Is the triangle in the drawing an acute-angled triangle?
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Is the triangle in the drawing an acute-angled triangle?
To determine if the triangle in the drawing is acute, we must evaluate the angles formed by its lines:
In this case, the triangle is a right triangle formed by perpendicular lines (vertical and horizontal lines meet at a right angle). Thus, this triangle contains a 90-degree angle.
Because one of the angles is exactly 90 degrees, the triangle is not an acute-angled triangle.
Therefore, the correct conclusion is that the triangle in the drawing is not acute.
No, the triangle in the drawing is not an acute-angled triangle.
No
In a right triangle, the side opposite the right angle is called....?
Look for the small square symbol in the corner! This universal mathematical symbol always indicates a right angle (exactly 90°). You can also check if two lines are perpendicular.
Acute triangles have all angles less than 90°, while right triangles have exactly one 90° angle. A triangle cannot be both acute and right at the same time!
No! The sum of all angles in any triangle is always 180°. If you had two 90° angles, that's already 180°, leaving 0° for the third angle - which is impossible.
An obtuse triangle has exactly one angle greater than 90°. If you see an angle that looks 'wide' or 'open', it might be obtuse. Look for angles between 90° and 180°.
Not always! If you find one angle that's 90° or greater, you immediately know the triangle is not acute. Only if all visible angles appear less than 90° do you need to check further.
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