What is the formula for finding the slope of a line?

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Homework Help Overview

The discussion revolves around two geometry-related questions from a math homework assignment, specifically focusing on finding equations related to medians of a triangle and the perpendicular bisector of a chord in a circle.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • Participants suggest drawing diagrams to aid understanding. There is a mention of the slope-intercept form of a line, y=mx+b, and discussions about definitions and properties related to midpoints and slopes of line segments.

Discussion Status

The conversation includes attempts to clarify definitions and properties relevant to the problems. Some participants are exploring the implications of the definitions and properties without reaching a consensus on the solutions.

Contextual Notes

Participants are questioning the definitions of terms such as "vertex" and discussing the properties of midpoints and slopes in the context of the problems presented.

Dgolverk
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Hello,
I can't understand 2 questions from my math homework can you please explain how I am supposed to do that?

1. Find the equations of the medians of the triangle with vertex coordinates at J(2,-2) K(4,-1) and L(-2,-5).

2. Find the equation of the perpendicular bisector of a chord of a circle, given that the end points of the chord are C(-2,0) and D(4,-4).

Thanks a lot!
 
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Try drawing a diagram (with axes on it already).
 
It's supposed to be an equation - y=mx+b
Thanks
 
Dgolverk said:
Hello,
I can't understand 2 questions from my math homework can you please explain how I am supposed to do that?

1. Find the equations of the medians of the triangle with vertex coordinates at J(2,-2) K(4,-1) and L(-2,-5).
What is the definition of vertex?
(If (a,b) and (c,d) are the endpoints of a line segment, the midpoint is at
((a+c)/2, (b+d)/2).)

2. Find the equation of the perpendicular bisector of a chord of a circle, given that the end points of the chord are C(-2,0) and D(4,-4).
perpendicular bisector of any line segment passes through the midpoint.
Also, it slope is -1/m where m is the slope of the first line segment.
 

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