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Mathematics 30 Online
migrainebye:

Can someone check my geometry answers for me?

migrainebye:

Page 1

migrainebye:

Page 2

1 attachment
migrainebye:

Page 3

1 attachment
migrainebye:

Page 4

Shadow:

Which ones

Shadow:

Are there any that you had particular trouble with?

migrainebye:

I'll pick out the ones that I've already gotten checked. Give me a second please. But also, I'm not fully understanding #3

Shadow:

1 looks good

migrainebye:

To check: #1 #3 #12 #13 #18

Shadow:

2 looks good

Shadow:

3 is good

Shadow:

12 is good

Shadow:

13 and 18 are good

migrainebye:

Could you explain #3 to me? I did that one with a few friends but don't remember the steps to get that

Shadow:

The sides of a triangle are proportional to their 'angle.' Angle A's side is BC. Angle B's side is AC. Angle C's side is BA. Angle A is 20 degrees, B is 130, and C is 30. This makes BC the smallest, puts BA in the middle, and AC as the largest.

migrainebye:

Ohhh that took me so long for it to click lol

migrainebye:

That makes so much more sense

Shadow:

No problem.

migrainebye:

On #8, How do I know which numbers to plug in?

Shadow:

\[M = ( \frac{ x _{1} + x _{2}}{ 2 } , \frac{ y _{1} + y _{2} }{ 2 })\] This is the midpoint formula. A is the midpoint of ZY and B is the midpoint of XY. Simple input their respective coordinates to obtain the coordinates of their respective midpoint.

migrainebye:

Ohh I knew it had to do with midpoint form but didnt realize how A was the midpoint of ZY etc

migrainebye:

Thanks for your help, if I come up with anymore questions I'll @ you

Shadow:

"A midsegment of a triangle is a segment connecting the midpoints of two sides of a triangle." From: http://www.geom.uiuc.edu/~dwiggins/conj20.html

Shadow:

They said that AB was a midsegment of the triangle, so then you know that A and B are midpoints of their respective sides.

migrainebye:

Yup

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