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Inner Angles: The three corners inside the triangle are the interior angles of the triangle.
Precise definition: The angles of the two sides of the triangle with one vertex of the triangle as its vertex and the two sides of the triangle passing through the vertex (but not the reverse extension line) as its two sides are the inner angles of the triangle.
For example, two 45° angles and one 90° angle of a symmetrical triangle are internal angles;
The angles of 30°, 60°, and 90° of the asymmetrical triangle are all internal angles;
But don't get me wrong, you can only be the inside angles of these degrees, and any angle of any degree is the inside angle of a triangle as long as it satisfies precisely defined conditions.
Outside Angle: Precise definition of the outside angle: (for triangles).
The outer angles of the triangle are the outer angles of the triangle with one side of the triangle past the vertex and the opposite extension of the other side of the triangle past the vertex as its vertex.
Inner corner, overview of the outer corner.
Extending all three sides of the triangle to both sides, we can find that all 3 * 4 = 12 corners, three of which are exactly opposite to the three inner angles of the triangle, equal in size, they are the opposite vertex angles of the three inner angles, and after excluding the three inner angles and their three opposite vertex angles (3+3=6), there are 6 corners left, and they are all the outer angles of the triangle. Each outer angle adds up to 180 degrees to the inner angle adjacent to it, which is a complementary angle.
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Because I can't draw pictures on a computer, I can only describe it to you.
Draw a triangle abc, the angle between ab and ac is called the inner angle, extend ba to the outer point of the triangle and set it to e, the angle between ae and ac is called the outer angle, and the outer angle is the angle that is not complementary to the inner angle.
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The angles between every two sides of a triangle are called the interior angles of the triangle; (I'm not sure about the outer corner).
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The inner angle is the angle between two line segments, and the outer angle is the angle between the extension of a line segment and a line segment.
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A triangle, divided into internal and external, the inner angle is very simple, the inner angle of the triangle, a total of three, the diplomatic is the complementary angle of the inner angle, the extension of one side of the triangle and the inner angle add up to 180 degrees of the angle is the outer angle, the outer angle can have 6.
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The outer corner is always greater than the inner angle.
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The definition of the outer angle is:PolygonsThe angle formed by one side and the extension line of the mold skin of the other side is called the outer corner of the polygon.
The n-sided is connected diagonally inside.
It can be divided into n-2 triangles, the sum of the inner angles is (n-2) 180 degrees, the n sides of the extension n-sided shape, and the outer angles are n*180-(n-2) 180=360 degrees.
The nature of the outer angles of the triangle
A vertex is a vertex of a triangle with one side of the triangle on one side and an extension of one side of the triangle on the other.
One outer angle of a triangle is equal to the sum of two inner angles that are not adjacent to it.
One of the outer angles of a triangle is greater than any of the inner angles that are not adjacent to it.
The sum of the outer angles of the triangle is 360°, the inner angle of the triangle is the angle between the two line segments, and the sum of the inner angles of the triangle is 180 degrees; One outer angle of a triangle is equal to the sum of the other two inner angles; One of the outer angles of the triangle is greater than any of its two inner angles.
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The outer angle is defined as the angle formed by the extension line of one side of the polygon and the other side, which is called the outer angle of the polygon.
1. The nature of the outer corners of the polygon:The sum of the outer angles of a polygon is 360 degrees, and the more outer angles, the closer it is to a circle.
2. The number of outer corners of the polygon:The number of outer angles is equal to the number of sides of the polygon multiplied by 2 and expressed as 2n (n is the number of sides of the polygon), so a triangle has 6 outer corners and a quadrilateral has 8 outer angles.
3. The outer angle of the triangle
1.Definitions:The angle of an extension of one side of a triangle and an adjacent edge of another triangle.
2.Nature:A vertex is a vertex of a triangle with one side of the triangle on one side and an extension of one side of the triangle on the other.
One outer angle of a triangle is equal to the sum of two inner angles that are not adjacent to it.
One of the outer angles of a triangle is greater than any of the inner angles that are not adjacent to it.
The sum of the outer angles of the triangle is 360°, and one of the outer angles of the triangle is equal to the sum of the two inner angles not adjacent to it; One outer corner of the triangle is greater than either of the other two inner angles.
3.Applications:In a triangle, the degrees of two of the angles are known, and according to the sum theorem of the inner angles of the triangle, the degrees of the third angle can be found.
The above content reference: Encyclopedia - Outer Corner.
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The inner angles and is a mathematical name to take the old word mold socks, polygons.
The sum of all the rising angles is called the sum of the internal angles.
