Saturday, May 4, 2013

Solving Geometric Conjecture


Solving geometric conjecture is a statement which are said to be proved or disproved if conjecture is proved it becomes theorem. We can prove conjecture in true cases with statement and we can say as theorem that it is proved. disproved geometric conjecture consisted to be false statement. In other way conjecture is defined as dis proven statement with correct objective

geometry conjectures on solving


The term ‘Geometry’ means a study of properties of figures and shapes and the relationship between them. Geometric is a part of mathematics. In our day today life geometry plays important role from that learn that the concept of geometry have begun from ancient times. Geometry is used to give idea of different geometrical shapes and figures.
1) Triangle Sum Geometric  Conjecture:
It says the sum of angles of a triangle is equal to 180.
2) Quadrilateral Sum Geometric Conjecture:
It says a sum of angles of a quadrilateral is equal to 180°.
 3) Isosceles Triangle Geometric Conjecture:
          Isosceles Triangle is  triangle, two sides are equal. When two sides are equal, their opposite angles are also in equal measure
4) Isosceles Trapezoid Geometric Conjecture:
        solving Isosceles Trapezoid has pair of parallel lines are said to be base. Angles which produced on the base are called base angle. Trapezoid contains  non parallel sides are called as isosceles trapezoid and  angle produce by the base are equal in measure.

5) Rectangle geometric conjectures


  Solving a Rectangle can also said as equiangular parallelogram. It has two pair of similar sides and all the angles are equal in measure say 90° and also diagonals are equal in length.
6) Chord Bisector geometric conjecture 
        solving a Chord is a line section whose ending point lies on the circle. When vertical bisector occurs on the chord, it always lies on the center of the circle.
6) Parallel Lines Geometric Conjecture:
    solving two parallel lines that passes through three different pair of angles which are corresponding angle, alternate interior angle and alternate exterior angle.

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