3}{3}

x= \frac{-1+5+8}{3};\ y= \frac{0-2+2}{3}\\ \\x= \frac{12}{3};\ y= \frac{0}{3}\\ \\x=4;\ y=0\\ \\The\ required\ point\ is\ \boxed{(4,0)}



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