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|Calculate the midpoint (-5,5), K(-3,-2)

User Itsolidude
by
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2 Answers

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Explaination :

Here we would be using the midpoint formula to find the co-ordinates of the line segment joining the two given points.

Given points,

(-5,5) and (-3,-2)

Midpoint of two points:-


\boxed{ \sf{M \: = \: (x_1 \: + \: x_2 )/(2) \: , \: (y_1 \: + \: y_2 )/(2)}} \: \pink\bigstar

We have :

  • x1 = -5
  • y1 = 5
  • x2= -3
  • y2 = -2

Putting the values :

  • Refer the attachment.

Additional Information :

Centroid of a triangle :-


  • \boxed{ \sf{Centroid \: = \: (x_1 \: + \: x_2 \: + \: x_3)/(3) }} \: \pink\bigstar

Distance Formula :-


  • \huge \large \boxed{\sf{{d \: = \: \sqrt{(x _(2) - x _(1)) {}^(2) \: + \: (y _(2) - y _(1)) {}^(2) }}}} \: \red\bigstar
|Calculate the midpoint (-5,5), K(-3,-2)-example-1
User Trastle
by
8.7k points
2 votes

Answer:

(-4,1.5)

Explanation:

Given :-

  • Two points (-5,5) and (-3,-2)

And we need to find out the midpoint of the two points. The midpoint of two points is given by the ,


:\implies Midpoint =( x1+x2/2 , y1+y2/2)


:\implies Midpoint =( -5-3/2 , 5-2/2)


:\implies Midpoint =(-8/2,3/2)


:\implies Midpoint = (-4 , 1.5)

Hence the midpoint of the two points is (-4,1.5) .

User Tamiz
by
8.3k points

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