Look at the deltoid in the figure:
What is its area?
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Look at the deltoid in the figure:
What is its area?
To solve the exercise, we first need to know the formula for calculating the area of a kite:
It's also important to know that a concave kite, like the one in the question, has one of its diagonals outside the shape, but it's still its diagonal.
Let's now substitute the data from the question into the formula:
(6*5)/2=
30/2=
15
15
Indicate the correct answer
The next quadrilateral is:
A kite has two pairs of adjacent sides that are equal, while a rhombus has all four sides equal. This deltoid (concave kite) has its vertex pointing inward, creating the distinctive kite shape.
Kite area formulas use diagonals because they're always perpendicular in kites! This makes the diagonal formula much simpler than trying to calculate with irregular side lengths.
Diagonals connect opposite vertices and cross each other at right angles. In the figure, the height (5) and base (6) lines represent the two diagonals of this kite.
No! Whether the kite is convex or concave (like this deltoid), the area formula stays the same. The diagonal formula works for both types of kites.
You probably forgot to divide by 2! The formula is , not just . Always remember that final division step.
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