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The sum of the inner angles is the sum of all the inner angles of this polygon. In the case of a triangle, the sum of the inner angles of the triangle is the sum of the three inner angles, which is equal to 180 degrees, and the sum of the inner angles of the four-sided Bizhou shape is equal to 360 degrees.
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The angles in the figure composed of closed polylines are called the inner angles of the figure Lingyu, and the degrees of all the inner angles add up to the sum of the internal angles. The degrees of the inner angles of the polygon are added together, and the sum is the sum of the inner angles (that is, the sum of the inner angles). For example, the sum of the inner angles of the triangle is 180°, the sum of the inner angles of the quadrilateral is 360°, and the sum of the inner angles of the n-side row is (n-2)*180°.
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The sum of the internal angles refers to the sum of all the angles in a geometric ridge figure, for example, the sum of the three inner angles of a triangle is 180 degrees, and the sum of the four inner angles of the four branches is 360 degrees.
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The angles of all the angles within the polygon are added together, and the wild high screams the inner angles.
Inner angles, the corners inside the polygon. And, add.
For example, the sum of the three inner angles of a triangle is 180 degrees.
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It is the result of adding the degrees of the inner angles.
For example, the number of internal angles of the three fronts of a triangle is 30 degrees, 60 degrees, and 90 degrees respectively, and the sum of the internal angles is 30 degrees + 60 degrees + 90 degrees = 180 degrees.
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The sum of the internal angles is a mathematical term, and the sum of all the internal angles of a polygonal finch is called the sum of the internal angles.
The formula for calculating caution is as follows:
Given the number of sides of a polygon, then the sum of its inner angles is equal to the number of sides: (number of sides -2) 180°.
Knowing the sum of the interior angles of a polygon, then its number of sides is equal to: sum of the interior angles 180°+2.
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The sum of the inner angles is the sum of the degrees of the inner angles of the polygon and the canopy (the orange resistance is the sum of the inner angles). For example, the sum of the inner angles of the triangle is 180°, the sum of the inner angles of the quadrilateral is 360°, and the sum of the inner angles of the n-side row is (n-2)*180°.
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The sum of the inner angles refers to the sum of the inner angles of all the pants in the closed polygon, i.e., the n-polygon Hushan, and its inner angles are (n-2) 180. For example, the inner angle of the triangle and the spring mountain are 180 degrees, and the quadrilateral is 360 degrees. Wait a minute.
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The sum of the internal angles, whether it is a triangle or a quadrilateral, is called the sum of the internal angles. For example, if the fruit of the book is three tanpi angles, and each inner angle has a degree, add the three angles together, which is the sum of the inner angles.
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This is a geometric noun, an angle is formed by the intersection of two lines, the intersection point inside the graph is called the interior angle, and the sum of the degrees of all the interior angles in the graph is the sum of the interior angles. For example, the inner angle of the hood and the triangle is 180 degrees.
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The sum of the interior angles is the sum of the angles of the adjacent sides of the polygon. In mathematics, the sum of the inner angles of a triangle is 180°, and the sum of the inner angles of a quadrilateral (polygon) is 360°. The source instructed to add an edge, and the inner corner and the celery crack were added by 180 degrees.
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The inner angle and the word "rolling wide" are actually very simple, that is, polygons. Including the triangular brightness, quadrilaterals and so on. The sum of degrees of the inner angles is called the sum of the internal angles.
Generally speaking, if it is like a triangle, the sum of the internal angles is 180 degrees. Quadrilaterals are 360 degrees or something.
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Inner Call Angle Sum: The sum of the angular ridges of the two adjacent sides of the polygon. In mathematics, the sum of the inner angles of a triangle is 180°, and the sum of the inner angles of a quadrilateral (polygon) is 360°. Nuclear infiltration and so on, add one edge, and add 180 degrees to the sum of the inner angles.
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The sum of internal angles is a geometric statement, that is, all the feet in a triangle or polygon.
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In mathematics, the sum of the inner angles of a triangle is 180°, and the sum of the inner angles of a quadrilateral (polygon) is 360°. And so on, add an edge, and the sum of the internal angles is 180°.
The sum of the internal angles is Souyou: (n 2) 180° The number of internal angles of a regular polygon is: (n 2) 180° n
For example, the sum of the inner angles is the sum of the three internal angles, and one inner angle is any one of the corners.
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The degrees of the inner angles of the polygon are added to each other, and their sum is the sum of the internal angles (i.e., the sum of the internal angles). For example, the sum of the inner angles of the triangular mountain is 180°, the sum of the inner angles of the quadrilateral is 360°, and the sum of the inner angles of the n-side row is (n-2)*180
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The sum of the internal angles is the polygonal polygonal one, and the sum of all the internal angles together is 360 degrees.
