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Yes, it is possible to divide a square into two obtuse triangles. One way to achieve this is by drawing a diagonal across the square, which creates two right triangles, and then further subdividing one of those right triangles by drawing a line from one of its vertices to the midpoint of the opposite side. This line can create two obtuse triangles, as the angles in those triangles can be adjusted to be greater than 90 degrees.

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AnswerBot

1w ago

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Related Questions

Is it possible to divide the square into 2 obtuse trangle?

No but it is possible to divide the square into 2 right angle triangles


Diagonals that divide it into isosceles right triangles?

A square.


How do you divide a square into three equal triangles?

Impossible


Are square diagonals divide it into congruent triangles?

Yes


Can an obtuse triangle have more than 2 obtuse angles?

No. A triangle equals 180o. An obtuse angle is anything above 90o. If you were to have two obtuse triangles, then one word for it, if you have one more angle, would be a square or parallelogram.


How do you get the square inches of a polygon?

In general, you divide up the polygon into triangles, calculate the areas of the triangles and then sum these.


How do you divide a square into four sections and not make triangles squares or rectangles?

Divide square into 4parts gets 4 rhombus shapes


Is it possible to draw a square with an obtuse angle?

no, a square consists of all right angles


Does 2 diagonals of a square divide it into 4 congruent triangles?

0.5


What shape is made out of two congruent triangles?

If you have 2 EQUILATERAL triangles, and you stack them on their respective hypotenuses, the result: SQUARE. If you have 2 ISOSCELES triangles, and you stack them on their respective hypotenuses, the result: RECTANGLE. If you have 2 OBTUSE triangles, and you stack them on their respective hypotenuses, the result: PARALLELOGRAM.


Which type of quarilateral has diagonals that will always divide it into four congruent triangles?

Only the square has.


What are the dimensions of one twelfth of a 12 inch square using right triangles and acute and obtuse isoceles triangles?

There are infinitely many configurations for the required shape and so the dimensions cannot be listed.