Jason has listed the following conditions for Quadrilateral DEFG to be a kite.
DEFG is definitely a kite if the diagonals are perpendicular.
DEFG is definitely a kite if angle EFH is equal to GFH.
DEFG is definitely a kite if DE ≅ DG.
DEFG is definitely a kite if FE ≅ FG.
DEFG is definitely a kite if the longer diagonal bisects the shorter one.
DEFG is definitely a kite if angle DEF is equal to DGF.
DEFG is definitely a kite if DE is not congruent to FE.
Which conditions can be used together justify that DEFG is a kite?
Conditions

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- anonymous

tips?

- anonymous

k

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- anonymous

you there?

- KingGeorge

I'm here, just thinking. There seem to be multiple options for this problem.

- anonymous

Conditions 1 and 6

- anonymous

is that right?

- anonymous

yep

- KingGeorge

What I'm talking about, using conditions 1,5 would work, and using conditions 3,4 would work, and using conditions 2,6 would work.

- anonymous

A kite might have perpendicular diagonals, though

- anonymous

yep

- KingGeorge

A kite must have perpendicular diagonals, and at least one of those diagonals must be bisected. So if we have perpendicular diagonals, and the shorter one is bisected, it must be a kite.

- anonymous

so choice 1 and 6

- anonymous

choices 1, 3, and 6 were wrong

- anonymous

I'll only bug you for two more problems

- anonymous

I believe its Conditions 3, 4, and 7
thats what I'm putting for mines!

- anonymous

I got it right!! ;D YAY!! whoop whoop!!! (:

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