Indicate the correct answer
The next quadrilateral is:
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Indicate the correct answer
The next quadrilateral is:
Initially, let us examine the basic properties of a deltoid (or kite):
A quadrilateral is classified as a deltoid if:
In the question's image, we observe the following:
From this analysis, the quadrilateral satisfies the characteristic of having pairs of equal adjacent sides which confirms it as a deltoid. The symmetry suggests it is not concave (which occurs when at least one interior angle is greater than 180 degrees).
Therefore, the given quadrilateral, based on its properties and symmetry, is a convex deltoid.
Convex deltoid
Indicate the correct answer
The next quadrilateral is:
Look for two pairs of adjacent sides that appear equal in length. A deltoid often has a kite-like shape with one axis of symmetry running through two opposite vertices.
A convex deltoid has all interior angles less than 180°, so it 'bulges outward.' A concave deltoid has at least one interior angle greater than 180°, creating an 'inward dent' or arrow shape.
Yes! In a deltoid, the equal sides must be adjacent (touching at a vertex). If opposite sides are equal instead, you have a parallelogram, not a deltoid.
The angle marks in the diagram help confirm the shape's properties, but focus on side lengths for deltoid classification. Equal angles don't guarantee equal sides.
Yes! 'Kite' and 'deltoid' are different names for the same quadrilateral. Both describe a four-sided figure with two pairs of adjacent equal sides.
Look at the shape - it doesn't have any 'dents' or inward angles. All vertices point outward, and the symmetry confirms all interior angles are less than 180°, making it convex.
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