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Ask community Community Discussion Question: Contest [swordfish #1]: Find the eqn. of the medians of a triangle
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ali zaheer (0)

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Re:Contest [swordfish #1]: Find the eqn. of the medians of a triangle
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Contest [swordfish #1]: Find the eqn. of the medians of a triangle
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Akash (508)

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The equation of median through A is a1x+b1y+c1+k(a3x+b3y+c3)

this line passes through mid point of BC. The vertices B is (b1c2 - b2c1/a1b2 - a2b1 , a2c1 - c2a1/a1b2 - a2b1) and similarly find other vertices. Solve for   k   and substituting in 1st equation.


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The equation of median through A is a1x+b1y+c1+k(a3x+b3y+c3)

this line passes through mid point of BC. The vertices B is (b1c2 - b2c1/a1b2 - a2b1 , a2c1 - c2a1/a1b2 - a2b1) and similarly find other vertices. Solve for   k   and substituting in 1st equation.


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The equation of median through A is a1x+b1y+c1+k(a3x+b3y+c3)

this line passes through mid point of BC. The vertices B is (b1c2 - b2c1/a1b2 - a2b1 , a2c1 - c2a1/a1b2 - a2b1) and similarly find other vertices. Solve for   k   and substituting in 1st equation.


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The equation of median through A is a1x+b1y+c1+k(a3x+b3y+c3)

this line passes through mid point of BC. The vertices B is (b1c2 - b2c1/a1b2 - a2b1 , a2c1 - c2a1/a1b2 - a2b1) and similarly find other vertices. Solve for   k   and substituting in 1st equation.


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ACB (0)

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Equations for median of triangle :

x' =[x1+x2+x3]/3

Y'=[y1+y2+y3]/3

 

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Ayush (96)

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 the equation will be

a1 x + b1 y + c1+k(a2 x + b2 y + c2)=0 than tan thita/2=((-a1/b1+a3/b3)/1+a1a3/b1b3)/2=angle between median and a2 x + b2 y + c2 where k can be found out
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Contest [swordfish #1]: Find the eqn. of the medians of a triangle
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Contest [swordfish #1]: Find the eqn. of the medians of a triangle
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pl sove it
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Contest [swordfish #1]: Find the eqn. of the medians of a triangle
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Contest [swordfish #1]: Find the eqn. of the medians of a triangle
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Contest [swordfish #1]: Find the eqn. of the medians of a triangle
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