What is the area of the kite?
2 + 2 + 20 + 10
Answer Choices: 120 ft^2 17 ft^2 60 ft^2 68 ft^2
@qweqwe123123123123111 Do u think u can help with this one too?
use The "diagonals" method a =( d1d2/) 2
2^2+10^2=C^2.... 4+100=C^2 104=C^2 52=C thats small diagonal... right?
There are 4 tris in that kite. The 2 small tris can be turned and placed next to each other so that they form a 2' by 10' rectangle. Likewise, the 2 large tris can be rearranged to form a 2' by 20' rectangle. So all you have to do is find the areas of the little rectangle and the large rectangle, and add them together.
@Compassionate Huh? How does that have anything to do with area? There are two basic ways to solve this. 1) Find the area of each of the 4 triangles the kite makes, and add them. 2) Realize that a kite can be represented as half of a larger rectangle and solve that.
Well, there is a third. hehe. What qweqwe123123123123111 did with two rectangles.
I did that, so that makes it 60? Right?
/cheer Yes.
:D Thanks guys.
Yup!! :-)
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