Flat Build Properties-Mathematica Education

Flat Build is a shape formed by closed lines, which have the characteristics of each and the properties of each caused by the shape of each flat shape for example: square, trapezoid, rectangle, kite, triangle, circle etc.

Circle

This building is formed from 1 curved line where the point that arranges the line has the same distance from the center of the circle. The following is the nature of the flat circle:

• Has no corner
• Formed from a regular curved line
• Infinite folding symmetry
• Infinite symmetry
• In a circle there is a finger (r)

Square/oval cage

Square or square is a rectangular building that has the same long side. Building this is also often known by the name of the square. Square/square has the following flat shape

• Formed from 4 segments of the same straight line
• Has 4 sides, the side facing parallel
• There are 4 same angles 90^O
• SYMETRY ROAD AND FOLLED Each respectively
• Has a pair of diagonal with the same length

Rectangle

In the school classroom there must be such a thing as a blackboard. That’s an example of a rectangle that you often see. This flat shape is similar to a square only slightly different for length. Here are the properties:

• Formed from 4 straight lines
• Has 4 sides, sides with a long side
• Has four elbow angles
• Has 2 rotating symmetry
• 4 folding symmetry
• Has a pair of diagonal with the same length

Trapezoid

What you need to remember from this flat building is that he always has 2 parallel and not the same lengths. The following is the nature of the trapezoidal flat shape

• Formed from 4 straight lines
• There are 2 straight lines that are in harmony but not the same length
• The number of angles between the sides of the parallel 180^O
• Has 4 vertex

Parallelogram

Build this is a rectangle that is carried out (“Skew”). This building has the nature:

• Has 4 sides consisting of 2 pairs of parallel sides
• The same parallel side
• Has 4 vertex, 2 taper and 2 blunt
• Angle facing the same large
• A pair of diagonal is not the same length
• 2 pieces of symmetry and have no folding symmetry

Case

This wake up at a glance is similar to the parallelogram. The most striking difference in rhombus with parallelogram is a diagonal form and length of the side. If the diagonal parallelogram is not perpendicular, this building has a diagonal that is perpendicular to each other. If in the parallelogram only the same parallel side is the same length, but in the rhombus of all sides the same length. The following is the nature of the flat shape of the rhombus:

• Formed from 4 straight lines
• Has 4 sides and 4 vertices
• The four sides are the same length
• Angle facing the same large
• The diagonal intersects perpendicular
• Has folding symmetry and rotary symmetry 2

Kite

If observed, the kite looks similar to the rhombus. Both have a diagonal that are equally parallel. The difference between the two is on the length of the side and the angle. The kite has 4 sides, 2 pairs are the same as long while the rhombus of the four sides is the same length. The nature of the other flat kite as follows:

• The side facing the same length
• Has a rotary symmetry 1
• Folding symmetry 1
• A pair of diagonal is not the same length

Right triangle

• Formed from 3 straight lines
• The three angles are 180^O
• Has the following angle
• Phytagoras formula/rules apply (c² = a²+b²)

Isosceles triangle

• Has a pair of taper angles that are the same large and side -with the side
• Has a pair of sides of the same length
• Has folding symmetry and rotation symmetry 1

Equilateral triangle

• The side is the same length
• The 3 angles are equal (90^O)
• Rotary symmetry and folding symmetry each 3

Any triangle

• The nature of the flat shape from an arbitrary triangle
• 3 sides are not the same length
• Has 3 taper angles that are not of
• Do not have folding symmetry and only have one rotary symmetry.