Q: Does isosceles trapezoid disect each other?

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Usually they do not, but in an isosceles trapezoid they do.

The diagonals of an isosceles trapezoid are equal in lengths but are not perpendicular to each other at right angles.

Yes They are always congruent to each other.

No, the diagonals of a trapezoid do not necessarily bisect each other. Only in an isosceles trapezoid, where the two non-parallel sides are congruent, will the diagonals bisect each other. In a general trapezoid, the diagonals do not bisect each other.

Two bases that are parallel to each other and two sides that are of unequal lengths unless it is an isosceles trapezoid whereas the sides will be equal in length.

Related questions

An isosceles trapezoid, or any trapezoid, does not have diagonals that bisect each other.

Usually they do not, but in an isosceles trapezoid they do.

The diagonals of an isosceles trapezoid are equal in lengths but are not perpendicular to each other at right angles.

Yes

No, the diagonals of a trapezoid do not necessarily bisect each other. Only in an isosceles trapezoid, where the two non-parallel sides are congruent, will the diagonals bisect each other. In a general trapezoid, the diagonals do not bisect each other.

Yes They are always congruent to each other.

It depends on what information you do have.

Two bases that are parallel to each other and two sides that are of unequal lengths unless it is an isosceles trapezoid whereas the sides will be equal in length.

A trapezoid is a quadrilateral shape that has four sides of unequal lengths two of which are parallel to each other. An isosceles trapezoid also has two parallel sides but with two other sides being of equal length.

82,541,834,452,285,027,502,754,092,875,483,927,492,361,8933,759,236,592,654,926,492,675,927,592,750,376,094,375yd high

An isosceles trapezoid would fit the given description.

No, never. A trapezoid may have diagonals of equal length (isosceles trapezoid), but they do not intersect at their midpoints.Draw the diagonals of a trapezoid, for example, an isosceles trapezoid, thereby creating 4 triangles inside the trapezoid. Now assume the diagonals do bisect each other. The congruent corresponding sides of the top and bottom triangles with the included vertical angle would make the triangles congruent by the side-angle-side theorem. But this is a contradiction since the respective bases of the triangles, forming the top and bottom of the trapezoid are, of course, not equal. Therefore, the triangles cannot be congruent. Hence, we have given proof by contradiction that diagonals in a trapezoid cannot bisect each other.