Look at the rhombus below:
Are the diagonals of the rhombuses bisectors?
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Look at the rhombus below:
Are the diagonals of the rhombuses bisectors?
To solve the problem, let's review a fundamental property of rhombuses:
Why is this the case? Consider the fact that a rhombus is a type of parallelogram with all sides of equal length. Therefore, each diagonal acts as a line of symmetry, dividing the rhombus into two congruent triangles. This symmetry ensures that the diagonals not only intersect at right angles but also bisect each other.
In summary, given that the shape in question is a rhombus, we can confidently state that the diagonals do bisect each other.
Therefore, the answer to the problem is Yes.
Yes
Observe the rhombus below:
Determine whether the diagonals of the rhombus form 4 congruent triangles?
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