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The sum of the interior angles is the sum of all the interior angles of the polygon.
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The sum of the inner angles of the triangle refers to the angle of the three beats that are sandwiched in the triangle and the trembling surface, a total of 180°.
The sum of the inner angles of the other quadrilaterals is 360°.
Hexagon 720 °
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It is the sum of the interior angles of the polygon, such as the triangle interior angle and 180 degrees.
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The corners in the shape are called the inside corners. For example, a triangle has three interior corners, a quadrilateral has four interior corners, and a polygon has multiple interior angles.
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The graph contains the sum of degrees of the interior angles.
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The sum of all the interior angles of a polygon is called the sum of the interior angles of the polygon.
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The sum of the inner angles is the sum of all the inner angles of a closed graph.
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It is the sum of the degrees of all the corners in the closed graph.
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The definition of the outer angle is:PolygonsThe angle of one edge and the extension of the other side is called the outer angle of the polygon.
The n-sided is connected diagonally inside.
It can be divided into n-2 triangles, the sum of the inner angles is (n-2) 180 degrees, the extension of the n-sided side of the denier spread, and the outer angle of the mold skin and n*180-(n-2) 180=360 degrees.
The nature of the outer angles of the triangle
A vertex is a rolling vertex of a triangle with one side of the triangle and the other side of the triangle as an extension of the triangle.
One outer angle of a triangle is equal to the sum of two inner angles that are not adjacent to it.
One of the outer angles of a triangle is greater than any of the inner angles that are not adjacent to it.
The sum of the outer angles of the triangle is 360°, the inner angle of the triangle is the angle between the two line segments, and the sum of the inner angles of the triangle is 180 degrees; One outer angle of a triangle is equal to the sum of the other two inner angles; One outer corner of the triangle is greater than either of the other two inner angles.
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Properties of Outer Angles: The number of outer angles is equal toPolygonsTwice the number of sides. The sum of the outer angles of the triangle is 360°. The triangle has 6 outer angles, quadrilateral.
There are 8 outer corners; The number of outer corners is equal to twice the number of sides of the polygon; The sum of the outer angles of any polygon is 360°.
1. The sum of the internal angles of the triangle on a plane is equal to 180° (the sum of internal angles theorem).
2. The outer corner of the triangle on the plane.
The sum is equal to 360° (the sum of the outer angles and theorem).
3. On the plane, the outer angles of the triangle are equal to the sum of the two inner angles that are not adjacent to it.
4. At least two of the three inner angles of a triangle are acute.
5. At least one angle in the triangle is greater than or equal to 60 degrees, and at least one angle is less than or equal to 60 degrees.
6. In a right triangle.
, if an angle is equal to 30 degrees, then the right-angled edge opposite by the 30-degree angle is an hypotenuse.
of half. <>
A closed figure consisting of three line segments that are not on the same line is connected by a grasp and a mind, which is called a triangle. The figure enclosed by three straight lines on the plane or three arcs on the sphere, and the figure enclosed by the three straight lines is called a plane triangle; The shape enclosed by three arcs is called a spherical triangle, also known as a trilateral.
The closed geometry is obtained by connecting three collapsing line segments end to end.
It's called a triangle. A triangle is the basic shape of a geometric pattern.
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The relationship between the outer and inner angles is as follows.
1. Triangle.
The sum of an inner angle and its adjacent outer angle is 180 degrees.
2. One outer angle of the triangle is equal to the sum of the two inner angles that are not adjacent to it.
3. One outer angle of the triangle is greater than any of the inner angles that are not adjacent to it.
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Definition of Outer Corner:The angle between one side of a polygon and the extension of another side is called the outer angle of the polygon. The internal diagonal connection of the n-sided shape can be divided into n-2 triangles, the sum of the inner angles is (n-2)*180 degrees, extending the n sides of the n-side, and the sum of the outer angles = n*180-(n-2)*180=360 degrees.
Without considering the angular direction, the n-sided polygons described above are only arbitrary convex polygons. When considering angular directions, the above discussion also applies to concave polygons.
The outer angles of the triangle have the following properties:
1. The vertex is a vertex of the royal clan faction of the triangle, one side is the side of the triangle, and the other side is the extension line of the side of the triangle.
2. One outer angle of a triangle is equal to the sum of two inner angles that are not adjacent to it.
3. One outer angle of the triangle is greater than any of the inner angles that are not adjacent to it.
4. The sum of the outer angles of the triangle is 360°, the inner angle of the triangle is the angle between the two line segments, and the sum of the inner angles of the triangle is 180 degrees; One outer angle of the triangle is equal to the sum of the other two inner angles; One outer corner of the triangle is greater than either of the other two inner angles.
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