A rhombus can have the same shape and dimension as a square or a
parallelogram, therefore, all rhombuses are not similar.
- A step in the proof that have flaws is <u>step 3</u>.
Reasons:
By reading through the given steps, we have, the first step that is incorrect
is step 3.
Step 3: The requirement for the similarity of two figures based on the
proportionality of the corresponding sides of the figures is related with
triangles as given by the triangle proportionality theorem.
This is so because, the lengths of the sides of a triangle depends on the
opposite interior angle, while the side of a rhombus can have a
combination of large length and and acute angle.
Two rhombuses that have proportional sides may be dissimilar,
because they can have different interior angles.
Therefore;
<u>The step in Tyler's proof that have a flaw is Step 3</u>
Learn more about similarity between geometric figures here:
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